{"id":35813,"date":"2024-06-10T10:43:54","date_gmt":"2024-06-10T10:43:54","guid":{"rendered":"https:\/\/chineselens.com\/?p=35813"},"modified":"2025-02-03T03:29:35","modified_gmt":"2025-02-03T03:29:35","slug":"achromatic-lenses-guides","status":"publish","type":"post","link":"https:\/\/chineselens.com\/it\/achromatic-lenses-guides\/","title":{"rendered":"Guide sulle lenti acromatiche su conoscenza, costi e produttori"},"content":{"rendered":"<div data-elementor-type=\"wp-post\" data-elementor-id=\"35813\" class=\"elementor elementor-35813\" data-elementor-post-type=\"post\">\n\t\t\t\t<div class=\"elementor-element elementor-element-bc4c94e e-flex e-con-boxed e-con e-parent\" data-id=\"bc4c94e\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-ecf827e elementor-widget elementor-widget-heading\" data-id=\"ecf827e\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h2 class=\"elementor-heading-title elementor-size-default\">Panoramica delle lenti acromatiche<\/h2>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-336463f elementor-widget elementor-widget-heading\" data-id=\"336463f\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h3 class=\"elementor-heading-title elementor-size-default\">Cos&#039;\u00e8 una lente acromatica? <\/h3>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-eff411e elementor-widget elementor-widget-image\" data-id=\"eff411e\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img fetchpriority=\"high\" decoding=\"async\" width=\"1000\" height=\"700\" src=\"https:\/\/chineselens.com\/wp-content\/uploads\/2024\/06\/what-is-achromatic-lens.webp\" class=\"attachment-full size-full wp-image-35862\" alt=\"cos&#039;\u00e8 la lente acromatica\" srcset=\"https:\/\/chineselens.com\/wp-content\/uploads\/2024\/06\/what-is-achromatic-lens.webp 1000w, https:\/\/chineselens.com\/wp-content\/uploads\/2024\/06\/what-is-achromatic-lens-300x210.webp 300w, https:\/\/chineselens.com\/wp-content\/uploads\/2024\/06\/what-is-achromatic-lens-768x538.webp 768w, https:\/\/chineselens.com\/wp-content\/uploads\/2024\/06\/what-is-achromatic-lens-18x12.webp 18w\" sizes=\"(max-width: 1000px) 100vw, 1000px\" \/>\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-bac7c3d elementor-widget elementor-widget-text-editor\" data-id=\"bac7c3d\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p>Una lente acromatica \u00e8 un tipo di lente ottica progettata per limitare gli effetti dell&#039;aberrazione cromatica e sferica. L&#039;aberrazione cromatica si verifica quando diverse lunghezze d&#039;onda della luce vengono rifratte in quantit\u00e0 diverse, causando l&#039;incapacit\u00e0 di focalizzare tutti i colori sullo stesso punto di convergenza. Ci\u00f2 si traduce in un&#039;immagine sfocata con frange colorate attorno ai bordi. Le lenti acromatiche sono progettate per mettere a fuoco due lunghezze d&#039;onda, tipicamente rossa e blu, sullo stesso piano, riducendo cos\u00ec in modo significativo l&#039;aberrazione cromatica.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-20964b2 elementor-widget elementor-widget-heading\" data-id=\"20964b2\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h3 class=\"elementor-heading-title elementor-size-default\">Composizione<\/h3>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-862e7e9 elementor-widget elementor-widget-text-editor\" data-id=\"862e7e9\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p>Le lenti acromatiche vengono solitamente realizzate combinando due tipi di vetro con diverse propriet\u00e0 di dispersione:<\/p><ol class=\"list-decimal marker:font-mono marker:text-sm pl-11\"><li><strong>Corona in vetro<\/strong>: Un tipo di vetro a bassa dispersione.<\/li><li><strong>Vetro selce<\/strong>: Un tipo di vetro ad alta dispersione.<\/li><\/ol><div>\u00a0<\/div><p>Questi due o pi\u00f9 elementi sono cementati insieme per formare una lente doppietta. La combinazione di questi materiali aiuta a contrastare la dispersione della luce, minimizzando efficacemente l&#039;aberrazione cromatica.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-17984d5 elementor-widget elementor-widget-heading\" data-id=\"17984d5\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h3 class=\"elementor-heading-title elementor-size-default\">Benefici<\/h3>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-ec79b30 elementor-widget elementor-widget-text-editor\" data-id=\"ec79b30\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<ul class=\"list-disc pl-8\"><li><strong>Qualit\u00e0 dell&#039;immagine migliorata<\/strong>: Riducendo l&#039;aberrazione cromatica, le lenti acromatiche forniscono immagini pi\u00f9 chiare e nitide.<\/li><li><strong>Conveniente<\/strong>: Rispetto ai sistemi di lenti pi\u00f9 complessi, le lenti acromatiche offrono un buon equilibrio tra prestazioni e costi.<\/li><li><strong>Versatilit\u00e0<\/strong>: Adatto per un&#039;ampia gamma di applicazioni ottiche.<\/li><\/ul>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-a0a5686 e-flex e-con-boxed e-con e-parent\" data-id=\"a0a5686\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-a52b2d6 elementor-widget elementor-widget-heading\" data-id=\"a52b2d6\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h2 class=\"elementor-heading-title elementor-size-default\">Come funziona la lente acromatica?<\/h2>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-c5306d7 elementor-widget elementor-widget-heading\" data-id=\"c5306d7\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h3 class=\"elementor-heading-title elementor-size-default\">Aberrazione cromatica<\/h3>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-ced0abd elementor-widget elementor-widget-text-editor\" data-id=\"ced0abd\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p>L&#039;aberrazione cromatica si verifica perch\u00e9 diverse lunghezze d&#039;onda (colori) della luce si rifrangono, o si piegano, in quantit\u00e0 diverse quando passano attraverso una lente. Ci\u00f2 fa s\u00ec che ciascun colore venga messo a fuoco in punti diversi lungo l&#039;asse ottico, risultando in un&#039;immagine sfocata con frange colorate.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-99b2dc7 elementor-widget elementor-widget-heading\" data-id=\"99b2dc7\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h3 class=\"elementor-heading-title elementor-size-default\">Principio di funzionamento<\/h3>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-ce16dab elementor-widget elementor-widget-text-editor\" data-id=\"ce16dab\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p>La chiave della funzionalit\u00e0 di una lente acromatica risiede nella combinazione di questi due elementi. Ecco come funziona:<\/p><ol class=\"list-decimal marker:font-mono marker:text-sm pl-11\"><li><strong>Rifrazione tramite Crown Glass<\/strong>: Quando la luce entra nella lente in vetro della corona, si rifrange e inizia a mettere a fuoco. Tuttavia, a causa della bassa dispersione, diverse lunghezze d&#039;onda della luce (ad esempio, rosso e blu) si focalizzeranno comunque in punti leggermente diversi.<\/li><li><strong>Correzione di Flint Glass<\/strong>: La luce passa poi attraverso la lente in vetro flint. Poich\u00e9 il vetro flint ha una dispersione maggiore, piega maggiormente la luce. La curvatura negativa della lente in vetro flint contrasta la curvatura positiva della lente in vetro Crown.<\/li><li><strong>Convergere verso un obiettivo comune<\/strong>: La combinazione di queste due lenti garantisce che due lunghezze d&#039;onda della luce (tipicamente rossa e blu) convergano nello stesso punto focale. Ci\u00f2 riduce significativamente l&#039;aberrazione cromatica, ottenendo un&#039;immagine pi\u00f9 chiara.<\/li><\/ol>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-ce9d3ee elementor-widget elementor-widget-heading\" data-id=\"ce9d3ee\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h3 class=\"elementor-heading-title elementor-size-default\">Spiegazione del diagramma<\/h3>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-5b2fd04 elementor-widget elementor-widget-image\" data-id=\"5b2fd04\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img decoding=\"async\" width=\"800\" height=\"626\" src=\"https:\/\/chineselens.com\/wp-content\/uploads\/2024\/06\/how-achromatic-lens-works.webp\" class=\"attachment-large size-large wp-image-35975\" alt=\"come funziona la lente acromatica\" srcset=\"https:\/\/chineselens.com\/wp-content\/uploads\/2024\/06\/how-achromatic-lens-works.webp 920w, https:\/\/chineselens.com\/wp-content\/uploads\/2024\/06\/how-achromatic-lens-works-300x235.webp 300w, https:\/\/chineselens.com\/wp-content\/uploads\/2024\/06\/how-achromatic-lens-works-768x601.webp 768w, https:\/\/chineselens.com\/wp-content\/uploads\/2024\/06\/how-achromatic-lens-works-15x12.webp 15w\" sizes=\"(max-width: 800px) 100vw, 800px\" \/>\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-9678b66 elementor-widget elementor-widget-text-editor\" data-id=\"9678b66\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p>Per visualizzarlo, immagina un raggio di luce bianca (che contiene tutti i colori) che entra nella lente acromatica:<\/p><ul class=\"list-disc pl-8\"><li>La lente in vetro a corona piega la luce, facendo s\u00ec che colori diversi inizino a mettere a fuoco in punti diversi.<\/li><li>La lente in vetro flint piega poi la luce nella direzione opposta, riunendo i diversi colori in un punto focale comune.<\/li><\/ul>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-06f408d e-flex e-con-boxed e-con e-parent\" data-id=\"06f408d\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-125159e elementor-widget elementor-widget-heading\" data-id=\"125159e\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h2 class=\"elementor-heading-title elementor-size-default\">Tipi di lenti acromatiche<\/h2>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-df658a5 elementor-widget elementor-widget-heading\" data-id=\"df658a5\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h3 class=\"elementor-heading-title elementor-size-default\">Lenti acromatiche positive <\/h3>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-43798b1 elementor-widget elementor-widget-text-editor\" data-id=\"43798b1\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<div class=\"auto-hide-last-sibling-br paragraph_1252f paragraph-element\"><img decoding=\"async\" class=\"alignleft\" style=\"text-align: var(--text-align); font-size: 1rem;\" 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\" alt=\"Lenti acromatiche positive \" width=\"103\" height=\"127\" \/>Le lenti acromatiche positive sono lenti ottiche progettate con precisione progettate per correggere l&#039;aberrazione cromatica causata da diverse lunghezze d&#039;onda della luce. Vengono generalmente creati incollando attentamente due tipi di materiali di vetro con indici di rifrazione e tassi di dispersione variabili, con l&#039;obiettivo di focalizzare la luce di diverse lunghezze d&#039;onda sullo stesso piano, riducendo o eliminando quindi l&#039;aberrazione cromatica.<\/div>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-8db43c2 elementor-widget elementor-widget-text-editor\" data-id=\"8db43c2\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p><strong>Struttura e principio<\/strong><\/p><p>Una lente acromatica positiva \u00e8 solitamente un doppietto, costituito da un elemento positivo a basso indice di rifrazione (come il vetro corona) e un elemento negativo ad alto indice di rifrazione (come il vetro flint). Questa combinazione consente di neutralizzare l&#039;aberrazione cromatica di una lente dall&#039;altra, ottenendo la correzione dell&#039;aberrazione cromatica.<\/p><p><strong>Applicazioni<\/strong><\/p><p>Queste lenti sono ampiamente utilizzate, tra le altre cose, nella microscopia a fluorescenza, nella trasmissione di immagini, nel rilevamento e nella spettroscopia. Forniscono lunghezze focali quasi costanti su un&#039;ampia gamma di lunghezze d&#039;onda e, rispetto alle lenti singole, producono punti luminosi pi\u00f9 piccoli e immagini pi\u00f9 chiare.<\/p><p><b>Vantaggi<\/b><\/p><ul><li>Correzione dell&#039;aberrazione cromatica: focalizza efficacemente due lunghezze d&#039;onda principali della luce, riducendo significativamente l&#039;aberrazione cromatica.<\/li><li>Qualit\u00e0 dell&#039;immagine migliorata: offre immagini pi\u00f9 chiare e punti luminosi pi\u00f9 fini rispetto alle lenti singole.<\/li><li>Diverse opzioni di rivestimento: offre una selezione di rivestimenti come VIS, NIR, SWIR per soddisfare le varie esigenze applicative.<\/li><\/ul><div>\u00a0<\/div><p><b>Produzione e materiali<\/b><\/p><p>La creazione di lenti acromatiche positive prevede l&#039;unione precisa di due materiali selezionati, comunemente vetro N-BK7 e SF5. I parametri di progettazione della lente, inclusi il raggio di curvatura, lo spessore centrale e altri, vengono calcolati meticolosamente per garantire prestazioni ottiche ottimali.<\/p><p><b>Specifiche tipiche (esempio)<\/b><\/p><ul><li>Diametro: 50,80 mm<\/li><li>Lunghezza focale effettiva (EFL): 150,00 mm<\/li><li>Rivestimento: rivestimento antiriflesso AR@400-700nm<\/li><li>Materiali: N-BK7\/SF5<\/li><li>Lunghezza focale posteriore (BFL): 140,40 mm<br \/>Raggio di curvatura (R1\/R2\/R3): 83,20 mm, -72,10 mm, -247,70 mm rispettivamente<\/li><li>Spessore centrale (CT): 15,00 mm<\/li><li>Qualit\u00e0 della superficie: varia da 40-20 a 60-40 a seconda delle specifiche<\/li><\/ul><p>\u00a0<\/p><p>Con funzionalit\u00e0 di imaging di precisione e correzione dell&#039;aberrazione cromatica, le lenti acromatiche positive sono componenti indispensabili nei sistemi ottici avanzati, in particolare nelle applicazioni in cui la qualit\u00e0 dell&#039;immagine \u00e8 di fondamentale importanza.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-183dfe8 e-flex e-con-boxed e-con e-parent\" data-id=\"183dfe8\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-a1e46ce elementor-widget elementor-widget-heading\" data-id=\"a1e46ce\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h3 class=\"elementor-heading-title elementor-size-default\">Lenti acromatiche negative <\/h3>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-50b540c elementor-widget elementor-widget-text-editor\" data-id=\"50b540c\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div 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\" alt=\"Lenti acromatiche negative \" width=\"107\" height=\"159\" \/>Le lenti acromatiche negative sono lenti ottiche appositamente progettate per correggere le aberrazioni cromatiche, generalmente realizzate incollando due diversi tipi di materiali di vetro: un vetro corona a basso indice di rifrazione e un vetro flint ad alto indice di rifrazione. A differenza della loro controparte, le lenti acromatiche positive, le lenti acromatiche negative funzionano principalmente per disperdere, non focalizzare, i raggi luminosi.<\/p><p id=\"structure-and-working-principle\"><strong>Struttura e principio di funzionamento<\/strong><\/p><p>La lente acromatica negativa \u00e8 costituita da una lente in vetro corona a dispersione positiva accoppiata con una lente in vetro flint a dispersione negativa. Il design mira a contrastare l&#039;aberrazione cromatica prodotta da un obiettivo con quella prodotta da un altro, correggendo cos\u00ec efficacemente l&#039;aberrazione cromatica. Queste lenti svolgono un ruolo cruciale in vari sistemi ottici che richiedono che la luce diverga.<\/p><p id=\"application-fields\"><strong>Campi di applicazione<\/strong><\/p><p>Le lenti acromatiche negative hanno un&#039;ampia gamma di applicazioni nell&#039;ottica, come espansori di raggi laser, sistemi di rel\u00e8 ottici e altro ancora. Offrono un angolo divergente stabile su un&#039;ampia lunghezza d&#039;onda e possono produrre un punto e un&#039;immagine pi\u00f9 piccoli e pi\u00f9 chiari rispetto alle lenti singole.<\/p><p id=\"advantages\"><strong>Vantaggi<\/strong><\/p><ol><li><strong>Correzione efficace dell&#039;aberrazione cromatica<\/strong>: L&#039;obiettivo pu\u00f2 disperdere i raggi luminosi di diverse lunghezze d&#039;onda sullo stesso piano, riducendo significativamente i problemi di aberrazione cromatica.<\/li><li><strong>Qualit\u00e0 dell&#039;immagine superiore<\/strong>: Rispetto alle lenti singole, le lenti acromatiche negative forniscono una qualit\u00e0 dell&#039;immagine pi\u00f9 chiara e producono punti luminosi pi\u00f9 piccoli.<\/li><li><strong>Diverse configurazioni<\/strong>: A seconda dei diversi requisiti di utilizzo, le lenti possono essere configurate con varie opzioni di rivestimento adatte alla luce visibile, al vicino infrarosso (NIR), all&#039;infrarosso a onde corte (SWIR) e ad altre lunghezze d&#039;onda.<\/li><\/ol><div>\u00a0<\/div><p id=\"manufacturing-materials\"><strong>Materiali di produzione<\/strong><\/p><p>Nella produzione, le lenti acromatiche negative utilizzano solitamente materiali come N-BK7 e SF5. La produzione delle lenti prevede una progettazione meticolosa di molti parametri, come il raggio di curvatura, lo spessore centrale e lo spessore del bordo, per garantire prestazioni ottiche ottimali.<\/p><p id=\"typical-specifications\"><strong>Specifiche tipiche<\/strong><\/p><ul><li>Diametro: 50,80 mm<\/li><li>Lunghezza focale effettiva: -150,00 mm<\/li><li>Rivestimento: rivestimento a riflettivit\u00e0 migliorata per la banda 400-700 nm<\/li><li>Materiali: tipicamente vetro N-BK7 e SF5<\/li><li>Lunghezza focale posteriore: -140,40 mm<\/li><li>Raggio di curvatura: R1 -83,20 mm, R2 72,10 mm, R3 247,70 mm<\/li><li>Spessore centrale: 15,00 mm<\/li><li>Qualit\u00e0 della superficie: varia da 40-20 a 60-40<\/li><\/ul><div>\u00a0<\/div><p>Nel complesso, le lenti acromatiche negative svolgono un ruolo fondamentale nei sistemi ottici che richiedono una deviazione della luce ad alta precisione e la correzione delle aberrazioni cromatiche.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-23ab886 e-flex e-con-boxed e-con e-parent\" data-id=\"23ab886\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-57bee19 elementor-widget elementor-widget-heading\" data-id=\"57bee19\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h3 class=\"elementor-heading-title elementor-size-default\">Lenti triplette acromatiche<\/h3>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-7cef211 elementor-widget elementor-widget-text-editor\" data-id=\"7cef211\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div 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alt=\"tripletta acromatica\" width=\"116\" height=\"150\" \/><\/p><p>Le lenti triplette acromatiche rappresentano una tecnologia ottica avanzata appositamente progettata per la correzione efficace delle aberrazioni cromatiche e di altri tipi di anomalie ottiche. Queste lenti sono composte da tre elementi distinti, tipicamente due elementi realizzati con materiali ad alto indice di rifrazione che ne racchiudono uno realizzato con un materiale con indice di rifrazione inferiore. Questa disposizione non solo riduce significativamente le aberrazioni, comprese la distorsione e le aberrazioni sferiche, ma fornisce anche risultati di imaging chiari e di alta qualit\u00e0.<\/p><p><b>Struttura e principio di funzionamento<\/b><\/p><p>Le lenti triplette acromatiche solitamente presentano un design simmetrico a tre elementi, costituito da due vetri ad alto indice di rifrazione (come il vetro Crown) e un vetro a basso indice di rifrazione (come il vetro flint) legati insieme attraverso un preciso processo di adesione. Questa disposizione strutturale consente all&#039;obiettivo di correggere in modo efficiente l&#039;aberrazione cromatica e di ridurre ulteriormente le aberrazioni, come la distorsione a cuscinetto e l&#039;aberrazione sferica, attraverso la sua simmetria.<\/p><p><b>Aree di applicazione<\/b><\/p><p>Grazie alle loro eccellenti propriet\u00e0 di imaging, le lenti triplette acromatiche sono ampiamente utilizzate in campi che richiedono immagini di alta qualit\u00e0. Questi includono, tra gli altri, la microscopia a fluorescenza, la spettroscopia, l&#039;ispezione della superficie e l&#039;imaging delle scienze della vita. Gli obiettivi sono in grado di fornire un&#039;eccellente correzione del colore e una qualit\u00e0 dell&#039;immagine ad alta risoluzione su un&#039;ampia gamma di lunghezze d&#039;onda.<\/p><p><b>Vantaggi<\/b><\/p><ol><li><strong>Correzione dell&#039;aberrazione cromatica<\/strong>: Le lenti triplette acromatiche possono regolare con precisione la luce di diverse lunghezze d&#039;onda sullo stesso piano focale, riducendo significativamente il verificarsi di aberrazioni cromatiche.<\/li><li><strong>Aberrazioni ridotte<\/strong>: Grazie all&#039;ingegnoso design simmetrico e ai processi di produzione precisi, distorsioni come la distorsione a cuscinetto e l&#039;aberrazione sferica vengono efficacemente controllate e ridotte al minimo.<\/li><li><strong>Immagini ad alta risoluzione<\/strong>: Questi obiettivi offrono soluzioni di imaging ad alta definizione e di alta qualit\u00e0 per una variet\u00e0 di applicazioni ottiche di precisione.<\/li><\/ol><div>\u00a0<\/div><p><b>Materiali e processi di produzione<\/b><\/p><p>La produzione di lenti triplette acromatiche prevede l&#039;incollaggio preciso di lenti realizzate con diversi tipi di materiali. I materiali tipici delle lenti includono vetro ottico tradizionale, silice fusa di grado ultravioletto (JGS1), silice fusa di grado infrarosso (JGS3) e fluoruro di calcio (CaF2), tra gli altri. I parametri chiave dell&#039;obiettivo, come il raggio di curvatura, lo spessore centrale e del bordo, sono meticolosamente progettati per garantire prestazioni ottiche ottimali.<\/p><p><b>Specifiche tipiche<\/b><\/p><ul><li><strong>Materiali di produzione<\/strong>: Vari, tra cui vetro ottico, silice fusa di grado ultravioletto, silice fusa di grado infrarosso e fluoruro di calcio.<\/li><li><strong>Tolleranze dimensionali<\/strong>: In genere, \u00b10,03 mm per le specifiche di fabbrica standard, con una produzione di precisione che arriva fino a \u00b10,01 mm.<\/li><li><strong>Tolleranza spessore centrale<\/strong>: \u00b10,03 mm come specifica di fabbrica standard, con limiti di produzione che raggiungono \u00b10,02 mm.<\/li><li><strong>Tolleranza del raggio di curvatura<\/strong>: \u00b10,3% come specifica di fabbrica standard, con limiti di produzione che raggiungono \u00b10,2%.<\/li><li><strong>Qualit\u00e0 della superficie<\/strong>: Raggiungere un livello 20-10 secondo gli standard di fabbrica, migliorare fino a un livello 10-5 per richieste pi\u00f9 elevate.<\/li><li><strong>Irregolarit\u00e0<\/strong>: Lo standard comune \u00e8 1\/5 Lambda, con il limite per richieste pi\u00f9 elevate inferiore a 1\/10 Lambda.<\/li><li><strong>Deviazione della centratura<\/strong>: In normali condizioni di fabbrica, la centratura pu\u00f2 essere controllata entro 3 minuti d&#039;arco (Arcmin), con limiti di produzione che si restringono a 1 Arcmin.<\/li><\/ul><div>\u00a0<\/div><p>Le lenti triplette acromatiche svolgono un ruolo cruciale nei moderni sistemi ottici, soprattutto nelle applicazioni che richiedono immagini ad alta precisione e correzione dell&#039;aberrazione cromatica. Il design e la produzione di alta qualit\u00e0 li rendono la scelta preferita per molte applicazioni ottiche avanzate.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-26117ba e-flex e-con-boxed e-con e-parent\" data-id=\"26117ba\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-ef82057 elementor-widget elementor-widget-heading\" data-id=\"ef82057\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h3 class=\"elementor-heading-title elementor-size-default\">Lenti acromatiche asferiche<\/h3>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-138885f elementor-widget elementor-widget-text-editor\" data-id=\"138885f\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p><img loading=\"lazy\" decoding=\"async\" class=\"\" style=\"text-align: var(--text-align); font-size: 1rem;\" 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A7U6klSD2mHEi2LcHUO+jJCA6Idt+ofScc87x7lrl1VdfnTxfT+AmyM+ZM6fFJidHp8HmzHfqxCofyEvqg20VwPfK9z3QLyv0DwZFYO+y16+WNMzRsqzQyBC1xlMLsxKhFUcLiBYuHfIPxfsVXEu\/\/EkfD6WmMBu0HxCGXCSxfoPiCOqfyRo2Rx\/ziBDefShH79KTFsmeLxvk7tG6gR3UfoU87HqiBvbvf\/\/7encpPrvpppsSP\/87UW9vr7IJ7lzUZCWKE4iXC3X8vCddQE6bwEAOlzfEyeDNb35zcdOT61J6rrvKa69zosBmNZ3iMoOdFDqt4nHkjj6\/AAb6FeD2vewU2AdC+64znJJUVvViKkHdbw5zfS5Ee7DFv9UUjct0Kv1EyNYQTitXrvRqx5IT7XijCOxd\/ka423SJPEpOL1rKWKBtJQKyV6V0fj\/Enju8XwO6ypu+813P2tKXjSNFnX5lUdcXRqzOqYWAfuvGHWmn\/MKYL6h7tLRMPutlG3emLTyKb86M0ZoZt3rVu0oJGNW17ANNmuBdDezIsfqCVSZccLziiisSJwwulHrQ\/PCHP5xI44DsqwgcXdZ+D0XkiCFy\/nXJLwZjh18Tj3vc44ZlslPAI81UhwjYpJE4YUL8emJO7cQvElbTkF4B0XMtZDgE+oZY5+7kvvR2ezlUf7v8WLRH\/z94LGY3Aca4SdaJP+7EFfJJBC5DDpdB29Ik6FqPBV5+2mlQFjnjG4LnKKIYyHxtyCHrCVdtiZ6i+gq\/AtcF3RPNsSFyMoBbY6weeY4p+9nUCezMau6sGelGWUL5qGP6r4Om\/1AlVj\/4hTqCiefKB\/o8rPxg9QvBnx0AO62T5kYgbpTh\/Zd\/+Ze6EoULm7w5cfzxH\/+xXmysjoHNwYjg5ys1msj\/HnfcccVwrFr5m7\/5m6I91hUu0HIShLjI7Hf7dpoHKZSLL75YT4wDXcztpAdv7dq1RRerhdasWVO02yvVtE1738FqR2DvoudvlKA+V\/Y+nzFtSoHYc3QmHmeywOxNR970w9PeohMVAnfuk4p20dazgXYjZHwtTbiK2NVGIYQFO22Qjtko+6uvlW1969By2Tbhynu3T7jA\/pnPfKZwC2j7N37jN4p2pwqrMJ73vOdp1xe+8AW9TZ6g\/PKXv1x5oE1fReL6rBYhHQMi5SYh7gzdu3dvS84dFErAql7odH1KdJyGk7Zx2YFKUD+olxMNa74HC+wEUL9gzK+PTjc5DTTOUHx8+P73v1\/FOLHyq2YwYtUKfmIepG8GmgsXWVnOCLHEsf2OUm544o7cTsR3gU\/GG00dbxOaSPO5TtZ1HyarYSx0gokFHwsi12S5NY1X4Ga6yn6tSp\/K4xh0sg1VF4HMatErRE1a9bFrttVCoae2dYgp+vCPjbIpWN2nK5GOuZcHcEyg1TGsl\/YLcKQYhnMRkFviSQdAfsGVbWi5rZ03gWogqi6D7HShkzs8mVM7cSHQ0SljP\/3pT28XGVWbG3sgAiU3UHUibqYCUbPKZ\/Xq1QMG0k66Q\/GwzbYNECcZLjgPdoEZuerqJFJenYjAzA1mzJm3p2L4leLr8PneQe2diDX62BhvFIG9i9\/IVbKFwPKFctOPgmbCO2ibhr0NZIO6M\/JGouh3sYosJrINReAiqzZUpCJXtdcmL03tzabyeDYuJ5LtEow37drLQLVo2bxZiTTURCHuIvX0BvnawfZS8c\/MKg1H5yB1bj1nqZ\/f7s7FU27RJ3XiBDr\/j\/\/4D72oCo\/cfKcLmtxcxBI+XxOP7B133JFIlfhdmOxVUz1BIDNaYskfARVi9c6nPvWplnkT8J\/\/\/OcX5jnxNEXcKMVduE4gdfxECqTT21fxEJj9FxOpMNb3V69PcIGU4O\/fK0snq9ckfE0\/gZtUGd+f\/v+UiezevVvX\/FfX9\/v8xkMZgb1L3wL5avZPWSoBrgKPy7oiaAYHdWfkTYvoioKi6Nx2WbqQ1baXWTzraVG1p\/JmR0dxG2aqRPGiOFXePKC6ia1858pWvjdvsuVyDHWo07\/9278VH4GbgIZL\/uAI5AmGELeiO5InsJAiYBMt7khlT3I\/GSBLrr2dSENwUw35fla4cHF1xYoV6ZhjjtG7SZHnrlPfn6VdfzRtAh4o2efNenUuhDJnxq4u+eOEde65545mmI46pHY8+CLAxVN+NQ30rq7RZy7snQMR3Jk\/\/gKRr1mzpvj1wUmyfdM20i9\/\/\/d\/r7qkodicbdGiRfqZOUGTksKe352qguPkEIG9S1\/E9ffvkH1YZF2tInAGASMrXC7LDJv7IfYsZ6roqKCZAG9L21S9RAQOslJYLZfGM52yvxCyQUxfulfKE5WauAv1cEnHXLN+e+IZr4c6gfIIahDrzEeyZI+7Flk3DpGOAZ2TpiC1QPCFQISkZqoXRblVnZ0bCSbtxK8FcvwEdwILy\/oIPBBtUjGkedpvBBoqddE+Tnub1TCMVV1qyJx9bK4XcIOP56tdf+bMmV4dsnRZL1Gos5KGZZAgbS5MO\/EZfFUNv0L41cT1jE6\/jFhyysVaX07Jd+XfE9\/tD3\/4w+I7wvfjhWKvmC59E1\/89V3pnh1703GHz89BuIi52vafdEXMzhXisr69nWOxB\/OqvMtZWeohoycLSq1T2kmg014xVRf0SiDml8ZZ8qi7xbJFQB26QQL7k044PJ26slw6Vsdet3XZkIrtc\/kpz5vnmPp\/6G6NvXXrVg2WpAUIvGwzQOCv3ijkY\/teL6RnWAYJsfkX+80QqLgZCCRqv\/pcqzslvmK7YdbyM2cu0nqqpjsj1rfKNQn8xE1U\/DICuR911FHDSqsxOikhlqbic05inVY51Z9lMxYisDfjx35W3vH969LxKxamhXlNeMbWGmgR9kCrdW1TMz5ldbOv9rYFcrPogd7XyZelB3WR0wBfylNT+xr0WVZpq2K8ZLfHU1ctrr065i55DOByOTk867Qj+Ajjirir0gO4B3N2KSQtwg0pBCsPWONl4p0C+3iZW8xjfHkgljt24fvYITf5sB784WtmVJY5anJbkt0ZQks+Gw5B13os8ArcEiY5cQvIoC9p5tDLZLOe1mibngZl1XOb2XC+7VTDt7AGXsdus8DOPNlXfas8FEQuEDDAqInVMVfIgzwOdmBnT20P3gRz6lu2bNGNqAjeoGNy3NTbb0sf9YcPxfDAQfRABPYuOP8WufOSHLOmW4jKSrnibS9zYC6brXJqo8WEBXzOCEg6Yi\/kWtXVuspkeVXKY3rdTxt+ylgqKPvurbt91FGXPFOVi7E8wPvomnvQDHcSBGwP3o7IyYs6Cl+7dq2uSaZdzeMO137IhQcOBQ9EYO\/Ct3SLrAZZqLfTS6gEecsYUwQ5a2mAXDgegS2c0rZ+k6PtGFolic4wuGvUOvLMs550mkU5uijjolSRV2lsiBBg3jt9FrQJyJwoWPq4UNB7HZouj9zDH90I7OQ825E4uV9Po3DXJRf8aHe6MFbnc4VueGA8eyACexe+netl\/fZqRagSPC3aEkZ1JG8b4iayWk8W04CKoMs5Eve26dGf9dx+FrCitEkNnsvbNKyfOrUc5lvK\/XKBaJvs91I3sC+TG7Su27AjnXv84fr5R3tgC9t2JM5nciTOkjZWrNCeqMT2As95znMa28t8ovopPldKEdgb\/lfAxcvbBaGeJhcflRwtGzwWQKzRVErDyLavC5I52FZz7MK1oEuZ+5WDNDzI+ConTMvNuxb9IqW\/GoTH0HYwe3RlK+0l2wuA2OsSK2u4GDtc9M+KgyoK92DO3ZeOxFlmRl68qYc11P2MY6VffcTbWI0Z4xyaHojA3vD3dvvmHtlGYJYsoZIgSvTlrZQr3vYyB+ay2SqnYds7tRSOi0glsxSRdx5GJBCqyMJwPeu004YFd3qmpMXsGyMXgJsgdnm8TfzykFWLWsyxptvz4NWS3QQdiXOTCPXBtpptMRqN8EB4IBB70\/8Gbtu8Ky3XC6dYllCpaBnQbDnwDMilT0OrFI6VLdj6Khj6FZGjR4VoriU2vS0VArYUWDGLcnRRm0Hul4aQjqJjmp4ZNX2TwHhKs2dOS1s39aZ98gCOGdPq3cc2R3Z7vGXDlrSo1y5sOgonvcKdfCBxgjfriqnDCwoPhAdG74FA7KP3XUfNdVt2pzkSFI0keFq0tYAqTG9rQC6kNBZrqz2n7rnxdr12fqlXhHcdi0COrstrg3kwGnx52Umhfzlr+lTdn31JzRuV2AjtiiuvTnesv7pIp3AzDcF8PN2tp19AHMIDE8ADEdgb\/hJvlfz6KdWUgwFgiaC5ojluGbTIsTtmJsQan4qvY3c5C8EqoNjcwjBt09PgrHrCoVQjdAPnc\/gWvk4j92uXSELot5fTJJ\/EgzfqBvY5sspm\/spj0guf\/lj9NaMDxSE8EB7omgfq\/cbu2rQOTcPsi8LOiC0rSSSIWsTOFQpISkPhBF0LzsZvlzNBlVVdkVURSq9jy\/S0qNjDciEvdf445MImARshmLmkPW\/WtLRLAnsTxHr2dbKePSg8EB7ovgcisDfo4zvlpp5FcqFQg6baFRwMEAY0KyKmTUMZ1qc9jpfpau33tttRS9KAb+9sPwtokUdjClguZW1c45qedNJUGcpqe+7MGXoHLXbq0kxB7dyoFBQeCA903wORimnQx3fLw6B1m16FyBjOaNlqOlLZBWomkhp69pOBIW8DzijQdiDtBqzdym\/VK\/uoMabbUWN5TOr0E\/w7leTY75S17E0Q6Zxr7tnahKlJaYO7Z3nYA5tXsUlYp4dvTErHxIfu6IEI7B3dMjrmXRLYZwkyVdTrEZzYDQ2YYyesqgBxNutSEGqlzL0WglVAOdZHu5RjyJZ17HrekENLjl2EZC4ayunK9juV8kQ\/leOJSuTJ6xB3s86QnP39kqo6nD3qg4b0wE9\/+lN9\/BuPbiOwV4m7al\/60pfqM1GrD16uyoxlnQ3U2Puc7Yg3btyoQ7OHOw8oCRp7D8Tujg36\/PwLbkir5I5T9loh8EIe3y38VtpZAD7VQi5XKIxvgi6j8pU+16vu6si4ZVs0kJdD1Ybv7mijlIi9vX3Lxh3pkWuWyS+Relv4Mqdb5Ualc9Yu7beenb6g0gMEcR7m4Q\/OLnv611hV9K1vfWvI56\/212yOs23btsSJxvdlr1r2X5JVXtS774FA7A36+D65oeck9h4nb60RV3CwI29ByQRW7dIxaQkpetZK7jc5AqxYEcpt7MFAXkvaWjG9LKch2kVVW2QQy6ThvYLYvdMRe3t75rRpqae3r5HAPkNQO79q2m9U8rlFaR6oBnX2\/eZ5ozyajf2\/Qca33HKLInkegcdJgOeaXnPNNbq3+MHw4b\/\/+78XQZ3H0fEAEdD6eN6v\/GD4aSzHjMDekLd5cPN+gcGzZNMrR8sEZ43vMobhZSlzPKdSqVbqxne5KtLWqWa9Kh87joyKUnk2LrZc3iegY8OXF0F9oJI1+TzmrwniwjLLQYMG9sBll11WIPXnPve56fOf\/3zLE4R4ehNB\/nd+53f0mZs8no3gzpN+\/ClPA1vvTs\/VV19dGP72t7+t1wEKRlQOigdiVUxDbt+wY48ucyRg6koWtwtaVsRcVKxH0LbJWVmAavi8nJHltK0mcl+FT5+PWdjUeTB0RV7qZhiuzUvlXb9DOVtOVBt37rE51zyyDJR96ifC4\/JqumJAdX\/sGgI8zm2wx8LxIGWepgR96Utfanm4tDLH6MCvCIhnsXJxN+jgeyAQe0PfwQZ5DN4ieYCzI+LCrEJjWkXFuhQtG5+eoreA6ibm9pytGFsV+iN7taaGrM+tq64ccpeOVq0T\/h2x20zK9kxZGbNpVzOInfkskwun98pJcM0Y7c\/OmIcSVS+SDrXVMM8+5WHZF110kX5ELlySuoF4jufu3bvTGWecUfC0o3JgszXP45POYTsHiIu1PKqPjdae9rSnpYsvvjjxMO\/bb79dtz8+77zzWu4YZlyIrSKqD\/3GHnarxGP8+GVx8803a\/qGB5uwlQQPxX7BC14w6Imst7c3fec730m\/\/vWv9RmxtHl04WmnnaZ+GCz1s3nzZtXl2bLXXntt4oIzv3zwD8+XnWirjOLiafVfXY36V668O63btiedsNweaGspEXBxawBmCIvLGlo9bktZDcYikyM5hctbaZN0+bJEB1l5UcrB5an5xdIDbf1mbfDjDRu2p2ecvnpwoWH2Yuuso5aks445bJgak0vsF7\/4hT5rlU\/9vOc9L336058eFAVzIiDQQSeffHKx46X\/gnvnO9+ZSNd0IgL22WefrV3k69lwDfJH8BHwWHnzkpe8RPl+QIeHVg9F5NsvuOACFevp6Ukvf\/nLB00XsfXyZz\/7WQ3U7bZZ6knunnl2Ii4i\/9M\/\/VN62cte1q\/78ssv189011139euD8dSnPlXHHezE0FFxHDMDsTf05ZBimM\/zTXNANbMWZL1OSdBVqshpAC7YZUCGVQ3QVb0q3wK4GYaveqor+jmQF\/Oq9EuX9pOYQW6gcprkergDdV5+fqsOMMrDAknHrBfEHtTZA6DIY489Vh+6THoFlPz2t79d95rv9MQnApqnYzpbHD2XwP+DH\/ygMECqBSS\/ePHi9KxnPavgE+RZEcNcCOZOfqKg\/eIXvzh97Wtf0y5QNnvnn3POOQnU\/c1vfjORmycNxXUFcvbVFNRtt92WzjrrrOIC7TOe8Yx07rnn6jz4tfCRj3xErzNw4sD2E5\/4RJ9CuvDCC1N1u2MuRJ966qmJB1vzSwcff\/e7300Pf\/jD0yWXXJKWLVtW6B7KlQjsDX176yUVc0JeEaM43SM4DUhWoijJKhkCKrlukyMRAllAV772S7siV\/Rr+M0msp4WwkeefLuWDKIDyKFlHbsOhbROKWfbs1VUbDbVkj1jWMveRGAnzx53oNo31ulISoCAQ+C68cYbEwj+mc98pgZNkDQBFSQ9FmvXPS30R3\/0R7pGvRpsq3NnfqR0SGt8\/etfr3ZpnROEB3VQ92c+85mWxxK++tWvTu95z3v0BMZn\/spXvpKe\/\/znF3b4xeFLKUn1vOpVryr6COZveMMbEnv0M9\/Xv\/716YYbbtD+ffv2pde97nVaX758uf56IG3jxINLvve97yliv\/XWW9M\/\/\/M\/p3e84x3efUiXcfG0oa9vs9yhOVeW82lU9aCObYIzb69o3ZomRkDnlUmZ0nIGbXk7mw5F5cor+YbUczuPhkXhZF2tZbvUs5DaZ4g8Zof2bMmzb+lp5g5UftVs3GXbATOFoP4eILdNMPzABz6g68ORIGgREFkNw7bGBHkCII8C7CaRDgIRDxTUhzM2SJxfISD6D3\/4wy1B3fX\/4i\/+wqvpiiuuKOrocr0AeuUrX9kS1F3o+OOPT+9\/\/\/u1yYmB5aDQJz7xCT05Uv\/4xz\/eMcXD9YK3vOUtiKQPfvCDiTX5E4EisDfwLYJm+3zfcluikq0K7gUAA5oVCdOmoQzr0x7Hx3S19nvb7aglacC3d7afBbQwls4By6WsjeuzsSn5XHIfBvjLpVQS+7zs3NtMYGdSS+bOSKz5DxrYA+R7\/\/zP\/1zRJ4Hu3e9+dyIH7fSNb3xDgzxI9Atf+IKzGy\/PP\/\/82jZB5ATb7du3Fxdo242SZvLP54EZGe6+dWJJ50D07Gc\/W\/2Fz3gKF8RFYAgf0T8QkSaCOHkO59rBQHbGEz9SMQ18G5t7enVFjKHgjIbVbkbLUlduBsXWVco5WIYPcsYOPKi1bQasv5RrbZui8WxctZ\/tumGVkgNWCP6DlTNkb4G9fc2tjMESgX31ojn6GeMwuAcIeLzf9ra3JfLNrAz55Cc\/qStDCEasJgFpvuY1rxnc0Ah7CYig4SaJ+XMBlGsHvFm5Q8qEp2nRB1V\/hbB6xomLwwMRe\/vzC6dK3LTl9LGPfcyr\/UrGd\/I5ePtQLSOwN\/DNkaaYKeu9BehK3powaQFZTdOAyLFbh7ULOdAx\/RaoaZCG17y4lmZPBDQEo1yGYVoIQWKECC76WsBXu7lL+1VQDyPJsbOWfYOcvJoiT8c0ZW8y2Vm7dq3mkcklc9HRL2K+9rWv1TyzL3dswicsQ2yKWJFCLtxz7cO164GdLQv0V+QwFTlRkJaByM\/jr+FQ9dfCcOTHq0wE9ga+ma1y1+k8uUNTQyxRtUpFs6hYrzSNYwG96HV9Z+S2szXA0yeMXKg9y7FbbFcZRPxdFTTpPFcadFZPFf3bPBqvqbtPGXHezOmJLY6DWj3ASg3WjZNKIIfOCo7BiIuWXGj1VTE\/\/OEPB1yzPpidgfqautlo586d+rn85itWuHCtgLtoeZYtaRguGrOVAhcxq8Q6d4jlkiMh7JHT5xcNvzyqF1wHs+PLPweTORT6IrA38C2xncBUCX4KkBV+i1GNxMJR+E2bXqFcEFBVXvdtocMCNaiE0Or9FnQ99MIWBF\/YMDkLxRmpswJGbZoVHbBlVYzwc78UQmbMfxd0aiPRd+ABvWOUrXzrEoj9ZtkzJqjVA9yQxI00rIThebBDBXa0WYJI4AKVEuTf+ta3thgdLCByg9JY0Bvf+EZdyshYn\/vc5zR1NNxxQeoQiB8UPtCNRKRvWAMPPfKRj0w8epFljVyE5pfHe9\/7Xu2bLIf6\/0sni6cG+ZwEdgKehlKQdAGvCaKiaB1WoS+\/TY6AzstIc+pqw8XMnppUW972siKHnSyYRc226zFKpd+a8GAPXjaZZ2cLX9bF75GLzkGtHvA116Db66+\/vrWzQwt0T54aqq5z94A4WM6YXP1YELtPQqxd53pAJwKpt6N15I477rhCvLqmvmDmCnl7UDlvTo6Q5+Q54Tkvi7cUXGTlJMCbXz0TgSKwN\/Atbt\/Tl8hDGwAGURsKVtNUrcMq3iUyJgdW5pUJPi9nZDltw9O2lyZHH7ZMT4XUnvLdFg24uaRlTXiwBy9Jx+zdZ6sNUK1LbAi2qcG8fd35jBd9D+zMh5t1du0afNO0973vfZpuQL56Q5Dnx7n5ZsuWLXS3ELfWV2\/\/b+lssAFg8DXoPCCkE\/GrorpuvSpT3ZLgXe96V8f9cBiDJZkQ6Rd+xUDVO2ZZJ9+JSNWwjJJtBnhPlFRMBPZO3\/YIeayK4eKpYF6Hz6UFmNZhFa3nauYLzjYRtDKiLhiKpEHipoMxq1N6HTUT0CLby5xCXidSjJntocBfLlW4Q5tfJNvll0lTNH3qlLSloaczNTWn8WCHuya5EAoRaECdrIDhjk9Wb4DQeZAFd2qSY+euVIiARoByYn02ROAid80t+U6gUm6jHwsCMJBTh\/gcPHiDawlOIG2CKemnTsSdoJy8INIqoP7q1gCctLgoy\/JPiDXpnq7hLljW4UMf+tCH0pve9KZEvt8JnxL83R4nDrYbnggUe8U08C3+9XevTaevXqxbCmjcFJsWaMHFEny1XQ5kbZO0QGzyhW6hDx8LZX+7vAb3bN9kLdi38KVftxIWQ6PZK0bUZYfHvWmxPEDkFO6ubYDWS479hKXz9MEbDZibUCb27t2rt8EPtC9K+4clqHPrPLfFO2GDpYoetOBzuz3LIgn2EHeUfvSjH9U6Yznir+4V42vBVWiAg995ykXcn\/zkJ\/2kqqt36GS+pD2Ym8\/vFa94hZ64uAmLLQPQcQLRswcMt\/87cV2BrQ185Qt8gj4nvOrmadjngrRfuEWONBX5+mrqh3Xu2K\/qInuoUiD2Br45HkRBDloDs0RXC+oYLhG1hmfv0wjsclaqLhpZJou0tC3KZ\/lOcjqe9OsLWzoDtUGDlzJzvzVVKMvY+J34IOwmb1LaL8Nu3d3cEsoGvsZxY2LWrFnpRz\/6ke7Ffsoppww4L4Iba7dBntWgjgI22PuEoOZEkCOocxcoWwBwO75TNT+PLlTludxoSgI\/AZv5QswB9M18ONmQRuFhHb4Kx0sfa+7cuemLX\/yinoQ4KUCkd6pBHT989atf7ReYsX\/ppZfqFshuDz0P6syJO1u5i3eiBHU+ZyB2\/7ZrlK\/58q\/S009brelriVdKHtzL9tB8ZFVeDhqGtSz1tD8LyCIVJTsRmJ7WsYGeBvKyRL4T36wMfdwlJ69tknJ6\/IkrhhYehsQmefbpFJnUi848ahjSk1eE75H9zu+8804NhKQxyFXzXrFixbCCEWmYm266SXPtnAAIdgeDuMjLBeHb5cYkThpHHXWUIveRBlR8wUZh+IKT1Nq1a5MvixzscyFPQL\/uuuv0JMJ1CObA9scTjSKw1\/xG9\/QdSG\/+5pXpvFNXmSWip1COuxpMrZ35uUODbJaEldU0IMNuCdzVfkK+KJSBG+nqM05p2Ta9Zre\/PCcNta9z4TD4Onb6e2XLBNInT3zQSgaoTZwo7t7ck9742HLVQ22jYSA8EB5QD8Q69pr\/ENgnhguLZNMh7jy1igXMka5jd9hfPCu1tGwni7yOPVtnROWzIoaAr3oNr2Pn88yQz9jT4LYCPEJwS6Ri9J9KHMIDTXtg4v0GadpDQ9jTwC43lhBeCbZEV9C0kZRUrcMqBrcrcibvGqqPraynyFxtZjtal85cImdvxndb1DK\/sGX9bph+hHSuwyjR2y+J8V75hdIEkbNn\/Cb3oGliXmEjPDARPBCBvea3aM\/vtI20FKsLYrf16dkwTOvwinUUciavIvTA5+WMLKdttZX7Knz6bB27l1hQU0VpBpVLj\/I5DLV+vdo\/TYLxXknJNEVzZRuGXQ09KLupOYWd8MBE8EAE9prfIojT17AbClb4W1qFaR1esb5CzJC0itAD\/HaU7W3hZXbZp7yS778SVA59lbShTdc5arQyJeHzh5CKDNzmBNLbYDqGE0wEdr6PoPBAsx6IHHtNf5KaIK0AFobq5thByMRXu5xp2Lra9r1ijKcjZvnu5tj5hNx92lQqhpmzRJRUVlB4IDzQrAcisNf05z5ZXjJdlksZRhZjBnjVqvKIwLmlEbholqi6RQckLjKGvCmrbTOuJit8k3e50i42aKmtLO+Glcc48iJoD6ecKiedJgM7F1Bjvxj\/BxFleKA5D0Rgr+nLfZJz5jqgY3Z2TAS9E5C15ACVHdaWIKldRGVTkOBKXfjKywHZ5XLoJRSruBxdThVFToO2lhgSIyaopWrpAPQxDKGcLoSGV+pGYA3m2PkFwHLRoPBAeKBZD0Rgr+lPtrPloqKHSUfEhdkimBYV65KmcUyz6M1Q2hE19ugr2l6v8K0\/W9Oi1Cl0qwbybG0CSJSI3WbVud10Kma6pGJYHx8UHggPNOuBCOw1\/blfAjspCke+Q+fYLZASQBVQ65pzJmHBWFeviIgj6hJL537kAeeiYVibGiTB2PXUJg1h6y8FdF1J+LmfLrfi8x+sPYP9wuWO0aYItN5kaqepeYWd8MCh7oEI7DW\/QQvsHpYJnjkAq12CqA\/QXjc57W7pynzXqyBzM5ntV\/iIlrn40i6BnhalHcpSeTTlRVAfTinbqMs+6j4xUa5JU+WXzr784OGapkI9PBAeqHggAnvFGaOpapiTeO6Id6TPPJWImpE1oZW6WFJeDsj6a4CO3N8Sho1vNuykUsB5mCDybL9A7KgI+S8Cn\/dwypmC2Hftbe7JR9Pks5HKCgoPhAea9UAE9pr+ZDtcNhQowpNDYbdbdjjHSuFblwXsUixznSH2qJZmc8Bv4+s69EKutFnolgaQsrF1DA4lYvczARIW7Mt+LhLzC4VgrHeOimYdcnt1bIRueCA80N8DEdj7+2REHALqbrkACDiGhs6xmxwBVAG15rtV04ItCXQhC7WUheUcjIUjLAu3pR5yxO5u7RWDfcZlJzxduy93jdYl1uxzoggKD4QHmvVABPaa\/tRb7sVGxsAacT1UKc8bhOKijoJpKKva5fwsW82d61RdtiKHaFVO2zaEzouA7+Np9McGPNjy0pPCMErk98nWpyzxTKmBwK7jYzUoPBAeaNIDEdhrelPxtARJgiOki1AoJXLCsZUnLR3SEBK06rommE8N8Am6rDPX0i0ThCE76ohZTlnAaVNQKZXLLO1iEO+XavsvAh9lsBIdbsjieaWNkMyjJ\/aKacSVYSQ8UPVA7BVT9cYo6ix11MfNSdDTkEvw1ACajcG0Dq9YRyGGXtalR3T1pTq5Dc\/tFGUppyzVy0Nle6pjJlrn5OOZoipxIhK2yVEdoD1T1p439uxTGYeTTlB4IDzQrAcCsdf0Jw9fIQY60h06x07UBDIPnGMvELvOrbCscddHEisK9MVY\/gRiU5mcBNCRBkEzj6Wj5X54itg1qOpB2la61U5t1PmsbKHQBGFvLmsog8ID4YFGPRCBvaY7FbFLtOOlQVHrZlR5sJWk0lI3DWW1dGW+y2Z7BFQ14LIVPl3DybHbNMyA2cPiCHLsojpdtgFga4EmiLHxX1B4IDzQrAcisNf0J8v+ZgqCdYRbXcdOyAIwKylyhkEYFpKApl00VdACuvKVJ20tC8saglXVw3GWk6baUwUCJW0OVCmU5Xxk+bPx3PpwSj15iD2CexPE3LhJKSg8EB5o1gMR2Gv6k8DOWnaJUUYajb0hZdlRYRrfuky3FMtcZ2Tbpdkc8Ct8REvEzjDZZrahuqWBot\/mhpCFeQvuA7e5S3TWdD8FME49OsB6+EDs9ZwY2uGBDh6IwN7BKSNhsTEWa7Eddw6dY3frA+fYCbh+ZyhB12znkwf5cWFY+MUWNciZBH50MCJs\/aWAbtk\/2hw7d\/83hdaZ8X452TQE\/jEXFB4ID2QPRGCv+U+BC4nyKFAJnDnAat2MKi+zNSeSx1KWI254FR3k6C8AdtHOhly24Ku6yLteLtWG80qDyOl4hbnh59hZvz6joQunMiO9cDozIjuuCAoPNOqBCOw13cmFREPswGOJmVIoUJYAqqWxpSdXCn5G4gRYU8inhswf5jr2B1hdozbECEE7j0NI16cxMR5d8HVswfJSHU2OvU8g+\/Rm0usyz5T65EQxs0mDajUO4YHwQAT2mv8GSMU8kFeya1DV4FoxmpExobWFpGmcEmFbfwVlwxB7yBVm3Uzm02n9pR2rlTqqWxhQoza22uIwvBx7n\/w0WTC7oZuTZNR9Yo+nKAWFB8IDzXogAntNf84SxMmmWBlnCxoWOAxpIAUaa\/SUdubTznlvOJYPVwULtqJvCNzDc2HZ+vNIFo5Nj6OdVCiyfaR1AJuDIXbkTFNDuU5JD8X8TYmj8attPueMBhE2qR38FxQeCA8064EI7DX9OUsQe688kNnCsARDR9JiV3nEUSUCbrVuGspq6cp8l832DHCboOmUcrQ759htDqprBoo55aa2CeJYG6okEM+f2dw\/GTYTmxM3KPk\/iijDA415oLn\/pY1N6dAyRCphr6QUHOF2fx27R3wZkaoidEo7qTjC1rNIZpU5dusdbY5dALvkxJtLnTCvOTMCsR9a\/+JjtoeCByKw1\/yWZktg4rmdHm4tBVMxWnZUmFIVvnVVkDsSAqXhO6Lu30ZIqCJn8qUdalUbaqswqMo2tk6AQ4nYbVad232ys2OTqZPd8ktnXoO\/APhkQeGB8IAsSw4n1POAL9cjFcLt8UPn2H08zXpLfC6wvgVbseFIXONu+VvA+nPbwjG2TEqxuDLloPl8KQURez6\/yLHnHLyGbvpViKM2Bm\/L3JpcxcIvgAjsfAdB4YFmPRCBvQF\/Etz1wiJZCuJqtqm4uWgYiqZLWY64M8PFqkhczbicI24RbNHP7c45dhmzIq9DYQ+e2iuRObMjuA9W2sXOZlIx2GLLmSaexKR+ikN4IDxQeCACe+GK0Vfmz5quD5+YOW26AWQxReB0wGyWDROX\/IyRidIqSEiFMl+QtcXe3JYe67ejykl1yHXsGrDRlUF0TlJS1bGK0XzUAUu961S2T2gqEO+RC6fL5s3Ks4giPBAeaNIDceWqAW+y9WxvXw7MRGONyNkwEVSjaFGxjkIMvayrPbmtOuhKW9\/ZjpuBh2H7M5lCxJR9Glp6I49RFPD5yyXjdWqDsKc3tKsjY++R\/PrC2YEr9HuIQ3igYQ\/E\/6wGHMqSPR4ZNyXNEAQN\/BbSQAo6tiCrUB5+znFTIjlojh1Vcu7oSbQ1S9bWrszXAillyqGSY1f7oH\/vNyFpCU8Nm3UfBQwPtbe5OWn29Ob+ucyQYSKw2zcXx\/BA0x4IxN6AR5fOm5n2SmpBA68EdEW\/YldDMUzrkJKg63yTQ0YRuc8DfeVlRraHqumbPHVH8vSZjcxTCyZuclnXLGuH2TM9Yav+YGWvnLhIOTVFu3r70uLZM5syF3bCA+GBigcisFecMdoqN+0Q2A0AC9bNqN3aYtUrLXyTAxkjryJMQOvw8mxo69v6VJC+LEfbmmaDo9VURDvVlh5oouBKVK0+VKnbCTQY2MnZL5nb3PYE2VtRhAfCA+KBCOwN\/DNYIAFvbx93nwoZfC6tKtLWDjpb+IqahWev3CVMfbkobX1ndbeX5TCpLG3nunJsKliVrrIBI\/dnRW0yxmBt1urPavAuUU6Eh80NxK5fRxzCAw17oLnf1g1P7FAyR2AnKIKch86xIyTv4eTY1QmOvwn3kLXVhLaNq6Nnu9Ucu9YbyLGzYRc3YzVFW3f3RmBvyplhJzzQ5oEI7G0OGU1z0ZwZqUdyxhp6Jbh6qPW22syImrr2VxA2DNcBXlMHQCsV7cyQQmsF39qWY0cv66sNqVfksUev8jjISYI2p4qhyr19fRLYm\/nnQn6dfH1TSyf5XEHhgfBA6YFm\/qeW9iZlbaEEKTa0Ik9t4dICrCF4d0lG2hJQHdlTosDqlCnCR9cROYjeYq\/oZaPWNimVU12xpyU2TJ+jBmqdTymPQZ2FjFdydRbGL0dvafPoP8ZbLCewJmjX3r505KI5TZgKG+GB8EAHD0Rg7+CUkbIIeDskWBEiHTEXNjyCFqE090iwzCFeGYWYhmTsVOWq7VY+ZlU0l1itqJowjGyw6HUhlS4Ru1lrbZMPn93k9royl8NlJVFQeCA80B0PNJc07c78DgmrC+XhE2wpwEoPXa3CShMlKalqM1e8LjImBoZWHJ1Vclvl0JW2y6oJa1f52FEZ7CCb7cFncC3t4D2ZZ\/aFqXqU2tHW5uakOQ1u1rW1Z19avmA2kwsKD4QHuuCBQOwNOZWbbXr29elzPB0MKzr2Bkg6141v2FlZcijFMt8ZokRVV60wV5ct+KbrvxSK0nUq8qYu9uDpZEpkziicEDqVe+Uu0SafnERqZ+WC2E6A7yMoPNANDwRib8iryyS10NO7XxEvqBnSo6Jga7XyQdKGra1UFdVSrpko7Kkudt1e1qWtotqmbi8dMctTGETP\/co3RbNL98DtXlkR01R+nWsRLA2NpY7+fUcZHmjeAxHYG\/LpEZJa4KJghsOlVYXbNIuK9SlqNj4omV4jaymghiEVReGuXpRZCzsuh7i+laNTyV1qR+scfDQVlgN\/DDhAm0Dc1JOOtu3Zl45ZMldnEYfwQHigOx6IwN6QX0HsLOMrkLXaNRScIbVwcjuXiqQzwpYeI2F2RuymDvL2MSixYe9Sz2rGZ0z684GR1ZCWzpfSEbsZa21z8XQua\/UboP2Sr1+1MFbENODKMBEeGNADzfxvHdD85OlgC9p9fds0Lh7gCRJCisOtCiR2nJz51tZuObiYy7UgdmxlRn++6Sqqz3LY0jfC9ocB4dKUFzxtd86pc2JAjhK0znpzvQlLLdQ79MivmtWx1LGeE0M7PDCEByKwD+Gg4XYvl4uBPOoNAv0SOAHEtoOicq1d8AmbCJjMcNexT2F9O3poU5G2rmM3TnHUwMw8srTJW7B2VRGWqs5iwJKtBBY0uL3ulp7edNTiQOz4Pig80C0PRGBvyLPL589KmyVoKdp9gHWPmSwKS6OoWIcEeMKsBl7pKnstFCugRlLltMh6Vijs1v5SFxtou63SBh3G9fEKIa2UCN2slW32TW9qu96t4p9Vi2Y3+tzU7I0owgPhgYoHIsdecUadKhcX582cpqhd89VqTNAwgFhBca54XdA0uW9OBJor98HhKy8zVA6ZbEeVUDQ9EeUv2zAe+pDquK1sQPvUBgJZCBsFj0bZ5klHTe3C2CtpnbhwyjcTFB7orgcisDfo38MFtW+XVR\/ES6gFHYO8Qc36x8HayHh+3JSU4wC7lFNdk9XOFnuIuZ6VOn6hw2RA7KWM2TA9nZPK9m+D2A9r6C7R+3fsTcccNk8\/ZhzCA+GB7nkgAnuDvj1acsca2HNk14KDvjPCzk1H3I6gs4r2wjO0TVNbhqid7\/YwbH9Zjqa9RNN0VNbsKI9+RedZNyN1R+zVsk+CPdeB5zaw+dd+MbRL1vmvWRL5db6HoPBANz0Qgb1B77KMb9vufa0WDSgLr6hYvzQNJBufo3cornaGCLW2RUpVjK9oG0WV81FMGftKWZ46WiqVi3bkXm3vkeWbpJfmyLsubdq1Vy+aTp8a\/+Tq+jL0wwNDeSAung7loRH0r5YLgz17ScUAk4mcoGJKIV8eo0tYjI9Uwc8hVxG6qkoI1tKsYc8sqRaaOoqNk1tZz2xKQ0Tbn3mKttrxeWUrPopbpU1+vanH4e2WZY5nrl7MRIPCA+GBLnsgAnuDDmYr2q1n5NTtAAAPCUlEQVS7uUnJjGootmhMhM2BmcAqrwynHVW7mMs5v2ybfn++BWrP0xelTEHHEMNq28fTsbVTDuXqF6wTzKvlbkHsRy1pJie+XvLrxy5txpZ5N47hgfDAQB6I38UDeWYU\/NmyMoYVJJZnzxiYIK9vaeeIb01rK8vPBDomevTlCUjF2l6W9tSwyBWiFX2qni9XgWzQbekA6MIfoNwtiH2pXBCuS9slPbVUHoPH3blB4YHwQPc9EIG9YR8fJ6iUm3A82CpcNsgsIxW4HDjNn3EKGM5kwMzWp1NDrqWdzaiOGXCrVpq8Wqp25DHMlumJWZ0HpaN7n9Q+CerUlzYQjO\/fuTedsmK+fpw4hAfCA933QAT2hn189OK5afOu3jTVITcRXqN8rngdJC51R9DKZi7weTlD5XIbnikVctg2NlrU7ZVNUZgtNZh7Cxu5ExsFzwxyF+2CWc08MWmnLAE9flkEdv0y4hAeGAMPRGBv2MnHyHI+9i8nTipgVlQsg4C8Qc36x8HajqARU4LPyxkuVynVcJYze5hDC\/P2wlYxnnZUekVWB9CCQ1XW2uTX5zWwlQAnCE5ycWOSfrtxCA+MiQcisDfs5jVyA84923arVUXtBqMVNldz7ER+2ry0XszDUXVmZBmXlabI884V1F1Uy2xTRXKnipqU9qKrbwqTaS97JCCvamCzro2ShuFkFxQeCA+MnQcisDfs61nybNAjJR1DQNNQKgBYobQeaGRSlEyXCZQ9GXM7IyNzQLaSiQOxpSlv+yu6zCJ9WUQrZUOtK2KHl\/nYKHhmUFMx8si\/ukR+\/cFHLKprJvTDA+GBEXggAvsInDVc0ZOXz08b5YYcB9UW4Qnzho69NLCcEbobF6ah6sygrW9TN6SNHeO7yRLRmz7aIqJKWtoh287zoB8+f7mkTVBnhU\/drXp5DuwOWRFzwuGRX+ebCAoPjJUHIrB3wdPHLZunAU1TMYqGZRBBxI6KHTVrXjzz4SnR5qVNU26RoyO\/S3uGuE3P9LFl\/WZL62a54DNkYUNtWpsHhiyeU39p4v079qRTVi7Q\/dztw8UxPBAeGAsPRGDvgpdPkBUgGySoQQR3wDAHRcVUtWlt7zOudBimVhnlocerKJERMkUTMU6hg7wSMkXVKm5L9enOMtVyt+zpwva6dUnTMCsjDVPXj6EfHhipByKwj9Rjw5BfJLlp3uyPovHX0TcQWciaGUkrw\/ja6ajaGkBo47hIUVKRt\/2ptHWViJ0+fdMLIqfgldG59ZuBksdmXX1pYQOIfZus5z9efr0EhQfCA2PrgQjsXfL3GasWpfvkNvpiZYxCZ0fNMqhEfAPLjsbzRODzykjb5HIbnimZPjbtL7dp2gtrakN1yob2FjZKe47Y2R+G\/PriOfUunILWj5NfLk3tNcPnCQoPhAeG54EI7MPz04ilHrRiYdrF3uwEVkXOGSkXTWuDlPXtI\/RD6G1yBdoWPobtTxG5DqNcarByJwX13Gd863MZL3fKZl1NPArvPklFPfiIhTqPOIQHwgNj64EI7F3yNytj1m3pSawMmSYPg3bkzXAKoiXia95c0TMcp4y5nYUcr6IUOTNgFakXomrC5K2aOykYR8htMR8UHal72SP59dWyXLMukYbhWkNQeCA8MPYeiMDeJZ\/PmDZV12+v3243K4GW7Z0HBJkraOZAn5Mh8YKFHC8XodR3rkhBDbLS5CuMijxVbGUlFHLdeTtl2+GVC+tdOOXaAjtd1k3n6GeIQ3ggPDBiD0RgH7HLhq9w6sqFaf22PXnfGBCzoeQMlTNodjSe7VaROSza+jZ1U1Korei7NGlI3Y9Z1ZR0aBtf+zNaRzdPQsfYJevX582cnmbKSakOcW3h9EjD1HFh6IYHanmg3v\/gWkNPfOVTZQ335mJlTImUHTWDkou34254jqrhVWVy3VC2yakIrnS9QheW6ZsZhef09uer2AOJzbq4a7YukYY5MW5KquvG0A8PjNoDEdhH7bqhFVcumJ3myAoTtheYLii4zHMDlKtI3NC0WXTMnXnI0aElOnlcrUjD\/pRpXWbXGGVnOXbuR5+\/SrlDAvvKmuvX2dmSz71sXv193PMnjSI8EB4YoQcisI\/QYSMVf9TRS3RTMPCyIm2KXFdAXeFTpTdj8dykpezctsJsAbWzvUKkoo2iKlNaRXt9YO2Xg\/zt239AH1y9RB6IUYdiNUwd74VueKAZD0Rgb8aPA1p5yKrFaTOIPa+MQVCRtSBlA8uGoJWnndLm5QyVy214pqQlcvkvt2naK5vSfmTMYO4tbJT2du7pk6cl1QvqjLlV0jAnLV9ANSg8EB44SB6IwN5lx685bK6CZlIUuuxRxjOgLNhZkHPx9nnA44UQVJXJ9WxA5airqOpRt5ep5k4KNZh7qes786XJU5\/WLq23PNHSMLPiEXj6xcUhPHDwPBCBfQx8f\/Yxh6W7tvYUIxmAFvSc0XgJzxGpYm6aJcrWGsoQqBsobn\/GykfkrFp2DpZjl7ie9sodp3WfScr+OGfIL5Sg8EB44OB6IAL7GPj\/YUcuThsl6Gk6RsYjkBoSp57RczGPKubOckipEu0smBG4qjtLS9PP1TZ5G89Wy4gEtsTO9j29mobhAm8d2iIrgE6UG7OCwgPhgYPrgXr\/kw\/u3A+Z0Y9eMlfXh3NhUVfHKMwWXK2AmrLA2BWEnj8effqWNkBclVBExxA5bGsjkvlZFBF7W0V71UbJ37xrX+00DCt\/eN7r0poXX2VWQeGB8EBND0Rgr+nA4aqTjrljs6RjBCHri7L6hivtar9C6qpMriPjcgVip08m47aZVxWZ61jWm\/nYMBmeb7p8Qb3liaRhHrIq9oYZ7r+HkAsPdNMDEdi76d2K7UfIssd75Vmo06bKenbhG0oX\/OyIGqSdG4a5c4cic1VAwuSx64oihiRkpduBUXaaTWRyf+7b0rMvLZN152yBUIe2yMXhk2Xjs6DwQHjg4Hug3v\/mgz\/\/Q2YGh0mK4jTZYmDd5l22xYAibEPZCrWLT6KYu2RlJG4M6QOWQ1rJqNs4Wcf0TQY568wjSRMbpkcfeXGe+FSHNmzfo\/uuL5w1vY6Z0A0PhAca8kAE9oYcORwzjzpmSeJxcVMruz2CoEHWjrqtDqrOFunTt7RzXYVVwBC5itKnKpS5RpHf9mugithTOmAm07L59dIw2+W5pmeujtUw6v44hAfGgQcisI\/hl\/CwI5ekrRIE2UFRc96gcUXPjqdlMvAUVTMxkLXJtMqbnPXr0eRQUV2D6VVkrnXrLca8W7YVPvqwebXSMGxLzEXhk+OmJPV+HMID48EDEdjH+Ft43LFL020bd2kwrSLxchqGuB19O4L3UoE6wu2IHZYaEX0XojSmFEWv9Usfj8BbLvn1OrRerhucIimmWdPjn1IdP4ZueKBJD8T\/xia9OQxbj1m7LN0lSPmAIvESbZeqGbE7IyN4wDskTSOtgOizDfq0x\/Rz1ZmtvaLLhl9sUFY3DcMWAg9bHQ+sVn\/HITwwTjwQgX2Mvwju7nyIPA\/1zi27FUMrjs6o2qZSRezCEWRdlXEwPihiz+i8HADLrYh9vVzwPLbm1rog\/pPERuwNY99cHMMD48UDEdgPwjfx2GOXyQM4euRmpSmGsh2F61w6IXbpUGROvj1PeISIHauQWhfdHgnKK2qnYfYo6s8ziiI8EB4YJx6IwH4QvohTVsjuhxJn75e7NRWPOyrXuWTE7iiePn2Dua2u4FuhuwjZX4nsTco+FTby2\/Pu2GA9\/dql89L8mssTWSrJU6KCwgPhgfHlgQjsB+n7OO\/klXIRdWexQsWQNJPRWkbmwHRp+5s+kDrgm5JKbqoc6i6j1dxJgQ3rTdtkZc6RS+qtXd8kNySRVlpV8\/moTDMoPBAeaNYDEdib9eewrT1WVscQYPfIroqeL1cQnhE3QNvguOL0jMhB7HmIdsRu0np0dK7CWT5b0ac5LZw9o34aRh7SfaYs3wwKD4QHxp8HIrAfxO\/kySeuSLdv2gmcrswiI3bnKNI25K2I20XbEbvIW5fpq7oqmCHD6zwIY186RtIwxQnCxxlByYoeHh7CM12DwgPhgfHngQjsB\/E7edxxyySw70r7JVA6ECfi6ssZtPVtwF7ROH0amaVifxnR82Ecm5ciKiPyvfL4u6lSrqyZPlm\/zW5Imj8zthA4iP98YujwwIAeiMA+oGu637Fw9vR07vGHp3WbesiMax7ccuW5DgYHsbe9jZ3hOCJMFRmdcsWO8JRJIfUNEpDXyr4ws2X9eh26Rx4asrzmNgR1xg\/d8EB4YHAPRGAf3D9d7yWw3yEbgxGDLTeeETswO8Nxau1I3mVVrGWWhvAV0YPqVdkeVr1JbiY6YtGcFumRNnrlmsDuffvTU05eMVLVkA8PhAfGyAMR2MfI0QMNw6qSM+TOzbu27s4iIG9H38LKoNtK0LiLUfHOzNOiou2IXfi3y8njwbJRV90ljuwLc\/oRi\/x8UR046uGB8MA48UAE9nHwRTxBUPu9RWDPiD0j7SpS1x74+s4VKahxLEurGWpPaXff\/rSnd386Rh6sXZfYyfGhsYVAXTeGfnigqx6IwN5V9w7P+LGySmWtBF32kAGF60uhOYi8bBtfRTRn7ojdQDy9kJQO6zNit9z6\/Fq7OGKZB17vkTRMbCGAN4LCA+PXA7GsYZx8N0844fD0qUvXpVWL5yj2nlY80aiSbgGI56ZW5TCl0q2BXU8EpdyGHbInjeTaT1m5KO2TVTGQyeUyc4pzgbalLwtpkZXukTtWj2OpZJaJIjwQHhifHojAPk6+F\/YzXzxnRvrxjfdl5E1wtbCqhURTa8v+Mh6FJWAX9fw5POjaxdWU+g4cSLOnT0u\/vGOTBnjEShmpc4FVhqGAWA7pW\/DSB1v7RIaUzkPlBBQUHggPjG8PTJHAUICy8T3VmN1gHrBv0dMxbC4mX6v9UaQZPLUpKDwQHpgUHojAPim+5viQ4YHwwGTyQFw8nUzfdnzW8EB4YFJ4IAL7pPia40OGB8IDk8kDEdgn07cdnzU8EB6YFB6IwD4pvub4kOGB8MBk8kAE9sn0bcdnDQ+EByaFByKwT4qvOT5keCA8MJk8EIF9Mn3b8VnDA+GBSeGBCOyT4muODxkeCA9MJg\/8f1WmOmqURuzxAAAAAElFTkSuQmCC\" alt=\"\" width=\"212\" height=\"106\" \/><\/p><p>Le lenti asferiche acromatiche uniscono i vantaggi delle lenti asferiche e acromatiche, creando un componente ottico sofisticato. Questa combinazione unica consente loro di offrire una qualit\u00e0 dell&#039;immagine eccezionale e una correzione precisa dell&#039;aberrazione cromatica.<\/p><p><b>Struttura e principio di funzionamento<\/b><\/p><p>Queste lenti sono tipicamente composte unendo insieme due lenti: una lente acromatica e una lente asferica. Il design della lente asferica mira a mitigare gli errori del fronte d&#039;onda prodotti dalle tradizionali lenti sferiche, ottenendo cos\u00ec una qualit\u00e0 dell&#039;immagine pi\u00f9 accurata, riducendo la dimensione dello spot RMS e avvicinandosi al limite di diffrazione.<\/p><p><b>Produzione e selezione dei materiali<\/b><\/p><p>Comunemente, queste lenti sono realizzate con polimeri fotosensibili e componenti ottici in vetro, con il polimero applicato su una superficie della coppia di lenti incollate. Questo metodo non solo consente di produrre rapidamente le lenti in un breve lasso di tempo, ma offre anche una flessibilit\u00e0 simile ai tradizionali assemblaggi multi-elemento. Tuttavia, l&#039;intervallo di temperature di lavoro delle lenti asferiche acromatiche \u00e8 piuttosto ristretto, limitato da -20\u00b0C a +80\u00b0C, e non sono adatte per la trasmissione spettrale Deep Ultraviolet (DUV).<\/p><p><b>Vantaggi principali<\/b><\/p><ol><li><strong>Correzione dell&#039;aberrazione cromatica<\/strong>: Correggono efficacemente l&#039;aberrazione cromatica, focalizzando con precisione la luce di diverse lunghezze d&#039;onda sullo stesso piano.<\/li><li><strong>Riduzione delle aberrazioni<\/strong>: Il loro design asferico riduce significativamente l&#039;aberrazione sferica e gli errori del fronte d&#039;onda, migliorando la qualit\u00e0 dell&#039;immagine.<\/li><li><strong>Efficacia dei costi<\/strong>: Rispetto ai tradizionali sistemi ottici multielemento, questi obiettivi offrono un maggiore rapporto qualit\u00e0-prezzo.<\/li><\/ol><div>\u00a0<\/div><p><b>Aree di applicazione<\/b><\/p><p>Le lenti asferiche acromatiche sono ampiamente utilizzate in vari sistemi ottici ad alta precisione, come:<\/p><ul><li>Focalizzazione o collimazione della fibra<\/li><li>Sistemi di rel\u00e8 per immagini<\/li><li>Sistemi di rilevamento e scansione<\/li><li>Sistemi di imaging ad alta apertura numerica<\/li><li>Espansori del raggio laser<\/li><\/ul><div>\u00a0<\/div><p><b>Specifiche tecniche<\/b><\/p><ul><li><strong>Materiali<\/strong>: Polimeri fotosensibili e lenti ottiche in vetro<\/li><li><strong>Intervallo operativo di temperatura<\/strong>: Da -20\u00b0C a +80\u00b0C<\/li><li><strong>Principali applicazioni<\/strong>: Compresa la messa a fuoco della fibra, i rel\u00e8 di imaging, la scansione di rilevamento e l&#039;imaging ad alta apertura numerica, tra gli altri<\/li><\/ul><div>\u00a0<\/div><p>Grazie al loro design ingegnoso e all&#039;efficiente processo di produzione, le lenti asferiche acromatiche dimostrano prestazioni ottiche eccezionali e un ampio spettro di applicazioni, rendendole un componente chiave indispensabile nell&#039;ottica di precisione moderna e nei sistemi di visione.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-4ec83c6 e-flex e-con-boxed e-con e-parent\" data-id=\"4ec83c6\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-563319c elementor-widget elementor-widget-heading\" data-id=\"563319c\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h2 class=\"elementor-heading-title elementor-size-default\">Confronto tra diverse lenti acromatiche<\/h2>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-45d378b elementor-widget elementor-widget-text-editor\" data-id=\"45d378b\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p>La tabella seguente mette a confronto le caratteristiche dei diversi tipi di lenti acromatiche:<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-f79d29c elementor-widget elementor-widget-elementskit-tablepress\" data-id=\"f79d29c\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"elementskit-tablepress.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<div class=\"elemenetskit-tablepress ekit-wid-con\" id=\"ekit_tablepress_f79d29c\">\n<table id=\"tablepress-44\" class=\"tablepress tablepress-id-44\">\n<thead>\n<tr class=\"row-1\">\n\t<th class=\"column-1\">Caratteristica<\/th><th class=\"column-2\">Doppietto acromatico<\/th><th class=\"column-3\">Tripletta acromatica<\/th><th class=\"column-4\">Acromatico positivo<\/th><th class=\"column-5\">Acromatico negativo<\/th>\n<\/tr>\n<\/thead>\n<tbody class=\"row-striping row-hover\">\n<tr class=\"row-2\">\n\t<td class=\"column-1\">Costruzione<\/td><td class=\"column-2\">2 elementi <\/td><td class=\"column-3\">3 elementi<\/td><td class=\"column-4\">Positivo negativo<\/td><td class=\"column-5\">Positivo negativo<\/td>\n<\/tr>\n<tr class=\"row-3\">\n\t<td class=\"column-1\">Correzione del colore<\/td><td class=\"column-2\">Buono (spettro limitato)<\/td><td class=\"column-3\">Eccellente (spettro pi\u00f9 ampio)<\/td><td class=\"column-4\">Buono (spettro limitato)<\/td><td class=\"column-5\">N\/A (divergente)<\/td>\n<\/tr>\n<tr class=\"row-4\">\n\t<td class=\"column-1\">Aberrazione sferica<\/td><td class=\"column-2\">Non affrontato<\/td><td class=\"column-3\">Non affrontato<\/td><td class=\"column-4\">Non affrontato<\/td><td class=\"column-5\">Non affrontato<\/td>\n<\/tr>\n<tr class=\"row-5\">\n\t<td class=\"column-1\">Qualit\u00e0 dell&#039;immagine<\/td><td class=\"column-2\">Bene<\/td><td class=\"column-3\">Eccellente<\/td><td class=\"column-4\">Bene<\/td><td class=\"column-5\">N\/A (divergente)<\/td>\n<\/tr>\n<tr class=\"row-6\">\n\t<td class=\"column-1\">Applicazioni<\/td><td class=\"column-2\">Microscopi, telescopi, fotocamere<\/td><td class=\"column-3\">Imaging ad alta precisione (astronomia)<\/td><td class=\"column-4\">Fotocamere, telescopi<\/td><td class=\"column-5\">Gamma laser, spettroscopia<\/td>\n<\/tr>\n<tr class=\"row-7\">\n\t<td class=\"column-1\">Costo<\/td><td class=\"column-2\">Moderare<\/td><td class=\"column-3\">Alto<\/td><td class=\"column-4\">Moderare<\/td><td class=\"column-5\">Moderare<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<!-- #tablepress-44 from cache --><\/div>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-01b5676 elementor-widget elementor-widget-elementskit-tablepress\" data-id=\"01b5676\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"elementskit-tablepress.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<div class=\"elemenetskit-tablepress ekit-wid-con\" id=\"ekit_tablepress_01b5676\">\n<table id=\"tablepress-45\" class=\"tablepress tablepress-id-45\">\n<thead>\n<tr class=\"row-1\">\n\t<th class=\"column-1\">Caratteristica<\/th><th class=\"column-2\">Acromatico cilindrico<\/th><th class=\"column-3\">Coppie acromatiche<\/th><th class=\"column-4\">Acromatici asferizzati<\/th><th class=\"column-5\">Asfere ibride<\/th>\n<\/tr>\n<\/thead>\n<tbody class=\"row-striping row-hover\">\n<tr class=\"row-2\">\n\t<td class=\"column-1\">Costruzione<\/td><td class=\"column-2\">Forma cilindrica<\/td><td class=\"column-3\">Doppietti abbinati<\/td><td class=\"column-4\">Superfici asferiche<\/td><td class=\"column-5\">Elementi asferici + altri tipi di lenti<\/td>\n<\/tr>\n<tr class=\"row-3\">\n\t<td class=\"column-1\">Correzione del colore<\/td><td class=\"column-2\">Un piano (orizzontale\/verticale)<\/td><td class=\"column-3\">Migliorato rispetto al doppietto singolo<\/td><td class=\"column-4\">Eccellente<\/td><td class=\"column-5\">Eccezionale<\/td>\n<\/tr>\n<tr class=\"row-4\">\n\t<td class=\"column-1\">Aberrazione sferica<\/td><td class=\"column-2\">Non affrontato<\/td><td class=\"column-3\">Non affrontato<\/td><td class=\"column-4\">Corretto<\/td><td class=\"column-5\">Corretto<\/td>\n<\/tr>\n<tr class=\"row-5\">\n\t<td class=\"column-1\">Qualit\u00e0 dell&#039;immagine<\/td><td class=\"column-2\">Moderare<\/td><td class=\"column-3\">Molto bene<\/td><td class=\"column-4\">Eccellente<\/td><td class=\"column-5\">Superiore<\/td>\n<\/tr>\n<tr class=\"row-6\">\n\t<td class=\"column-1\">Applicazioni<\/td><td class=\"column-2\">Modellazione del fascio cilindrico, correzione dell&#039;astigmatismo<\/td><td class=\"column-3\">Qualit\u00e0 dell&#039;immagine migliorata<\/td><td class=\"column-4\">Immagini di fascia alta<\/td><td class=\"column-5\">Immagini di fascia alta<\/td>\n<\/tr>\n<tr class=\"row-7\">\n\t<td class=\"column-1\">Costo<\/td><td class=\"column-2\">Moderare<\/td><td class=\"column-3\">Alto<\/td><td class=\"column-4\">Molto alto<\/td><td class=\"column-5\">Pi\u00f9 alto<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<!-- #tablepress-45 from cache --><\/div>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-09e74ad e-flex e-con-boxed e-con e-parent\" data-id=\"09e74ad\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-587897a elementor-widget elementor-widget-heading\" data-id=\"587897a\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h2 class=\"elementor-heading-title elementor-size-default\">Acromatici cementati vs. distanziati in aria<\/h2>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-25f269b elementor-widget elementor-widget-text-editor\" data-id=\"25f269b\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p>Le lenti acromatiche riducono o eliminano efficacemente l&#039;aberrazione cromatica combinando materiali di vetro con diversi indici di rifrazione e propriet\u00e0 di dispersione. Queste lenti si dividono principalmente in due tipologie: cementate e spaziate all&#039;aria. Di seguito \u00e8 riportato un ulteriore confronto tra questi due tipi di lenti:<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-d32d01d elementor-widget elementor-widget-heading\" data-id=\"d32d01d\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h3 class=\"elementor-heading-title elementor-size-default\">Lenti acromatiche cementate<\/h3>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-2a29fe1 elementor-widget elementor-widget-image\" data-id=\"2a29fe1\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img loading=\"lazy\" decoding=\"async\" width=\"800\" height=\"693\" src=\"https:\/\/chineselens.com\/wp-content\/uploads\/2024\/06\/cemented-achromatic.webp\" class=\"attachment-large size-large wp-image-35946\" alt=\"acromatico cementato\" srcset=\"https:\/\/chineselens.com\/wp-content\/uploads\/2024\/06\/cemented-achromatic.webp 896w, https:\/\/chineselens.com\/wp-content\/uploads\/2024\/06\/cemented-achromatic-300x260.webp 300w, https:\/\/chineselens.com\/wp-content\/uploads\/2024\/06\/cemented-achromatic-768x665.webp 768w, https:\/\/chineselens.com\/wp-content\/uploads\/2024\/06\/cemented-achromatic-14x12.webp 14w\" sizes=\"(max-width: 800px) 100vw, 800px\" \/>\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-6446ad6 elementor-widget elementor-widget-text-editor\" data-id=\"6446ad6\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p><strong>Vantaggi:<\/strong><\/p><ul class=\"list-disc pl-8\"><li><strong>Perdite di riflessione ridotte<\/strong>: Eliminando le perdite di riflessione su due interfacce aria-vetro, le lenti cementate hanno una maggiore efficienza di trasmissione della luce.<\/li><li><strong>Struttura compatta<\/strong>: Le lenti cementate sono generalmente pi\u00f9 piccole e leggere, il che le rende adatte a sistemi ottici che richiedono design compatti.<\/li><li><strong>Durabilit\u00e0<\/strong>: Poich\u00e9 gli elementi della lente sono cementati insieme, le lenti cementate sono meno soggette a graffi e danni fisici.<\/li><li><strong>Progettazione semplificata del percorso ottico<\/strong>: La propagazione della luce all&#039;interno della lente pu\u00f2 ignorare il numero di strati cementati, semplificando la progettazione del percorso ottico.<\/li><\/ul><p><strong>Svantaggi:<\/strong><\/p><ul class=\"list-disc pl-8\"><li><strong>Problemi di dilatazione termica<\/strong>: Le differenze nei coefficienti di dilatazione termica dei diversi materiali di vetro possono causare la rottura o la separazione dello strato cementato con le variazioni di temperatura, soprattutto nelle lenti di grande diametro.<\/li><li><strong>Costi di produzione pi\u00f9 elevati<\/strong>: Le lenti cementate richiedono processi di produzione ad alta precisione per garantire il corretto allineamento degli elementi della lente, aumentandone i costi di produzione.<\/li><li><strong>Aberrazione cromatica residua<\/strong>: Sebbene le lenti cementate riducano efficacemente l&#039;aberrazione cromatica, in alcuni casi potrebbe ancora apparire un&#039;aberrazione cromatica residua ai bordi delle immagini.<\/li><\/ul>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-818f770 elementor-widget elementor-widget-heading\" data-id=\"818f770\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h3 class=\"elementor-heading-title elementor-size-default\">Lenti acromatiche spaziate in aria\n<\/h3>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-f2f556c elementor-widget elementor-widget-image\" data-id=\"f2f556c\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<img loading=\"lazy\" decoding=\"async\" width=\"800\" height=\"778\" src=\"https:\/\/chineselens.com\/wp-content\/uploads\/2024\/06\/air-spaced-achromatic.webp\" class=\"attachment-large size-large wp-image-35947\" alt=\"acromatico spaziato in aria\" srcset=\"https:\/\/chineselens.com\/wp-content\/uploads\/2024\/06\/air-spaced-achromatic.webp 872w, https:\/\/chineselens.com\/wp-content\/uploads\/2024\/06\/air-spaced-achromatic-300x292.webp 300w, https:\/\/chineselens.com\/wp-content\/uploads\/2024\/06\/air-spaced-achromatic-768x747.webp 768w, https:\/\/chineselens.com\/wp-content\/uploads\/2024\/06\/air-spaced-achromatic-12x12.webp 12w\" sizes=\"(max-width: 800px) 100vw, 800px\" \/>\t\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-267ca58 elementor-widget elementor-widget-text-editor\" data-id=\"267ca58\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p><strong>Vantaggi:<\/strong><\/p><ul class=\"list-disc pl-8\"><li><strong>Migliore correzione dell&#039;aberrazione<\/strong>: Il design spaziato in aria offre maggiore libert\u00e0 di progettazione, contribuendo a correggere in modo pi\u00f9 efficace aberrazioni come le aberrazioni sferiche e coma.<\/li><li><strong>Maggiore resistenza ai danni laser<\/strong>: Senza l&#039;uso di adesivi, le lenti spaziate in aria hanno una migliore resistenza ai danni per le applicazioni laser ad alta potenza.<\/li><li><strong>Migliore stabilit\u00e0 termica<\/strong>: Le lenti con spaziatura aerea sono meno influenzate dall&#039;espansione termica del materiale con i cambiamenti di temperatura, rendendole adatte per lenti di grande diametro.<\/li><\/ul><p><strong>Svantaggi:<\/strong><\/p><ul class=\"list-disc pl-8\"><li><strong>Perdite di riflessione aumentate<\/strong>: Le interfacce aria-vetro nelle lenti spaziate in aria aumentano le perdite di riflessione, richiedendo potenzialmente ulteriori rivestimenti antiriflesso.<\/li><li><strong>Struttura pi\u00f9 complessa<\/strong>: La progettazione e la produzione sono pi\u00f9 complesse e richiedono una spaziatura e un allineamento precisi degli elementi dell&#039;obiettivo.<\/li><li><strong>Dimensioni e peso aumentati<\/strong>: Per mantenere la spaziatura tra gli elementi della lente, le lenti spaziate in aria sono spesso pi\u00f9 grandi e pi\u00f9 pesanti delle lenti cementate.<\/li><\/ul>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-ff25546 elementor-widget elementor-widget-text-editor\" data-id=\"ff25546\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p>Le lenti acromatiche cementate e le lenti acromatiche spaziate in aria presentano ciascuna i loro vantaggi e svantaggi unici. Le lenti cementate sono adatte per applicazioni che richiedono un design compatto e un&#039;elevata efficienza di trasmissione della luce, mentre le lenti spaziate in aria mostrano i loro vantaggi nell&#039;uso di laser ad alta potenza o in scenari che richiedono una correzione dell&#039;aberrazione pi\u00f9 precisa. Considerare le esigenze applicative specifiche e il rapporto costi-prestazioni pu\u00f2 aiutare a determinare quale tipo di obiettivo scegliere.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-1fce2c4 elementor-widget elementor-widget-elementskit-tablepress\" data-id=\"1fce2c4\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"elementskit-tablepress.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<div class=\"elemenetskit-tablepress ekit-wid-con\" id=\"ekit_tablepress_1fce2c4\">\n<table id=\"tablepress-47\" class=\"tablepress tablepress-id-47\">\n<thead>\n<tr class=\"row-1\">\n\t<th class=\"column-1\">Caratteristica<\/th><th class=\"column-2\">Acromatico cementato<\/th><th class=\"column-3\">Acromatico spaziato in aria<\/th>\n<\/tr>\n<\/thead>\n<tbody class=\"row-striping row-hover\">\n<tr class=\"row-2\">\n\t<td class=\"column-1\">Costruzione<\/td><td class=\"column-2\">Due o tre elementi cementati insieme<\/td><td class=\"column-3\">Due o tre elementi separati da un traferro<\/td>\n<\/tr>\n<tr class=\"row-3\">\n\t<td class=\"column-1\">Vantaggi<\/td><td class=\"column-2\">* Compatto e leggero * Costo inferiore * Pi\u00f9 facile da produrre<\/td><td class=\"column-3\">* Qualit\u00e0 dell&#039;immagine superiore (riflessi interni ridotti) * Maggiore libert\u00e0 di progettazione per la correzione delle aberrazioni * Meno incline all&#039;appannamento<\/td>\n<\/tr>\n<tr class=\"row-4\">\n\t<td class=\"column-1\">Svantaggi<\/td><td class=\"column-2\">* Riflessi interni pi\u00f9 elevati (possono causare immagini fantasma) * Libert\u00e0 di progettazione limitata per la correzione delle aberrazioni * Maggiore suscettibilit\u00e0 ai danni derivanti dai cambiamenti di temperatura (a causa dei diversi tassi di espansione dei vetri)<\/td><td class=\"column-3\">* Pi\u00f9 grande e pi\u00f9 pesante * Costo pi\u00f9 elevato * Pi\u00f9 complesso da produrre<\/td>\n<\/tr>\n<tr class=\"row-5\">\n\t<td class=\"column-1\">Applicazioni<\/td><td class=\"column-2\">* Soluzione conveniente per la correzione del colore di base * Fotocamere (soprattutto modelli compatti) * Telescopi (livello base) * Microscopi (per studenti)<\/td><td class=\"column-3\">* Sistemi di imaging ad alte prestazioni * Telescopi astronomici * Microscopi di fascia alta * Applicazioni laser<\/td>\n<\/tr>\n<tr class=\"row-6\">\n\t<td class=\"column-1\">Costo<\/td><td class=\"column-2\">Inferiore<\/td><td class=\"column-3\">Pi\u00f9 alto<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<!-- #tablepress-47 from cache --><\/div>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-2bef683 e-flex e-con-boxed e-con e-parent\" data-id=\"2bef683\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-1474119 elementor-widget elementor-widget-heading\" data-id=\"1474119\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h2 class=\"elementor-heading-title elementor-size-default\">Indicatori di prestazione<\/h2>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-4f2cbd9 elementor-widget elementor-widget-text-editor\" data-id=\"4f2cbd9\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p>Quando si selezionano le lenti acromatiche, \u00e8 fondamentale concentrarsi sui seguenti indicatori di prestazione per garantire che la lente soddisfi i requisiti applicativi specifici:<\/p><ul class=\"list-disc pl-8\"><li><strong>Funzionalit\u00e0 di correzione dell&#039;aberrazione cromatica<\/strong>: Il compito principale di una lente acromatica \u00e8 correggere l&#039;aberrazione cromatica, garantendo che la luce di diverse lunghezze d&#039;onda possa concentrarsi nello stesso punto. Questa funzionalit\u00e0 \u00e8 un indicatore chiave delle prestazioni dell&#039;obiettivo.<\/li><li><strong>Trasmissione<\/strong>: La trasmittanza di una lente influisce direttamente sulla perdita di energia della luce che la attraversa. Un&#039;elevata trasmittanza indica che l&#039;obiettivo pu\u00f2 trasmettere la luce in modo pi\u00f9 efficiente, riducendo le perdite.<\/li><li><strong>Distorsione del fronte d&#039;onda<\/strong>: La distorsione del fronte d&#039;onda descrive il grado di deformazione del fronte d&#039;onda dopo che la luce passa attraverso l&#039;obiettivo. Gli obiettivi con una distorsione del fronte d&#039;onda inferiore possono mantenere meglio il fronte d&#039;onda originale della luce, migliorando cos\u00ec la qualit\u00e0 dell&#039;immagine.<\/li><li><strong>Materiali e rivestimenti<\/strong>: I materiali e i rivestimenti superficiali utilizzati nell&#039;obiettivo influiscono in modo significativo sulle sue prestazioni. Le lenti realizzate con materiali di alta qualit\u00e0 e rivestimenti appropriati hanno in genere una maggiore durata, propriet\u00e0 antiriflesso e adattabilit\u00e0 ambientale.<\/li><li><strong>Lunghezza focale e apertura numerica (NA)<\/strong>: La lunghezza focale si riferisce all&#039;ingrandimento e alla distanza di lavoro dell&#039;obiettivo, mentre l&#039;apertura numerica \u00e8 associata alla risoluzione dell&#039;obiettivo e alla capacit\u00e0 di raccolta della luce.<\/li><li><strong>Dimensione e forma<\/strong>: La dimensione e la forma della lente devono essere selezionate in base ai requisiti specifici dell&#039;applicazione per garantire la compatibilit\u00e0 con il sistema ottico in uso.<\/li><\/ul>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-cd4e600 elementor-widget elementor-widget-elementskit-tablepress\" data-id=\"cd4e600\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"elementskit-tablepress.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<div class=\"elemenetskit-tablepress ekit-wid-con\" id=\"ekit_tablepress_cd4e600\">\n<table id=\"tablepress-46\" class=\"tablepress tablepress-id-46\">\n<thead>\n<tr class=\"row-1\">\n\t<th class=\"column-1\">Indicatore di prestazione<\/th><th class=\"column-2\">Descrizione<\/th><th class=\"column-3\">Importanza<\/th>\n<\/tr>\n<\/thead>\n<tbody class=\"row-striping row-hover\">\n<tr class=\"row-2\">\n\t<td class=\"column-1\">Lunghezza focale<\/td><td class=\"column-2\">Distanza dal centro dell&#039;obiettivo al punto in cui converge la luce parallela<\/td><td class=\"column-3\">Determina l&#039;ingrandimento e la distanza di lavoro<\/td>\n<\/tr>\n<tr class=\"row-3\">\n\t<td class=\"column-1\">Apertura effettiva<\/td><td class=\"column-2\">Diametro dell&#039;apertura netta per il passaggio della luce<\/td><td class=\"column-3\">Influisce sulla raccolta della luce e sulla profondit\u00e0 di campo<\/td>\n<\/tr>\n<tr class=\"row-4\">\n\t<td class=\"column-1\">Correzione del colore<\/td><td class=\"column-2\">Capacit\u00e0 di ridurre al minimo l&#039;aberrazione cromatica (concentrandosi su diverse lunghezze d&#039;onda a diverse distanze)<\/td><td class=\"column-3\">Fondamentale per ridurre al minimo le frange di colore<\/td>\n<\/tr>\n<tr class=\"row-5\">\n\t<td class=\"column-1\">Risoluzione dell&#039;immagine<\/td><td class=\"column-2\">Livello di dettaglio catturato nell&#039;immagine formata<\/td><td class=\"column-3\">Influisce sulla nitidezza, sul contrasto e sulla qualit\u00e0 complessiva dell&#039;immagine<\/td>\n<\/tr>\n<tr class=\"row-6\">\n\t<td class=\"column-1\">Trasmissione<\/td><td class=\"column-2\">Percentuale di luce che passa attraverso la lente<\/td><td class=\"column-3\">Una trasmissione pi\u00f9 elevata porta a immagini pi\u00f9 luminose e migliori prestazioni in condizioni di scarsa illuminazione<\/td>\n<\/tr>\n<tr class=\"row-7\">\n\t<td class=\"column-1\">Distorsione<\/td><td class=\"column-2\">Il modo in cui le linee rette vengono allungate o piegate nell&#039;immagine<\/td><td class=\"column-3\">Fondamentale per applicazioni come la fotografia architettonica e la fotogrammetria<\/td>\n<\/tr>\n<tr class=\"row-8\">\n\t<td class=\"column-1\">Qualit\u00e0 della superficie<\/td><td class=\"column-2\">Qualit\u00e0 della finitura superficiale della lente<\/td><td class=\"column-3\">Graffi, cavit\u00e0 o rivestimenti irregolari riducono la qualit\u00e0 dell&#039;immagine<\/td>\n<\/tr>\n<tr class=\"row-9\">\n\t<td class=\"column-1\">Propriet\u00e0 dei materiali<\/td><td class=\"column-2\">Propriet\u00e0 del vetro utilizzato (indice di rifrazione, dispersione, ecc.)<\/td><td class=\"column-3\">Influisce sulla correzione del colore, sulla trasmissione e sulla durata<\/td>\n<\/tr>\n<tr class=\"row-10\">\n\t<td class=\"column-1\">Dimensioni e peso<\/td><td class=\"column-2\">Dimensioni fisiche e peso dell&#039;obiettivo<\/td><td class=\"column-3\">Importante per la portabilit\u00e0 e le limitazioni di spazio<\/td>\n<\/tr>\n<tr class=\"row-11\">\n\t<td class=\"column-1\">Costo<\/td><td class=\"column-2\">Prezzo della lente acromatica<\/td><td class=\"column-3\">Trovare un equilibrio tra le esigenze prestazionali e il budget \u00e8 fondamentale<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<!-- #tablepress-46 from cache --><\/div>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-25411c5 e-flex e-con-boxed e-con e-parent\" data-id=\"25411c5\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-7196900 elementor-widget elementor-widget-heading\" data-id=\"7196900\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h2 class=\"elementor-heading-title elementor-size-default\">Applicazioni delle lenti acromatiche<\/h2>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-da07fea elementor-widget elementor-widget-text-editor\" data-id=\"da07fea\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p>Le lenti acromatiche svolgono un ruolo cruciale in numerosi campi grazie alle loro eccellenti capacit\u00e0 di correzione dell&#039;aberrazione cromatica, migliorando significativamente la qualit\u00e0 dell&#039;immagine e le prestazioni complessive dei sistemi ottici. Le principali aree di applicazione includono:<\/p><ul class=\"list-disc pl-8\"><li><strong>Sistemi di imaging ottico<\/strong>: In dispositivi come microscopi, telescopi e fotocamere, le lenti acromatiche riducono efficacemente le aberrazioni cromatiche e sferiche, fornendo immagini pi\u00f9 chiare.<\/li><li><strong>Fotografia e Videografia<\/strong>: Correggendo le aberrazioni cromatiche, le lenti acromatiche garantiscono una riproduzione accurata dei colori in foto e video, ottenendo immagini pi\u00f9 realistiche e naturali.<\/li><li><strong>Sistemi laser<\/strong>: Le lenti acromatiche vengono utilizzate nella messa a fuoco e nella trasmissione del laser, riducendo l&#039;impatto delle aberrazioni cromatiche sulla qualit\u00e0 del laser, migliorando cos\u00ec la precisione e l&#039;efficienza complessive del sistema.<\/li><li><strong>Comunicazioni in fibra ottica<\/strong>: Le lenti acromatiche aiutano a ridurre gli effetti di dispersione, migliorando cos\u00ec la qualit\u00e0 e la stabilit\u00e0 della trasmissione del segnale, che \u00e8 fondamentale per la tecnologia di comunicazione in fibra ottica.<\/li><li><strong>Ricerca scientifica<\/strong>: Negli strumenti scientifici come spettrometri e interferometri, le lenti acromatiche migliorano l&#039;accuratezza della misurazione, migliorando l&#039;affidabilit\u00e0 e la precisione dei dati.<\/li><li><strong>Ispezione industriale e visione artificiale<\/strong>: In questo campo, le lenti acromatiche migliorano la chiarezza e la precisione dell&#039;immagine, ottimizzando l&#039;efficienza dei processi di ispezione e riconoscimento.<\/li><\/ul>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-8840d35 elementor-widget elementor-widget-text-editor\" data-id=\"8840d35\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p>Le eccezionali prestazioni delle lenti acromatiche nel ridurre le aberrazioni cromatiche e di altro tipo hanno fatto avanzare notevolmente la moderna tecnologia ottica. L&#039;ampia gamma di aree di applicazione dimostra il contributo significativo delle lenti acromatiche al miglioramento delle prestazioni e della qualit\u00e0 dell&#039;immagine di vari sistemi ottici.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-9ec4842 e-flex e-con-boxed e-con e-parent\" data-id=\"9ec4842\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-a0f9001 elementor-widget elementor-widget-heading\" data-id=\"a0f9001\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h2 class=\"elementor-heading-title elementor-size-default\">Fattori di prezzo per l&#039;acquisto in grandi quantit\u00e0 e la personalizzazione di elementi di lenti acromatiche\n<\/h2>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-6647ad3 elementor-widget elementor-widget-text-editor\" data-id=\"6647ad3\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p>Quando si tratta di acquistare in grandi quantit\u00e0 e personalizzare lenti acromatiche, il prezzo \u00e8 determinato principalmente dai seguenti fattori:<\/p><ul class=\"list-disc pl-8\"><li><strong>Qualit\u00e0 dei materiali<\/strong>: Le lenti acromatiche sono generalmente realizzate in vetro flint ad alto indice di rifrazione e vetro Crown a basso indice di rifrazione. La qualit\u00e0 di questi materiali \u00e8 un fattore chiave che influisce sulle prestazioni e sui prezzi degli obiettivi, poich\u00e9 il vetro ottico di qualit\u00e0 superiore \u00e8 pi\u00f9 costoso.<\/li><li><strong>Precisione produttiva<\/strong>: La lavorazione e l&#039;assemblaggio ad alta precisione sono fondamentali per la produzione di lenti acromatiche, coinvolgendo parametri quali la forma della superficie della lente, la centratura e la finitura superficiale. Maggiore \u00e8 la precisione dell&#039;obiettivo, maggiore \u00e8 il costo di produzione.<\/li><li><strong>Dimensioni dell&#039;obiettivo e lunghezza focale<\/strong>: Il diametro e la lunghezza focale dell&#039;obiettivo incidono notevolmente sul prezzo. Gli obiettivi con diametro maggiore e lunghezza focale maggiore richiedono pi\u00f9 materiale e un processo di produzione pi\u00f9 complesso, rendendoli pi\u00f9 costosi.<\/li><li><strong>Rivestimenti ottici<\/strong>: Anche i rivestimenti ottici che migliorano la trasmittanza e le propriet\u00e0 antiriflesso dell&#039;obiettivo rappresentano un fattore di costo. I rivestimenti multistrato ad alte prestazioni sono pi\u00f9 costosi dei rivestimenti monostrato.<\/li><li><strong>Requisiti di personalizzazione<\/strong>: Le lenti personalizzate per esigenze applicative specifiche in genere comportano costi aggiuntivi di progettazione, test e produzione, rendendo le lenti personalizzate pi\u00f9 costose rispetto ai prodotti standard.<\/li><li><strong>Acquisto in blocco<\/strong>: La produzione su larga scala pu\u00f2 ridurre il costo per obiettivo distribuendo i costi fissi. Tuttavia, i costi iniziali di stampo e installazione potrebbero essere elevati.<\/li><\/ul>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-50f88d2 elementor-widget elementor-widget-text-editor\" data-id=\"50f88d2\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p>Nel processo di approvvigionamento, considerare fattori quali la qualit\u00e0 dei materiali, la precisione della produzione, le dimensioni e la lunghezza focale delle lenti, i rivestimenti ottici, i requisiti di personalizzazione e l&#039;acquisto in grandi quantit\u00e0 \u00e8 fondamentale per selezionare lenti acromatiche che soddisfino esigenze applicative e budget specifici.<\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t<div class=\"elementor-element elementor-element-ee2a96b e-flex e-con-boxed e-con e-parent\" data-id=\"ee2a96b\" data-element_type=\"container\" data-e-type=\"container\">\n\t\t\t\t\t<div class=\"e-con-inner\">\n\t\t\t\t<div class=\"elementor-element elementor-element-ea3af1e elementor-widget elementor-widget-heading\" data-id=\"ea3af1e\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"heading.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<h2 class=\"elementor-heading-title elementor-size-default\">Riepilogo<\/h2>\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-cadbf6a elementor-widget elementor-widget-text-editor\" data-id=\"cadbf6a\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p>Cerchi un produttore di lenti acromatiche conveniente? Prendi in considerazione Chineselens Optics, un&#039;azienda ottica leader con sede in Cina. Siamo specializzati nella produzione di lenti acromatiche per un&#039;ampia gamma di applicazioni, tra cui: obiettivi per fotocamere, telescopi e microscopi. Chineselens Optics si \u00e8 costruita una reputazione nel settore grazie ai prezzi convenienti e alla qualit\u00e0 superiore dei prodotti.<br \/>Che si tratti del tuo progetto di ricerca scientifica, hobby fotografico, strumentazione o qualsiasi situazione in cui \u00e8 richiesta un&#039;immagine precisa, le nostre lenti acromatiche ti forniranno un&#039;eccellente correzione del colore e chiarezza dell&#039;immagine. Scegli Chineselens Optics per soluzioni e servizi ottici di qualit\u00e0 che aiuteranno i tuoi progetti e prodotti a raggiungere nuovi traguardi. <strong><em><a href=\"https:\/\/chineselens.com\/it\/optical-lens-manufacturer\/#lenscontact\" target=\"_blank\" rel=\"noopener\">Contatta oggi i nostri esperti per una consulenza!<\/a><\/em><\/strong><\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<\/div>","protected":false},"excerpt":{"rendered":"<p>Le lenti acromatiche riducono l&#039;aberrazione cromatica, utilizzate in fotocamere, telescopi e microscopi. Acquista lenti acromatiche di alta qualit\u00e0 o scopri di pi\u00f9!<\/p>","protected":false},"author":1,"featured_media":29829,"comment_status":"closed","ping_status":"closed","sticky":false,"template":"","format":"standard","meta":{"_acf_changed":false,"_seopress_titles_title":"Achromatic Lenses Guides of Knowledge, Cost and Manufactures","_seopress_titles_desc":"Achromatic lenses reduces chromatic aberration, used in cameras, telescopes & microscopes. Purchase high-quality achromatic lenses or learn more!","_seopress_robots_index":"","_seopress_robots_follow":"","_seopress_robots_imageindex":"","_seopress_robots_snippet":"","_seopress_robots_primary_cat":"none","_seopress_robots_breadcrumbs":"","_seopress_robots_freeze_modified_date":"","_seopress_robots_custom_modified_date":"","_seopress_robots_canonical":"","_seopress_social_fb_title":"","_seopress_social_fb_desc":"","_seopress_social_fb_img":"","_seopress_social_fb_img_attachment_id":0,"_seopress_social_fb_img_width":0,"_seopress_social_fb_img_height":0,"_seopress_social_twitter_title":"","_seopress_social_twitter_desc":"","_seopress_social_twitter_img":"","_seopress_social_twitter_img_attachment_id":0,"_seopress_social_twitter_img_width":0,"_seopress_social_twitter_img_height":0,"_seopress_redirections_value":"","_seopress_redirections_enabled":"","_seopress_redirections_enabled_regex":"","_seopress_redirections_logged_status":"both","_seopress_redirections_param":"","_seopress_redirections_type":301,"_seopress_analysis_target_kw":"","_seopress_news_disabled":"","_seopress_video_disabled":"","_seopress_video":[],"_seopress_pro_schemas_manual":[],"_seopress_pro_rich_snippets_disable_all":"","_seopress_pro_rich_snippets_disable":[],"_seopress_pro_schemas":[],"footnotes":""},"categories":[186],"tags":[229],"class_list":["post-35813","post","type-post","status-publish","format-standard","has-post-thumbnail","category-optical-lens","tag-achromatic-lens"],"acf":[],"_links":{"self":[{"href":"https:\/\/chineselens.com\/it\/wp-json\/wp\/v2\/posts\/35813","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/chineselens.com\/it\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/chineselens.com\/it\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/chineselens.com\/it\/wp-json\/wp\/v2\/users\/1"}],"replies":[{"embeddable":true,"href":"https:\/\/chineselens.com\/it\/wp-json\/wp\/v2\/comments?post=35813"}],"version-history":[{"count":0,"href":"https:\/\/chineselens.com\/it\/wp-json\/wp\/v2\/posts\/35813\/revisions"}],"wp:featuredmedia":[{"embeddable":true,"href":"https:\/\/chineselens.com\/it\/wp-json\/wp\/v2\/media\/29829"}],"wp:attachment":[{"href":"https:\/\/chineselens.com\/it\/wp-json\/wp\/v2\/media?parent=35813"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/chineselens.com\/it\/wp-json\/wp\/v2\/categories?post=35813"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/chineselens.com\/it\/wp-json\/wp\/v2\/tags?post=35813"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}