{"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\/sv\/achromatic-lenses-guides\/","title":{"rendered":"Akromatiska linser Kunskaps-, kostnads- och tillverkningsguider"},"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\">\u00d6versikt \u00f6ver akromatiska linser<\/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\">Vad \u00e4r en akromatisk lins? <\/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=\"vad \u00e4r akromatisk lins\" 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>En akromatisk lins \u00e4r en typ av optisk lins utformad f\u00f6r att begr\u00e4nsa effekterna av kromatisk och sf\u00e4risk aberration. Kromatisk aberration uppst\u00e5r n\u00e4r ljusets olika v\u00e5gl\u00e4ngder bryts i olika m\u00e4ngder, vilket g\u00f6r att alla f\u00e4rger inte kan fokuseras till samma konvergenspunkt. Detta resulterar i en suddig bild med f\u00e4rgfransar runt kanterna. Akromatiska linser \u00e4r konstruerade f\u00f6r att fokusera tv\u00e5 v\u00e5gl\u00e4ngder, vanligtvis r\u00f6da och bl\u00e5a, i samma plan, vilket avsev\u00e4rt minskar kromatisk aberration.<\/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\">Sammans\u00e4ttning<\/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>Akromatiska linser tillverkas vanligtvis genom att kombinera tv\u00e5 typer av glas med olika spridningsegenskaper:<\/p><ol class=\"list-decimal marker:font-mono marker:text-sm pl-11\"><li><strong>Krona glas<\/strong>: En typ av glas med l\u00e5g spridning.<\/li><li><strong>Flinta glas<\/strong>: En typ av glas med h\u00f6g spridning.<\/li><\/ol><div>\u00a0<\/div><p>Dessa tv\u00e5 eller flera element \u00e4r cementerade tillsammans f\u00f6r att bilda en dubblettlins. Kombinationen av dessa material hj\u00e4lper till att motverka spridningen av ljus, vilket effektivt minimerar kromatisk aberration.<\/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\">F\u00f6rdelar<\/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>F\u00f6rb\u00e4ttrad bildkvalitet<\/strong>: Genom att minska kromatisk aberration ger akromatiska linser klarare och skarpare bilder.<\/li><li><strong>Kostnadseffektiv<\/strong>: J\u00e4mf\u00f6rt med mer komplexa linssystem erbjuder akromatiska linser en bra balans mellan prestanda och kostnad.<\/li><li><strong>M\u00e5ngsidighet<\/strong>: L\u00e4mplig f\u00f6r ett brett utbud av optiska applikationer.<\/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\">Hur fungerar akromatisk lins?<\/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\">Kromatisk aberration<\/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>Kromatisk aberration uppst\u00e5r p\u00e5 grund av att ljusets olika v\u00e5gl\u00e4ngder (f\u00e4rger) bryts, eller b\u00f6js, olika mycket n\u00e4r de passerar genom en lins. Detta g\u00f6r att varje f\u00e4rg fokuserar p\u00e5 olika punkter l\u00e4ngs den optiska axeln, vilket resulterar i en suddig bild med f\u00e4rgfransar.<\/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\">Arbetsprincip<\/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>Nyckeln till en akromatisk lins funktionalitet ligger i kombinationen av dessa tv\u00e5 element. S\u00e5 h\u00e4r fungerar det:<\/p><ol class=\"list-decimal marker:font-mono marker:text-sm pl-11\"><li><strong>Refraktion av Crown Glass<\/strong>: N\u00e4r ljus kommer in i kronglaslinsen bryts det och b\u00f6rjar fokusera. Men p\u00e5 grund av dess l\u00e5ga spridning kommer olika v\u00e5gl\u00e4ngder av ljus (t.ex. r\u00f6tt och bl\u00e5tt) fortfarande att fokusera p\u00e5 n\u00e5got olika punkter.<\/li><li><strong>Korrigering av Flint Glass<\/strong>: Ljuset passerar sedan genom flintglaslinsen. Eftersom flintglas har en h\u00f6gre spridning b\u00f6jer det ljuset mer. Flintglaslinsens negativa kr\u00f6kning motverkar kronglaslinsens positiva kr\u00f6kning.<\/li><li><strong>Konvergerar till ett gemensamt fokus<\/strong>: Kombinationen av dessa tv\u00e5 linser s\u00e4kerst\u00e4ller att tv\u00e5 v\u00e5gl\u00e4ngder av ljus (vanligtvis r\u00f6tt och bl\u00e5tt) konvergerar vid samma br\u00e4nnpunkt. Detta minskar kromatisk aberration avsev\u00e4rt, vilket resulterar i en tydligare bild.<\/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\">Diagram F\u00f6rklaring<\/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=\"hur akromatisk lins fungerar\" 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>F\u00f6r att visualisera detta, f\u00f6rest\u00e4ll dig en str\u00e5le av vitt ljus (som inneh\u00e5ller alla f\u00e4rger) som kommer in i den akromatiska linsen:<\/p><ul class=\"list-disc pl-8\"><li>Kronglaslinsen b\u00f6jer ljuset, vilket g\u00f6r att olika f\u00e4rger b\u00f6rjar fokusera p\u00e5 olika punkter.<\/li><li>Flintglaslinsen b\u00f6jer sedan ljuset i motsatt riktning och f\u00f6r de olika f\u00e4rgerna tillbaka till en gemensam br\u00e4nnpunkt.<\/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\">Typer av akromatiska linser<\/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\">Positiva akromatiska linser <\/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=\"Positiva akromatiska linser \" width=\"103\" height=\"127\" \/>Positiva akromatiska linser \u00e4r precisionskonstruerade optiska linser designade f\u00f6r att korrigera kromatisk aberration orsakad av ljusets olika v\u00e5gl\u00e4ngder. De skapas vanligtvis genom att noggrant binda tv\u00e5 typer av glasmaterial med varierande brytningsindex och spridningshastigheter, som syftar till att fokusera ljus med olika v\u00e5gl\u00e4ngder p\u00e5 samma plan, och d\u00e4rf\u00f6r minska eller eliminera kromatisk aberration.<\/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>Struktur och princip<\/strong><\/p><p>En positiv akromatisk lins \u00e4r vanligtvis en dubblett, som best\u00e5r av ett positivt l\u00e5gbrytningsindexelement (som kronglas) och ett negativt h\u00f6gbrytningsindexelement (som flintglas). Denna kombination g\u00f6r att den kromatiska aberrationen hos en lins kan neutraliseras av den andra, vilket uppn\u00e5r korrigering av kromatisk aberration.<\/p><p><strong>Ans\u00f6kningar<\/strong><\/p><p>Dessa linser anv\u00e4nds i stor utstr\u00e4ckning inom bland annat fluorescensmikroskopi, bild\u00f6verf\u00f6ring, detektion och spektroskopi. De ger n\u00e4stan konstanta br\u00e4nnvidder \u00f6ver ett brett v\u00e5gl\u00e4ngdsomr\u00e5de, och j\u00e4mf\u00f6rt med enstaka linser producerar de mindre ljusfl\u00e4ckar och tydligare bild.<\/p><p><b>F\u00f6rdelar<\/b><\/p><ul><li>Kromatisk aberrationskorrigering: Fokuserar effektivt tv\u00e5 huvudv\u00e5gl\u00e4ngder av ljus, vilket avsev\u00e4rt minskar kromatisk aberration.<\/li><li>F\u00f6rb\u00e4ttrad bildkvalitet: Ger tydligare bild och finare ljusfl\u00e4ckar j\u00e4mf\u00f6rt med enstaka linser.<\/li><li>Olika bel\u00e4ggningsalternativ: Erbjuder ett urval av bel\u00e4ggningar som VIS, NIR, SWIR f\u00f6r att passa olika applikationsbehov.<\/li><\/ul><div>\u00a0<\/div><p><b>Tillverkning och material<\/b><\/p><p>Skapandet av positiva akromatiska linser inneb\u00e4r exakt sammanfogning av tv\u00e5 utvalda material, vanligtvis N-BK7 och SF5 glas. Objektivets designparametrar inklusive kr\u00f6kningsradie, centrumtjocklek och andra \u00e4r noggrant ber\u00e4knade f\u00f6r att s\u00e4kerst\u00e4lla optimal optisk prestanda.<\/p><p><b>Typiska specifikationer (exempel)<\/b><\/p><ul><li>Diameter: 50,80 mm<\/li><li>Effektiv br\u00e4nnvidd (EFL): 150,00 mm<\/li><li>Bel\u00e4ggning: Anti-reflekterande bel\u00e4ggning AR@400-700nm<\/li><li>Material: N-BK7\/SF5<\/li><li>Bakre br\u00e4nnvidd (BFL): 140,40 mm<br \/>Kr\u00f6kningsradie (R1\/R2\/R3): 83,20 mm, -72,10 mm respektive -247,70 mm<\/li><li>Centrumtjocklek (CT): 15,00 mm<\/li><li>Ytkvalitet: Sp\u00e4nner fr\u00e5n 40-20 till 60-40 beroende p\u00e5 specifikationer<\/li><\/ul><p>\u00a0<\/p><p>Med precisionsavbildningsm\u00f6jligheter och kromatisk aberrationskorrigering \u00e4r positiva akromatiska linser oumb\u00e4rliga komponenter i avancerade optiska system, s\u00e4rskilt i applikationer d\u00e4r bildkvaliteten \u00e4r av st\u00f6rsta vikt.<\/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\">Negativa akromatiska linser <\/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 class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p><img loading=\"lazy\" decoding=\"async\" class=\"alignright\" style=\"text-align: var(--text-align); font-size: 1rem;\" 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\" alt=\"Negativa akromatiska linser \" width=\"107\" height=\"159\" \/>Negativa akromatiska linser \u00e4r specialdesignade optiska linser f\u00f6r att korrigera kromatiska aberrationer, vanligtvis gjorda genom att binda tv\u00e5 olika typer av glasmaterial \u2013 ett kronglas med l\u00e5gt brytningsindex och ett flintglas med h\u00f6gt brytningsindex. Till skillnad fr\u00e5n deras motsvarighet, de positiva akromatiska linserna, fungerar negativa akromatiska linser fr\u00e4mst f\u00f6r att sprida, inte fokusera, ljusstr\u00e5lar.<\/p><p id=\"structure-and-working-principle\"><strong>Struktur och arbetsprincip<\/strong><\/p><p>Den negativa akromatiska linsen best\u00e5r av en kronglaslins med positiv spridning parad med en lins av flintglas med negativ dispersion. Designen syftar till att motverka den kromatiska aberration som produceras av en lins med den som produceras av en annan, och p\u00e5 s\u00e5 s\u00e4tt effektivt korrigera kromatisk aberration. Dessa linser spelar en avg\u00f6rande roll i olika optiska system som kr\u00e4ver att ljus divergerar.<\/p><p id=\"application-fields\"><strong>Applikationsf\u00e4lt<\/strong><\/p><p>Negativa akromatiska linser har ett brett utbud av applikationer inom optik, s\u00e5som laserstr\u00e5leexpanderare, optiska rel\u00e4system och mer. De erbjuder en stabil divergerande vinkel \u00f6ver en bred v\u00e5gl\u00e4ngd och kan producera en mindre och tydligare punkt och bild j\u00e4mf\u00f6rt med enstaka linser.<\/p><p id=\"advantages\"><strong>F\u00f6rdelar<\/strong><\/p><ol><li><strong>Effektiv korrigering av kromatisk aberration<\/strong>: Linsen kan sprida ljusstr\u00e5lar med olika v\u00e5gl\u00e4ngder p\u00e5 samma plan, vilket avsev\u00e4rt minskar problem med kromatisk aberration.<\/li><li><strong>\u00d6verl\u00e4gsen bildkvalitet<\/strong>: J\u00e4mf\u00f6rt med enstaka linser ger negativa akromatiska linser tydligare bildkvalitet och ger mindre ljusfl\u00e4ckar.<\/li><li><strong>Olika konfigurationer<\/strong>: Beroende p\u00e5 olika anv\u00e4ndningskrav kan linser konfigureras med olika bel\u00e4ggningsalternativ som \u00e4r l\u00e4mpliga f\u00f6r synligt ljus, n\u00e4ra-infrar\u00f6tt (NIR), kortv\u00e5gigt infrar\u00f6tt (SWIR) och andra v\u00e5gl\u00e4ngder.<\/li><\/ol><div>\u00a0<\/div><p id=\"manufacturing-materials\"><strong>Tillverkningsmaterial<\/strong><\/p><p>I produktionen anv\u00e4nder negativa akromatiska linser vanligtvis material som N-BK7 och SF5. Linstillverkning inneb\u00e4r noggrann design av m\u00e5nga parametrar, s\u00e5som kr\u00f6kningsradie, centrumtjocklek och kanttjocklek, f\u00f6r att s\u00e4kerst\u00e4lla optimal optisk prestanda.<\/p><p id=\"typical-specifications\"><strong>Typiska specifikationer<\/strong><\/p><ul><li>Diameter: 50,80 mm<\/li><li>Effektiv br\u00e4nnvidd: -150,00 mm<\/li><li>Bel\u00e4ggning: F\u00f6rb\u00e4ttrad reflektivitetsbel\u00e4ggning f\u00f6r 400-700 nm-bandet<\/li><li>Material: Typiskt N-BK7 och SF5 glas<\/li><li>Bakre br\u00e4nnvidd: -140,40 mm<\/li><li>Kr\u00f6kningsradie: R1 -83,20 mm, R2 72,10 mm, R3 247,70 mm<\/li><li>Centrumtjocklek: 15,00 mm<\/li><li>Ytkvalitet: Varierar fr\u00e5n 40-20 till 60-40<\/li><\/ul><div>\u00a0<\/div><p>Sammantaget spelar negativa akromatiska linser en viktig roll i optiska system som kr\u00e4ver h\u00f6gprecisionsavledning av ljus och korrigering av kromatiska aberrationer.<\/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\">Akromatiska trippellinser<\/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=\"triplettakromat\" width=\"116\" height=\"150\" \/><\/p><p>Achromatic triplet-linser representerar en avancerad optisk teknologi speciellt designad f\u00f6r effektiv korrigering av kromatiska avvikelser och andra typer av optiska anomalier. Dessa linser \u00e4r sammansatta av tre distinkta linselement, typiskt tv\u00e5 element gjorda av material med h\u00f6gt brytningsindex som omsluter ett av ett material med l\u00e4gre brytningsindex. Detta arrangemang minskar inte bara avsev\u00e4rt aberrationer, inklusive distorsion och sf\u00e4riska aberrationer, utan ger ocks\u00e5 tydliga, h\u00f6gkvalitativa bildresultat.<\/p><p><b>Struktur och arbetsprincip<\/b><\/p><p>Achromatic tripletlinser har vanligtvis en symmetrisk design med tre element, best\u00e5ende av tv\u00e5 glas med h\u00f6gt brytningsindex (som kronglas) och ett glas med l\u00e5gt brytningsindex (som flintglas) sammanfogade genom en exakt vidh\u00e4ftningsprocess. Denna strukturella layout g\u00f6r det m\u00f6jligt f\u00f6r objektivet att effektivt korrigera kromatisk aberration och ytterligare reducera aberrationer, s\u00e5som n\u00e5lkuddef\u00f6rvr\u00e4ngning och sf\u00e4risk aberration, genom sin symmetri.<\/p><p><b>Anv\u00e4ndningsomr\u00e5den<\/b><\/p><p>Med sina utm\u00e4rkta bildegenskaper anv\u00e4nds Achromatic Triplet-linser flitigt inom omr\u00e5den som kr\u00e4ver h\u00f6gkvalitativ bildbehandling. Dessa inkluderar bland annat fluorescensmikroskopi, spektroskopi, ytinspektion och biovetenskaplig avbildning. Linserna kan ge utm\u00e4rkt f\u00e4rgkorrigering och h\u00f6guppl\u00f6st bildkvalitet \u00f6ver ett brett v\u00e5gl\u00e4ngdsomr\u00e5de.<\/p><p><b>F\u00f6rdelar<\/b><\/p><ol><li><strong>Kromatisk aberrationskorrigering<\/strong>: De Achromatic Triplet-linserna kan justera ljus med olika v\u00e5gl\u00e4ngder till samma fokalplan, vilket avsev\u00e4rt minskar f\u00f6rekomsten av kromatiska aberrationer.<\/li><li><strong>Minskade avvikelser<\/strong>: Tack vare den geniala symmetriska designen och exakta tillverkningsprocesser kontrolleras och minimeras f\u00f6rvr\u00e4ngningar som n\u00e5lkuddef\u00f6rvr\u00e4ngning och sf\u00e4risk aberration effektivt.<\/li><li><strong>H\u00f6guppl\u00f6st bildbehandling<\/strong>: Dessa linser erbjuder h\u00f6guppl\u00f6sta och h\u00f6gkvalitativa bildl\u00f6sningar f\u00f6r en m\u00e4ngd olika optiska precisionsapplikationer.<\/li><\/ol><div>\u00a0<\/div><p><b>Tillverkningsmaterial och processer<\/b><\/p><p>Tillverkningen av Achromatic Triplet-linser inneb\u00e4r exakt sammanfogning av linser gjorda av olika typer av material. Typiska linsmaterial inkluderar bland annat traditionellt optiskt glas, sm\u00e4lt kiseldioxid av ultraviolett kvalitet (JGS1), sm\u00e4lt kiseldioxid av infrar\u00f6d kvalitet (JGS3) och kalciumfluorid (CaF2). Viktiga linsparametrar, s\u00e5som kr\u00f6kningsradie, central och kanttjocklek, \u00e4r noggrant utformade f\u00f6r att s\u00e4kerst\u00e4lla optimal optisk prestanda.<\/p><p><b>Typiska specifikationer<\/b><\/p><ul><li><strong>Tillverkningsmaterial<\/strong>: Olika, inklusive optiskt glas, sm\u00e4lt kiseldioxid av ultraviolett kvalitet, sm\u00e4lt kiseldioxid av infrar\u00f6d kvalitet och kalciumfluorid.<\/li><li><strong>Dimensionella toleranser<\/strong>: Vanligtvis \u00b10,03 mm f\u00f6r standardfabriksspecifikationer, med precisionstillverkning som uppn\u00e5r upp till \u00b10,01 mm.<\/li><li><strong>Centrumtjocklekstolerans<\/strong>: \u00b10,03 mm som standard fabriksspecifikation, med tillverkningsgr\u00e4nser som n\u00e5r \u00b10,02 mm.<\/li><li><strong>Kr\u00f6kningsradietolerans<\/strong>: \u00b10,3 % som standard fabriksspecifikation, med tillverkningsgr\u00e4nser som n\u00e5r \u00b10,2 %.<\/li><li><strong>Ytkvalitet<\/strong>: Uppn\u00e5 en 20-10-niv\u00e5 enligt fabriksstandarder, f\u00f6rb\u00e4ttring till en 10-5-niv\u00e5 f\u00f6r h\u00f6gre krav.<\/li><li><strong>Oegentlighet<\/strong>: Den vanliga standarden \u00e4r 1\/5 Lambda, d\u00e4r gr\u00e4nsen f\u00f6r h\u00f6gre krav \u00e4r mindre \u00e4n 1\/10 Lambda.<\/li><li><strong>Centrationsavvikelse<\/strong>: Under normala fabriksf\u00f6rh\u00e5llanden kan centreringen kontrolleras inom 3 b\u00e5gminuter (Arcmin), med tillverkningsgr\u00e4nser som sk\u00e4rps till 1 Arcmin.<\/li><\/ul><div>\u00a0<\/div><p>Akromatiska triplettlinser spelar en avg\u00f6rande roll i moderna optiska system, s\u00e4rskilt i applikationer som kr\u00e4ver h\u00f6gprecisionsavbildning och kromatisk aberrationskorrigering. Deras h\u00f6gkvalitativa design och tillverkning g\u00f6r dem till det f\u00f6redragna valet f\u00f6r m\u00e5nga avancerade optiska applikationer.<\/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\">Asf\u00e4riska akromatiska linser<\/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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\" alt=\"\" width=\"212\" height=\"106\" \/><\/p><p>Asf\u00e4riska akromatiska linser kombinerar f\u00f6rdelarna med b\u00e5de asf\u00e4riska och akromatiska linser, vilket skapar en sofistikerad optisk komponent. Denna unika kombination g\u00f6r att de kan leverera exceptionell bildkvalitet och exakt kromatisk aberrationskorrigering.<\/p><p><b>Struktur och arbetsprincip<\/b><\/p><p>Dessa linser \u00e4r vanligtvis sammansatta av tv\u00e5 linser: en akromatisk lins och en asf\u00e4risk lins. Designen av den asf\u00e4riska linsen \u00e4r inriktad p\u00e5 att mildra v\u00e5gfrontsfelen som produceras av traditionella sf\u00e4riska linser, och d\u00e4rigenom uppn\u00e5 en mer exakt bildkvalitet, minska RMS-punktstorleken och n\u00e4rma sig diffraktionsgr\u00e4nsen.<\/p><p><b>Tillverkning och materialval<\/b><\/p><p>Vanligtvis \u00e4r dessa linser gjorda av ljusk\u00e4nsliga polymerer och optiska glaskomponenter, med polymeren applicerad p\u00e5 ena ytan av det bundna linsparet. Denna metod g\u00f6r inte bara att linserna kan tillverkas snabbt inom en kort tidsram utan erbjuder ocks\u00e5 flexibilitet som liknar traditionella flerelementsammans\u00e4ttningar. Arbetstemperaturintervallet f\u00f6r asf\u00e4riska akromatiska linser \u00e4r dock ganska sn\u00e4vt, begr\u00e4nsat fr\u00e5n -20\u00b0C till +80\u00b0C, och de \u00e4r inte l\u00e4mpliga f\u00f6r djup ultraviolett (DUV) spektral \u00f6verf\u00f6ring.<\/p><p><b>Viktiga f\u00f6rdelar<\/b><\/p><ol><li><strong>Kromatisk aberrationskorrigering<\/strong>: De korrigerar effektivt kromatisk aberration och fokuserar exakt ljus med olika v\u00e5gl\u00e4ngder p\u00e5 samma plan.<\/li><li><strong>Minskning av aberrationer<\/strong>: Deras asf\u00e4riska design minskar avsev\u00e4rt sf\u00e4risk aberration och v\u00e5gfrontsfel, vilket f\u00f6rb\u00e4ttrar bildkvaliteten.<\/li><li><strong>Kostnadseffektivitet<\/strong>: J\u00e4mf\u00f6rt med konventionella optiska system med flera element ger dessa linser mer valuta f\u00f6r pengarna.<\/li><\/ol><div>\u00a0<\/div><p><b>Anv\u00e4ndningsomr\u00e5den<\/b><\/p><p>Asf\u00e4riska akromatiska linser anv\u00e4nds ofta i olika optiska system med h\u00f6g precision, s\u00e5som:<\/p><ul><li>Fiberfokusering eller kollimering<\/li><li>Bildrel\u00e4system<\/li><li>Detektering och skanningssystem<\/li><li>Bildsystem med h\u00f6g numerisk bl\u00e4ndare<\/li><li>Laserstr\u00e5leexpanderare<\/li><\/ul><div>\u00a0<\/div><p><b>Tekniska specifikationer<\/b><\/p><ul><li><strong>Material<\/strong>: Ljusk\u00e4nsliga polymerer och optiska glaslinser<\/li><li><strong>Drifttemperaturens omf\u00e5ng<\/strong>: Fr\u00e5n -20\u00b0C till +80\u00b0C<\/li><li><strong>Huvudapplikationer<\/strong>: Inklusive fiberfokusering, bild\u00e5tergivningsrel\u00e4er, detektionsskanning och bildbehandling med h\u00f6g numerisk bl\u00e4ndare, bland annat<\/li><\/ul><div>\u00a0<\/div><p>Med sin geniala design och effektiva tillverkningsprocess visar Aspheric Achromatic-linser enast\u00e5ende optisk prestanda och ett brett spektrum av applikationer, vilket g\u00f6r dem till en oumb\u00e4rlig nyckelkomponent i modern precisionsoptik och visionsystem.<\/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\">J\u00e4mf\u00f6relse av olika akromatiska linser<\/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>F\u00f6ljande tabell j\u00e4mf\u00f6r egenskaperna hos olika typer av akromatiska linser:<\/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\">Funktion<\/th><th class=\"column-2\">Akromatisk dublett<\/th><th class=\"column-3\">Akromatisk triplett<\/th><th class=\"column-4\">Positiv akromatisk<\/th><th class=\"column-5\">Negativ akromatisk<\/th>\n<\/tr>\n<\/thead>\n<tbody class=\"row-striping row-hover\">\n<tr class=\"row-2\">\n\t<td class=\"column-1\">Konstruktion<\/td><td class=\"column-2\">2 element <\/td><td class=\"column-3\">3 element<\/td><td class=\"column-4\">Positiv negativ<\/td><td class=\"column-5\">Positiv negativ<\/td>\n<\/tr>\n<tr class=\"row-3\">\n\t<td class=\"column-1\">F\u00e4rgkorrigering<\/td><td class=\"column-2\">Bra (begr\u00e4nsat spektrum)<\/td><td class=\"column-3\">Utm\u00e4rkt (bredare spektrum)<\/td><td class=\"column-4\">Bra (begr\u00e4nsat spektrum)<\/td><td class=\"column-5\">N\/A (divergerande)<\/td>\n<\/tr>\n<tr class=\"row-4\">\n\t<td class=\"column-1\">Sf\u00e4risk aberration<\/td><td class=\"column-2\">Ej adresserad<\/td><td class=\"column-3\">Ej adresserad<\/td><td class=\"column-4\">Ej adresserad<\/td><td class=\"column-5\">Ej adresserad<\/td>\n<\/tr>\n<tr class=\"row-5\">\n\t<td class=\"column-1\">Bildkvalitet<\/td><td class=\"column-2\">Bra<\/td><td class=\"column-3\">Excellent<\/td><td class=\"column-4\">Bra<\/td><td class=\"column-5\">N\/A (divergerande)<\/td>\n<\/tr>\n<tr class=\"row-6\">\n\t<td class=\"column-1\">Ans\u00f6kningar<\/td><td class=\"column-2\">Mikroskop, teleskop, kameror<\/td><td class=\"column-3\">H\u00f6gprecisionsavbildning (astronomi)<\/td><td class=\"column-4\">Kameror, teleskop<\/td><td class=\"column-5\">Laseravst\u00e5nd, spektroskopi<\/td>\n<\/tr>\n<tr class=\"row-7\">\n\t<td class=\"column-1\">Kosta<\/td><td class=\"column-2\">M\u00e5ttlig<\/td><td class=\"column-3\">H\u00f6g<\/td><td class=\"column-4\">M\u00e5ttlig<\/td><td class=\"column-5\">M\u00e5ttlig<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/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\">Funktion<\/th><th class=\"column-2\">Cylindrisk akromatisk<\/th><th class=\"column-3\">Akromatiska par<\/th><th class=\"column-4\">Asf\u00e4riserade akromater<\/th><th class=\"column-5\">Hybrida asf\u00e4rer<\/th>\n<\/tr>\n<\/thead>\n<tbody class=\"row-striping row-hover\">\n<tr class=\"row-2\">\n\t<td class=\"column-1\">Konstruktion<\/td><td class=\"column-2\">Cylindrisk form<\/td><td class=\"column-3\">Matchade dubletter<\/td><td class=\"column-4\">Asf\u00e4riska ytor<\/td><td class=\"column-5\">Asf\u00e4riska element + andra linstyper<\/td>\n<\/tr>\n<tr class=\"row-3\">\n\t<td class=\"column-1\">F\u00e4rgkorrigering<\/td><td class=\"column-2\">Ett plan (horisontellt\/vertikalt)<\/td><td class=\"column-3\">F\u00f6rb\u00e4ttrad j\u00e4mf\u00f6rt med enkel dublett<\/td><td class=\"column-4\">Excellent<\/td><td class=\"column-5\">Exceptionell<\/td>\n<\/tr>\n<tr class=\"row-4\">\n\t<td class=\"column-1\">Sf\u00e4risk aberration<\/td><td class=\"column-2\">Ej adresserad<\/td><td class=\"column-3\">Ej adresserad<\/td><td class=\"column-4\">R\u00e4ttad<\/td><td class=\"column-5\">R\u00e4ttad<\/td>\n<\/tr>\n<tr class=\"row-5\">\n\t<td class=\"column-1\">Bildkvalitet<\/td><td class=\"column-2\">M\u00e5ttlig<\/td><td class=\"column-3\">Mycket bra<\/td><td class=\"column-4\">Excellent<\/td><td class=\"column-5\">\u00d6verl\u00e4gsen<\/td>\n<\/tr>\n<tr class=\"row-6\">\n\t<td class=\"column-1\">Ans\u00f6kningar<\/td><td class=\"column-2\">Cylindrisk str\u00e5lformning, korrigering av astigmatism<\/td><td class=\"column-3\">F\u00f6rb\u00e4ttrad bildkvalitet<\/td><td class=\"column-4\">Avancerad bildbehandling<\/td><td class=\"column-5\">Avancerad bildbehandling<\/td>\n<\/tr>\n<tr class=\"row-7\">\n\t<td class=\"column-1\">Kosta<\/td><td class=\"column-2\">M\u00e5ttlig<\/td><td class=\"column-3\">H\u00f6g<\/td><td class=\"column-4\">V\u00e4ldigt h\u00f6gt<\/td><td class=\"column-5\">H\u00f6gsta<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/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\">Cementerade vs. Air-spaced Achromats<\/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>Akromatiska linser reducerar eller eliminerar effektivt kromatisk aberration genom att kombinera glasmaterial med olika brytningsindex och dispersionsegenskaper. Dessa linser \u00e4r huvudsakligen uppdelade i tv\u00e5 typer: cementerade och luftdistanserade. Nedan \u00e4r en ytterligare j\u00e4mf\u00f6relse av dessa tv\u00e5 typer av linser:<\/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\">Cementerade akromatiska linser<\/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=\"cementerad akromatisk\" 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>F\u00f6rdelar:<\/strong><\/p><ul class=\"list-disc pl-8\"><li><strong>Minskade reflektionsf\u00f6rluster<\/strong>: Genom att eliminera reflektionsf\u00f6rluster vid tv\u00e5 luft-glas-gr\u00e4nssnitt, har cementerade linser h\u00f6gre ljustransmissionseffektivitet.<\/li><li><strong>Kompakt struktur<\/strong>: Cementerade linser \u00e4r vanligtvis mindre och l\u00e4ttare, vilket g\u00f6r dem l\u00e4mpliga f\u00f6r optiska system som kr\u00e4ver kompakt design.<\/li><li><strong>Varaktighet<\/strong>: Eftersom linselementen \u00e4r cementerade tillsammans, \u00e4r cementerade linser mindre ben\u00e4gna att f\u00e5 repor och fysisk skada.<\/li><li><strong>F\u00f6renklad optisk v\u00e4gdesign<\/strong>: Utbredningen av ljus i linsen kan ignorera antalet cementerade lager, vilket f\u00f6renklar designen av den optiska v\u00e4gen.<\/li><\/ul><p><strong>Nackdelar:<\/strong><\/p><ul class=\"list-disc pl-8\"><li><strong>Termisk expansionsproblem<\/strong>: Skillnader i v\u00e4rmeutvidgningskoefficienterna f\u00f6r olika glasmaterial kan g\u00f6ra att det cementerade skiktet spricker eller separeras vid temperaturf\u00f6r\u00e4ndringar, s\u00e4rskilt i linser med stor diameter.<\/li><li><strong>H\u00f6gre tillverkningskostnader<\/strong>: Cementerade linser kr\u00e4ver tillverkningsprocesser med h\u00f6g precision f\u00f6r att s\u00e4kerst\u00e4lla korrekt inriktning av linselementen, vilket \u00f6kar deras tillverkningskostnader.<\/li><li><strong>Resterande kromatisk aberration<\/strong>: \u00c4ven om cementerade linser effektivt reducerar kromatisk aberration, kan resterande kromatisk aberration fortfarande upptr\u00e4da i kanterna av bilder i vissa fall.<\/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\">Akromatiska linser med luftavst\u00e5nd\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=\"luftavst\u00e5nd akromatisk\" 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>F\u00f6rdelar:<\/strong><\/p><ul class=\"list-disc pl-8\"><li><strong>B\u00e4ttre aberrationskorrigering<\/strong>: Designen med luftavst\u00e5nd ger mer designfrihet, vilket hj\u00e4lper till att mer effektivt korrigera aberrationer som sf\u00e4riska och komaaberrationer.<\/li><li><strong>H\u00f6gre motst\u00e5ndskraft mot laserskador<\/strong>: Utan anv\u00e4ndning av lim har linser med luftavst\u00e5nd b\u00e4ttre motst\u00e5ndskraft mot skador f\u00f6r laserapplikationer med h\u00f6g effekt.<\/li><li><strong>B\u00e4ttre termisk stabilitet<\/strong>: Linser med luftavst\u00e5nd p\u00e5verkas mindre av materialets termiska expansion med temperaturf\u00f6r\u00e4ndringar, vilket g\u00f6r dem l\u00e4mpliga f\u00f6r linser med stor diameter.<\/li><\/ul><p><strong>Nackdelar:<\/strong><\/p><ul class=\"list-disc pl-8\"><li><strong>\u00d6kade reflektionsf\u00f6rluster<\/strong>: Luftglasgr\u00e4nssnitten i linser med luftavst\u00e5nd \u00f6kar reflektionsf\u00f6rlusterna, vilket kan kr\u00e4va ytterligare antireflekterande bel\u00e4ggningar.<\/li><li><strong>Mer komplex struktur<\/strong>: Designen och tillverkningen \u00e4r mer komplex och kr\u00e4ver exakta avst\u00e5nd och inriktning av linselementen.<\/li><li><strong>\u00d6kad storlek och vikt<\/strong>: F\u00f6r att uppr\u00e4tth\u00e5lla luftavst\u00e5ndet mellan linselementen \u00e4r linser med luftavst\u00e5nd ofta st\u00f6rre och tyngre \u00e4n cementerade linser.<\/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>Cementerade akromatiska linser och luftdistanserade akromatiska linser har var och en sina unika f\u00f6rdelar och nackdelar. Cementerade linser \u00e4r l\u00e4mpliga f\u00f6r applikationer som kr\u00e4ver kompakt design och h\u00f6g ljustransmissionseffektivitet, medan luftdistanserade linser visar sina f\u00f6rdelar vid h\u00f6geffektlaseranv\u00e4ndning eller scenarier som kr\u00e4ver mer exakt aberrationskorrigering. Att ta h\u00e4nsyn till specifika applikationsbehov och f\u00f6rh\u00e5llandet mellan kostnad och prestanda kan hj\u00e4lpa till att avg\u00f6ra vilken typ av lins du ska v\u00e4lja.<\/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\">Funktion<\/th><th class=\"column-2\">Cementerad Achromat<\/th><th class=\"column-3\">Air-Spaced Achromat<\/th>\n<\/tr>\n<\/thead>\n<tbody class=\"row-striping row-hover\">\n<tr class=\"row-2\">\n\t<td class=\"column-1\">Konstruktion<\/td><td class=\"column-2\">Tv\u00e5 eller tre element cementerade ihop<\/td><td class=\"column-3\">Tv\u00e5 eller tre element \u00e5tskilda av en luftspalt<\/td>\n<\/tr>\n<tr class=\"row-3\">\n\t<td class=\"column-1\">F\u00f6rdelar<\/td><td class=\"column-2\">* Kompakt och l\u00e4tt * L\u00e4gre kostnad * L\u00e4ttare att tillverka<\/td><td class=\"column-3\">* \u00d6verl\u00e4gsen bildkvalitet (minskade inre reflektioner) * Mer designfrihet f\u00f6r aberrationskorrigering * Mindre ben\u00e4gen att imma<\/td>\n<\/tr>\n<tr class=\"row-4\">\n\t<td class=\"column-1\">Nackdelar<\/td><td class=\"column-2\">* H\u00f6gre inre reflektioner (kan orsaka sp\u00f6kbilder) * Begr\u00e4nsad designfrihet f\u00f6r aberrationskorrigering * Mer mottaglig f\u00f6r skador fr\u00e5n temperaturf\u00f6r\u00e4ndringar (p\u00e5 grund av olika expansionshastigheter f\u00f6r glas\u00f6gon)<\/td><td class=\"column-3\">* St\u00f6rre och tyngre * H\u00f6gre kostnad * Mer komplex att tillverka<\/td>\n<\/tr>\n<tr class=\"row-5\">\n\t<td class=\"column-1\">Ans\u00f6kningar<\/td><td class=\"column-2\">* Kostnadseffektiv l\u00f6sning f\u00f6r grundl\u00e4ggande f\u00e4rgkorrigering * Kameror (s\u00e4rskilt kompakta modeller) * Teleskop (ing\u00e5ngsniv\u00e5) * Mikroskop (studentklass)<\/td><td class=\"column-3\">* H\u00f6gpresterande bildsystem * Astronomiska teleskop * Avancerade mikroskop * Laserapplikationer<\/td>\n<\/tr>\n<tr class=\"row-6\">\n\t<td class=\"column-1\">Kosta<\/td><td class=\"column-2\">L\u00e4gre<\/td><td class=\"column-3\">H\u00f6gre<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/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\">Resultatindikatorer<\/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>N\u00e4r du v\u00e4ljer akromatiska linser \u00e4r det viktigt att fokusera p\u00e5 f\u00f6ljande prestandaindikatorer f\u00f6r att s\u00e4kerst\u00e4lla att objektivet uppfyller de specifika applikationskraven:<\/p><ul class=\"list-disc pl-8\"><li><strong>Korrektion av kromatisk aberration<\/strong>: Den prim\u00e4ra uppgiften f\u00f6r en akromatisk lins \u00e4r att korrigera kromatisk aberration och se till att ljus med olika v\u00e5gl\u00e4ngder kan fokusera p\u00e5 samma punkt. Denna f\u00f6rm\u00e5ga \u00e4r en nyckelindikator p\u00e5 objektivets prestanda.<\/li><li><strong>Transmittans<\/strong>: Transmittansen hos en lins p\u00e5verkar direkt energif\u00f6rlusten av ljus som passerar genom den. H\u00f6g transmittans indikerar att linsen kan \u00f6verf\u00f6ra ljus mer effektivt, vilket minskar f\u00f6rlusterna.<\/li><li><strong>Wavefront Distortion<\/strong>: V\u00e5gfrontsf\u00f6rvr\u00e4ngning beskriver graden av deformation av v\u00e5gfronten efter att ljus passerar genom linsen. Objektiv med l\u00e4gre v\u00e5gfrontsf\u00f6rvr\u00e4ngning kan b\u00e4ttre bibeh\u00e5lla ljusets ursprungliga v\u00e5gfront och d\u00e4rigenom f\u00f6rb\u00e4ttra bildkvaliteten.<\/li><li><strong>Material och bel\u00e4ggningar<\/strong>: Materialen och ytbel\u00e4ggningarna som anv\u00e4nds i linsen p\u00e5verkar dess prestanda avsev\u00e4rt. Linser gjorda av h\u00f6gkvalitativa material och l\u00e4mpliga bel\u00e4ggningar har vanligtvis h\u00f6gre h\u00e5llbarhet, antireflexegenskaper och milj\u00f6anpassningsf\u00f6rm\u00e5ga.<\/li><li><strong>Br\u00e4nnvidd och numerisk bl\u00e4ndare (NA)<\/strong>: Br\u00e4nnvidden relaterar till objektivets f\u00f6rstoring och arbetsavst\u00e5nd, medan den numeriska bl\u00e4ndaren \u00e4r f\u00f6rknippad med objektivets uppl\u00f6sning och ljusinsamlingsf\u00f6rm\u00e5ga.<\/li><li><strong>Storlek och form<\/strong>: Linsens storlek och form m\u00e5ste v\u00e4ljas utifr\u00e5n de specifika applikationskraven f\u00f6r att s\u00e4kerst\u00e4lla kompatibilitet med det optiska systemet som anv\u00e4nds.<\/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\">Indikator<\/th><th class=\"column-2\">Beskrivning<\/th><th class=\"column-3\">Betydelse<\/th>\n<\/tr>\n<\/thead>\n<tbody class=\"row-striping row-hover\">\n<tr class=\"row-2\">\n\t<td class=\"column-1\">Br\u00e4nnvidd<\/td><td class=\"column-2\">Avst\u00e5nd fr\u00e5n linsens centrum till d\u00e4r parallellt ljus konvergerar<\/td><td class=\"column-3\">Best\u00e4mmer f\u00f6rstoring och arbetsavst\u00e5nd<\/td>\n<\/tr>\n<tr class=\"row-3\">\n\t<td class=\"column-1\">Effektiv bl\u00e4ndare<\/td><td class=\"column-2\">Diameter p\u00e5 fri \u00f6ppning f\u00f6r ljuspassage<\/td><td class=\"column-3\">P\u00e5verkar ljusinsamling och sk\u00e4rpedjup<\/td>\n<\/tr>\n<tr class=\"row-4\">\n\t<td class=\"column-1\">F\u00e4rgkorrigering<\/td><td class=\"column-2\">F\u00f6rm\u00e5ga att minimera kromatisk aberration (fokuserar olika v\u00e5gl\u00e4ngder p\u00e5 olika avst\u00e5nd)<\/td><td class=\"column-3\">Avg\u00f6rande f\u00f6r att minimera f\u00e4rgfransar<\/td>\n<\/tr>\n<tr class=\"row-5\">\n\t<td class=\"column-1\">Bilduppl\u00f6sning<\/td><td class=\"column-2\">Detaljniv\u00e5 f\u00e5ngad i den bildade bilden<\/td><td class=\"column-3\">P\u00e5verkar sk\u00e4rpa, kontrast och \u00f6vergripande bildkvalitet<\/td>\n<\/tr>\n<tr class=\"row-6\">\n\t<td class=\"column-1\">\u00d6verf\u00f6ring<\/td><td class=\"column-2\">Andel ljus som passerar genom linsen<\/td><td class=\"column-3\">H\u00f6gre \u00f6verf\u00f6ring leder till ljusare bilder och b\u00e4ttre prestanda i svagt ljus<\/td>\n<\/tr>\n<tr class=\"row-7\">\n\t<td class=\"column-1\">F\u00f6rvr\u00e4ngning<\/td><td class=\"column-2\">Hur raka linjer str\u00e4cks ut eller b\u00f6js i bilden<\/td><td class=\"column-3\">Kritisk f\u00f6r applikationer som arkitekturfotografi och fotogrammetri<\/td>\n<\/tr>\n<tr class=\"row-8\">\n\t<td class=\"column-1\">Ytkvalitet<\/td><td class=\"column-2\">Kvaliteten p\u00e5 linsens ytfinish<\/td><td class=\"column-3\">Repor, gropar eller oj\u00e4mna bel\u00e4ggningar f\u00f6rs\u00e4mrar bildkvaliteten<\/td>\n<\/tr>\n<tr class=\"row-9\">\n\t<td class=\"column-1\">Materialegenskaper<\/td><td class=\"column-2\">Egenskaper hos det anv\u00e4nda glaset (brytningsindex, dispersion, etc.)<\/td><td class=\"column-3\">P\u00e5verkar f\u00e4rgkorrigering, \u00f6verf\u00f6ring och h\u00e5llbarhet<\/td>\n<\/tr>\n<tr class=\"row-10\">\n\t<td class=\"column-1\">Storlek och vikt<\/td><td class=\"column-2\">Fysiska m\u00e5tt och vikt p\u00e5 linsen<\/td><td class=\"column-3\">Viktigt f\u00f6r portabilitet och utrymmesbegr\u00e4nsningar<\/td>\n<\/tr>\n<tr class=\"row-11\">\n\t<td class=\"column-1\">Kosta<\/td><td class=\"column-2\">Priset p\u00e5 den akromatiska linsen<\/td><td class=\"column-3\">Att balansera prestationsbehov med budget \u00e4r avg\u00f6rande<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/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\">Till\u00e4mpningar av akromatiska linser<\/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>Akromatiska linser spelar en avg\u00f6rande roll inom m\u00e5nga omr\u00e5den p\u00e5 grund av deras utm\u00e4rkta f\u00f6rm\u00e5ga att korrigera kromatisk aberration, vilket avsev\u00e4rt f\u00f6rb\u00e4ttrar bildkvaliteten och den \u00f6vergripande prestandan hos optiska system. De huvudsakliga till\u00e4mpningsomr\u00e5dena inkluderar:<\/p><ul class=\"list-disc pl-8\"><li><strong>Optiska bildsystem<\/strong>: I enheter som mikroskop, teleskop och kameror reducerar akromatiska linser effektivt kromatiska och sf\u00e4riska aberrationer, vilket ger tydligare bilder.<\/li><li><strong>Fotografi och Videografi<\/strong>: Genom att korrigera kromatiska aberrationer s\u00e4kerst\u00e4ller akromatiska linser exakt f\u00e4rg\u00e5tergivning i foton och videor, vilket resulterar i mer realistiska och naturliga bilder.<\/li><li><strong>Lasersystem<\/strong>: Akromatiska linser anv\u00e4nds vid laserfokusering och transmission, vilket minskar p\u00e5verkan av kromatiska aberrationer p\u00e5 laserkvaliteten och f\u00f6rb\u00e4ttrar d\u00e4rigenom systemets \u00f6vergripande precision och effektivitet.<\/li><li><strong>Fiberoptisk kommunikation<\/strong>: Akromatiska linser hj\u00e4lper till att minska spridningseffekter och f\u00f6rb\u00e4ttrar d\u00e4rigenom kvaliteten och stabiliteten f\u00f6r signal\u00f6verf\u00f6ring, vilket \u00e4r avg\u00f6rande f\u00f6r fiberoptisk kommunikationsteknik.<\/li><li><strong>Vetenskaplig forskning<\/strong>: I vetenskapliga instrument som spektrometrar och interferometrar f\u00f6rb\u00e4ttrar akromatiska linser m\u00e4tnoggrannheten, vilket f\u00f6rb\u00e4ttrar tillf\u00f6rlitligheten och precisionen hos data.<\/li><li><strong>Industriell inspektion och maskinseende<\/strong>: Inom detta omr\u00e5de f\u00f6rb\u00e4ttrar akromatiska linser bildens klarhet och noggrannhet, vilket optimerar effektiviteten i inspektions- och igenk\u00e4nningsprocesser.<\/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>Den enast\u00e5ende prestandan hos akromatiska linser f\u00f6r att reducera kromatiska och andra aberrationer har avsev\u00e4rt avancerad modern optisk teknik. Det breda utbudet av applikationsomr\u00e5den visar det betydande bidraget fr\u00e5n akromatiska linser f\u00f6r att f\u00f6rb\u00e4ttra prestanda och bildkvalitet hos olika optiska system.<\/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\">Prisfaktorer f\u00f6r bulkk\u00f6p och anpassning av akromatiska linselement\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>N\u00e4r det g\u00e4ller bulkk\u00f6p och anpassning av akromatiska linser, best\u00e4ms priset fr\u00e4mst av f\u00f6ljande faktorer:<\/p><ul class=\"list-disc pl-8\"><li><strong>Materialkvalitet<\/strong>: Akromatiska linser \u00e4r vanligtvis gjorda av flintglas med h\u00f6gt brytningsindex och kronglas med l\u00e5gt brytningsindex. Kvaliteten p\u00e5 dessa material \u00e4r en nyckelfaktor som p\u00e5verkar objektivets prestanda och priss\u00e4ttning, och optiskt glas av h\u00f6gre kvalitet \u00e4r dyrare.<\/li><li><strong>Tillverkningsprecision<\/strong>: H\u00f6gprecisionsbearbetning och montering \u00e4r avg\u00f6rande f\u00f6r tillverkning av akromatiska linser, som involverar parametrar som linsens ytform, centrering och ytfinish. Ju h\u00f6gre precision objektivet har, desto h\u00f6gre \u00e4r tillverkningskostnaden.<\/li><li><strong>Linsstorlek och br\u00e4nnvidd<\/strong>: Objektivets diameter och br\u00e4nnvidd p\u00e5verkar priset avsev\u00e4rt. Linser med st\u00f6rre diameter och l\u00e4ngre br\u00e4nnvidd kr\u00e4ver mer material och en mer komplex tillverkningsprocess, vilket g\u00f6r dem dyrare.<\/li><li><strong>Optiska bel\u00e4ggningar<\/strong>: Optiska bel\u00e4ggningar som f\u00f6rb\u00e4ttrar linsens transmittans och antireflekterande egenskaper \u00e4r ocks\u00e5 en kostnadsfaktor. Flerskiktiga h\u00f6gpresterande bel\u00e4ggningar \u00e4r dyrare \u00e4n enskiktsbel\u00e4ggningar.<\/li><li><strong>Anpassningskrav<\/strong>: Linser som \u00e4r skr\u00e4ddarsydda f\u00f6r specifika applikationsbehov inneb\u00e4r vanligtvis ytterligare design-, test- och produktionskostnader, vilket g\u00f6r anpassade linser dyrare \u00e4n standardprodukter.<\/li><li><strong>Massink\u00f6p<\/strong>: Storskalig produktion kan minska kostnaden per lins genom att sprida ut fasta kostnader. De initiala form- och installationskostnaderna kan dock vara h\u00f6ga.<\/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>I upphandlingsprocessen \u00e4r faktorer som materialkvalitet, tillverkningsprecision, linsstorlek och br\u00e4nnvidd, optiska bel\u00e4ggningar, anpassningskrav och bulkk\u00f6p nyckeln till att v\u00e4lja akromatiska linser som uppfyller specifika applikationsbehov och budget.<\/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\">Sammanfattning<\/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>Letar du efter en kostnadseffektiv tillverkare av akromatiska linser? T\u00e4nk p\u00e5 Chineselens Optics \u2013 ett ledande optiskt f\u00f6retag baserat i Kina. Vi \u00e4r specialiserade p\u00e5 tillverkning av akromatiska linser f\u00f6r ett brett spektrum av applikationer inklusive: kameralinser, teleskop och mikroskop. Chineselens Optics har byggt upp ett rykte i branschen f\u00f6r \u00f6verkomliga priser och \u00f6verl\u00e4gsen produktkvalitet.<br \/>Oavsett om det \u00e4r f\u00f6r ditt vetenskapliga forskningsprojekt, fotografiska hobby, instrumentering eller andra situationer d\u00e4r exakt bildbehandling kr\u00e4vs, kommer v\u00e5ra akromatiska linser att ge dig utm\u00e4rkt f\u00e4rgkorrigering och bildsk\u00e4rpa. V\u00e4lj Chineselens Optics f\u00f6r kvalitetsoptiska l\u00f6sningar och tj\u00e4nster som hj\u00e4lper dina projekt och produkter att n\u00e5 nya h\u00f6jder. <strong><em><a href=\"https:\/\/chineselens.com\/sv\/optical-lens-manufacturer\/#lenscontact\" target=\"_blank\" rel=\"noopener\">Kontakta v\u00e5ra experter idag f\u00f6r en konsultation!<\/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>Akromatiska linser minskar kromatisk aberration, som anv\u00e4nds i kameror, teleskop och mikroskop. K\u00f6p akromatiska linser av h\u00f6g kvalitet eller l\u00e4r dig mer!<\/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. 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