{"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\/fi\/achromatic-lenses-guides\/","title":{"rendered":"Akromaattiset linssit Tietoa, kustannuksia ja valmistusta koskevat oppaat"},"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\">Yleiskatsaus akromaattisiin linsseihin<\/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\">Mik\u00e4 on akromaattinen linssi? <\/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=\"mik\u00e4 on akromaattinen linssi\" 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>Akromaattinen linssi on er\u00e4\u00e4nlainen optinen linssi, joka on suunniteltu rajoittamaan kromaattisen ja pallomaisen aberraation vaikutuksia. Kromaattinen aberraatio tapahtuu, kun eri aallonpituuksilla valo taittuu eri m\u00e4\u00e4rill\u00e4, mik\u00e4 aiheuttaa ep\u00e4onnistumisen fokusoida kaikkia v\u00e4rej\u00e4 samaan konvergenssipisteeseen. T\u00e4m\u00e4 johtaa ep\u00e4selv\u00e4\u00e4n kuvaan, jonka reunoilla on v\u00e4rillisi\u00e4 hapsuja. Akromaattiset linssit on suunniteltu tuomaan kaksi aallonpituutta, tyypillisesti punaista ja sinist\u00e4, tarkentamaan samassa tasossa, mik\u00e4 v\u00e4hent\u00e4\u00e4 merkitt\u00e4v\u00e4sti kromaattista aberraatiota.<\/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\">S\u00e4vellys<\/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>Akromaattiset linssit valmistetaan yleens\u00e4 yhdist\u00e4m\u00e4ll\u00e4 kahta lasityyppi\u00e4, joilla on erilaiset dispersioominaisuudet:<\/p><ol class=\"list-decimal marker:font-mono marker:text-sm pl-11\"><li><strong>Kruunun lasi<\/strong>: Lasityyppi, jolla on alhainen dispersio.<\/li><li><strong>Flinttilasi<\/strong>: Lasityyppi, jolla on korkea dispersio.<\/li><\/ol><div>\u00a0<\/div><p>N\u00e4m\u00e4 kaksi tai useampi elementti on liitetty yhteen kaksoislinssin muodostamiseksi. N\u00e4iden materiaalien yhdistelm\u00e4 auttaa est\u00e4m\u00e4\u00e4n valon hajoamista ja minimoi tehokkaasti kromaattista poikkeamaa.<\/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\">Edut<\/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>Parempi kuvanlaatu<\/strong>: V\u00e4hent\u00e4m\u00e4ll\u00e4 kromaattista aberraatiota akromaattiset linssit tarjoavat selke\u00e4mpi\u00e4 ja ter\u00e4v\u00e4mpi\u00e4 kuvia.<\/li><li><strong>Kustannustehokas<\/strong>: Monimutkaisempiin linssij\u00e4rjestelmiin verrattuna akromaattiset linssit tarjoavat hyv\u00e4n tasapainon suorituskyvyn ja kustannusten v\u00e4lill\u00e4.<\/li><li><strong>Monipuolisuus<\/strong>: Soveltuu monenlaisiin optisiin sovelluksiin.<\/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\">Kuinka akromaattinen linssi toimii?<\/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\">Kromaattinen poikkeama<\/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>Kromaattinen aberraatio johtuu siit\u00e4, ett\u00e4 valon eri aallonpituudet (v\u00e4rit) taittavat tai taipuvat eri m\u00e4\u00e4ri\u00e4 kulkiessaan linssin l\u00e4pi. T\u00e4m\u00e4 saa jokaisen v\u00e4rin tarkentumaan eri kohtiin optisella akselilla, mik\u00e4 johtaa ep\u00e4selv\u00e4\u00e4n kuvaan ja v\u00e4rireunoilla.<\/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\">Toimintaperiaate<\/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>Avain akromaattisen linssin toimivuuteen on n\u00e4iden kahden elementin yhdistelm\u00e4. N\u00e4in se toimii:<\/p><ol class=\"list-decimal marker:font-mono marker:text-sm pl-11\"><li><strong>Taittuminen Crown Glassilla<\/strong>: Kun valo p\u00e4\u00e4see kruunun lasilinssiin, se taittuu ja alkaa tarkentaa. Kuitenkin sen alhaisen dispersion vuoksi valon eri aallonpituudet (esim. punainen ja sininen) tarkentuvat silti hieman eri pisteisiin.<\/li><li><strong>Korjaus Flint Glassilla<\/strong>: Valo kulkee sitten piikivilasilinssin l\u00e4pi. Koska piilasilla on suurempi hajonta, se taivuttaa valoa enemm\u00e4n. Pitkilasin negatiivinen kaarevuus vastustaa kruunulasilinssin positiivista kaarevuutta.<\/li><li><strong>Konvergoiminen yhteiseen painopisteeseen<\/strong>: N\u00e4iden kahden linssin yhdistelm\u00e4 varmistaa, ett\u00e4 kaksi valon aallonpituutta (tyypillisesti punainen ja sininen) yhtyv\u00e4t samassa polttopisteess\u00e4. T\u00e4m\u00e4 v\u00e4hent\u00e4\u00e4 merkitt\u00e4v\u00e4sti kromaattista aberraatiota, mik\u00e4 johtaa selke\u00e4mp\u00e4\u00e4n kuvaan.<\/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\">Kaavion selitys<\/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=\"miten akromaattinen linssi toimii\" 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>Voit visualisoida t\u00e4m\u00e4n kuvittelemalla valkoisen valons\u00e4teen (joka sis\u00e4lt\u00e4\u00e4 kaikki v\u00e4rit) tulevan akromaattiseen linssiin:<\/p><ul class=\"list-disc pl-8\"><li>Kruunulasilinssi taivuttaa valoa, jolloin eri v\u00e4rit alkavat tarkentaa eri kohtiin.<\/li><li>Piikivilasinen linssi taivuttaa valoa vastakkaiseen suuntaan tuoden eri v\u00e4rit takaisin yhteen yhteiseen polttopisteeseen.<\/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\">Akromaattisten linssien tyypit<\/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\">Positiiviset akromaattiset linssit <\/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=\"Positiiviset akromaattiset linssit \" width=\"103\" height=\"127\" \/>Positiiviset akromaattiset linssit ovat tarkasti suunniteltuja optisia linssej\u00e4, jotka on suunniteltu korjaamaan eri valon aallonpituuksien aiheuttamaa kromaattista poikkeamaa. Ne luodaan tyypillisesti yhdist\u00e4m\u00e4ll\u00e4 huolellisesti kahden tyyppisi\u00e4 lasimateriaaleja, joilla on vaihtelevat taitekertoimet ja dispersionopeudet, tavoitteena kohdistaa eri aallonpituuksilla oleva valo samalle tasolle, mik\u00e4 v\u00e4hent\u00e4\u00e4 tai poistaa kromaattista poikkeavaa.<\/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>Rakenne ja periaate<\/strong><\/p><p>Positiivinen akromaattinen linssi on yleens\u00e4 dubletti, joka koostuu positiivisesta alhaisen taitekertoimen elementist\u00e4 (kuten kruunulasi) ja negatiivisesta korkean taitekertoimen elementist\u00e4 (kuten piilasi). T\u00e4m\u00e4 yhdistelm\u00e4 mahdollistaa yhden linssin kromaattisen aberraation neutraloinnin toisella, jolloin saadaan aikaan kromaattisen poikkeaman korjaus.<\/p><p><strong>Sovellukset<\/strong><\/p><p>N\u00e4it\u00e4 linssej\u00e4 k\u00e4ytet\u00e4\u00e4n laajasti muun muassa fluoresenssimikroskopiassa, kuvanv\u00e4lityksess\u00e4, ilmaisussa ja spektroskopiassa. Ne tarjoavat l\u00e4hes vakiot polttov\u00e4lit laajalla aallonpituusalueella, ja yksitt\u00e4isiin linsseihin verrattuna ne tuottavat pienempi\u00e4 valopilkkuja ja selke\u00e4mm\u00e4n kuvan.<\/p><p><b>Edut<\/b><\/p><ul><li>Kromaattisen poikkeaman korjaus: Fokusoi tehokkaasti kaksi p\u00e4\u00e4asiallista valon aallonpituutta, mik\u00e4 v\u00e4hent\u00e4\u00e4 merkitt\u00e4v\u00e4sti kromaattista aberraatiota.<\/li><li>Parempi kuvanlaatu: Selke\u00e4mpi kuva ja hienommat valopisteet verrattuna yksitt\u00e4isiin linsseihin.<\/li><li>Monipuoliset pinnoitusvaihtoehdot: Tarjoaa valikoiman pinnoitteita, kuten VIS, NIR, SWIR, jotka sopivat erilaisiin k\u00e4ytt\u00f6tarpeisiin.<\/li><\/ul><div>\u00a0<\/div><p><b>Valmistus ja materiaalit<\/b><\/p><p>Positiivisten akromaattisten linssien luomiseen liittyy kahden valitun materiaalin, tavallisesti N-BK7- ja SF5-lasien, tarkka liimaus. Linssin suunnitteluparametrit, mukaan lukien kaarevuuss\u00e4de, keskipaksuus ja muut, on laskettu huolellisesti optimaalisen optisen suorituskyvyn varmistamiseksi.<\/p><p><b>Tyypilliset tekniset tiedot (esimerkki)<\/b><\/p><ul><li>Halkaisija: 50,80 mm<\/li><li>Tehokas polttov\u00e4li (EFL): 150,00 mm<\/li><li>Pinnoite: Heijastamaton pinnoite AR@400-700nm<\/li><li>Materiaalit: N-BK7\/SF5<\/li><li>Takaosan polttov\u00e4li (BFL): 140,40 mm<br \/>Kaarevuuss\u00e4de (R1\/R2\/R3): 83,20 mm, -72,10 mm ja -247,70 mm<\/li><li>Keskipaksuus (CT): 15,00 mm<\/li><li>Pintalaatu: Vaihtelee v\u00e4lill\u00e4 40-20 - 60-40 teknisist\u00e4 tiedoista riippuen<\/li><\/ul><p>\u00a0<\/p><p>Tarkkojen kuvantamisominaisuuksien ja kromaattisten poikkeamien korjauksen ansiosta positiiviset akromaattiset linssit ovat v\u00e4ltt\u00e4m\u00e4tt\u00f6mi\u00e4 komponentteja kehittyneiss\u00e4 optisissa j\u00e4rjestelmiss\u00e4, erityisesti sovelluksissa, joissa kuvanlaatu on ensiarvoisen t\u00e4rke\u00e4\u00e4.<\/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\">Akromaattiset negatiiviset linssit <\/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=\"Akromaattiset negatiiviset linssit \" width=\"107\" height=\"159\" \/>Negatiiviakromaattiset linssit ovat erityisesti suunniteltuja optisia linssej\u00e4 kromaattisten poikkeamien korjaamiseen. Ne valmistetaan tyypillisesti yhdist\u00e4m\u00e4ll\u00e4 kahta erityyppist\u00e4 lasimateriaalia \u2013 matalan taitekertoimen kruunulasia ja korkean taitekertoimen piikivilasia. Toisin kuin vastineensa, positiiviset akromaattiset linssit, negatiiviset akromaattiset linssit toimivat ensisijaisesti hajottamaan valons\u00e4teit\u00e4, eiv\u00e4t tarkentamaan niit\u00e4.<\/p><p id=\"structure-and-working-principle\"><strong>Rakenne ja toimintaperiaate<\/strong><\/p><p>Negatiivinen akromaattinen linssi koostuu positiivisen dispersion kruunulasilinssist\u00e4, joka on yhdistetty negatiivisen dispersion piikivilasilinssiin. Suunnittelun tavoitteena on torjua yhden linssin aiheuttama kromaattinen aberraatio toisen objektiivin tuottaman v\u00e4ripoikkeaman kanssa, mik\u00e4 korjaa tehokkaasti kromaattista aberraatiota. N\u00e4ill\u00e4 linsseill\u00e4 on ratkaiseva rooli erilaisissa optisissa j\u00e4rjestelmiss\u00e4, jotka vaativat valon hajoamista.<\/p><p id=\"application-fields\"><strong>Sovelluskent\u00e4t<\/strong><\/p><p>Negatiivisilla akromaattisilla linsseill\u00e4 on laaja valikoima sovelluksia optiikassa, kuten lasers\u00e4teen laajennuksissa, optisissa relej\u00e4rjestelmiss\u00e4 ja muissa. Ne tarjoavat vakaan hajaantuvan kulman laajalla aallonpituudella ja voivat tuottaa pienemm\u00e4n ja selke\u00e4mm\u00e4n pisteen ja kuvan verrattuna yksitt\u00e4isiin linsseihin.<\/p><p id=\"advantages\"><strong>Edut<\/strong><\/p><ol><li><strong>Tehokas kromaattisen poikkeaman korjaus<\/strong>: Linssi voi hajottaa eri aallonpituisia valons\u00e4teit\u00e4 samalle tasolle, mik\u00e4 v\u00e4hent\u00e4\u00e4 merkitt\u00e4v\u00e4sti kromaattisia aberraatioongelmia.<\/li><li><strong>Ylivoimainen kuvanlaatu<\/strong>: Yksilinsseihin verrattuna negatiiviset akromaattiset linssit tarjoavat selke\u00e4mm\u00e4n kuvanlaadun ja pienemm\u00e4t valopisteet.<\/li><li><strong>Monipuoliset kokoonpanot<\/strong>: Erilaisista k\u00e4ytt\u00f6vaatimuksista riippuen linsseihin voidaan konfiguroida erilaisia \u200b\u200bpinnoitevaihtoehtoja, jotka sopivat n\u00e4kyv\u00e4lle valolle, l\u00e4hi-infrapunalle (NIR), lyhytaaltoiselle infrapunalle (SWIR) ja muille aallonpituuksille.<\/li><\/ol><div>\u00a0<\/div><p id=\"manufacturing-materials\"><strong>Valmistusmateriaalit<\/strong><\/p><p>Negatiivisten akromaattisten linssien tuotannossa k\u00e4ytet\u00e4\u00e4n yleens\u00e4 materiaaleja, kuten N-BK7 ja SF5. Linssien valmistukseen kuuluu monien parametrien, kuten kaarevuuss\u00e4teen, keskipaksuuden ja reunan paksuuden, huolellinen suunnittelu optimaalisen optisen suorituskyvyn varmistamiseksi.<\/p><p id=\"typical-specifications\"><strong>Tyypilliset tekniset tiedot<\/strong><\/p><ul><li>Halkaisija: 50,80 mm<\/li><li>Tehokas polttov\u00e4li: -150,00 mm<\/li><li>Pinnoite: Tehostettu heijastavuuspinnoite 400-700 nm:n kaistalle<\/li><li>Materiaalit: Tyypillisesti N-BK7 ja SF5 lasi<\/li><li>Takaosan polttov\u00e4li: -140,40 mm<\/li><li>Kaarevuuss\u00e4de: R1 -83,20 mm, R2 72,10 mm, R3 247,70 mm<\/li><li>Keskipaksuus: 15,00 mm<\/li><li>Pintalaatu: Vaihtelee v\u00e4lill\u00e4 40-20 - 60-40<\/li><\/ul><div>\u00a0<\/div><p>Kaiken kaikkiaan negatiivisilla akromaattisilla linsseill\u00e4 on elint\u00e4rke\u00e4 rooli optisissa j\u00e4rjestelmiss\u00e4, jotka vaativat suurta tarkkaa valon siirtoa ja kromaattisten poikkeamien korjaamista.<\/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\">Akromaattiset kolmoislinssit<\/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=\"triplet-akromaatti\" width=\"116\" height=\"150\" \/><\/p><p>Akromaattiset kolmoislinssit edustavat edistynytt\u00e4 optista tekniikkaa, joka on erityisesti suunniteltu korjaamaan tehokkaasti kromaattisia poikkeamia ja muun tyyppisi\u00e4 optisia poikkeamia. N\u00e4m\u00e4 linssit koostuvat kolmesta erillisest\u00e4 linssielementist\u00e4, tyypillisesti kahdesta elementist\u00e4, jotka on valmistettu korkean taitekertoimen materiaaleista ja joista toinen on valmistettu alhaisemmasta taitekerroinmateriaalista. T\u00e4m\u00e4 j\u00e4rjestely ei ainoastaan \u200b\u200bv\u00e4henn\u00e4 merkitt\u00e4v\u00e4sti poikkeavuuksia, mukaan lukien v\u00e4\u00e4ristym\u00e4t ja pallopoikkeamat, vaan tarjoaa my\u00f6s selke\u00e4t ja laadukkaat kuvaustulokset.<\/p><p><b>Rakenne ja toimintaperiaate<\/b><\/p><p>Akromaattisissa kolmoislinsseiss\u00e4 on tavallisesti symmetrinen kolmielementtirakenne, joka koostuu kahdesta korkean taitekertoimen lasista (kuten kruunulasi) ja yhdest\u00e4 matalan taitekertoimen lasista (kuten piilasi), jotka on liitetty yhteen tarkan tartuntaprosessin avulla. T\u00e4m\u00e4 rakenteellinen asettelu mahdollistaa objektiivin tehokkaan kromaattisen poikkeaman korjaamisen ja aberraatioiden v\u00e4hent\u00e4misen entisest\u00e4\u00e4n, kuten neulatyynyv\u00e4\u00e4ristym\u00e4\u00e4 ja pallopoikkeamaa symmetriansa kautta.<\/p><p><b>Sovellusalueet<\/b><\/p><p>Erinomaisten kuvantamisominaisuuksiensa ansiosta Achromatic Triplet -linssej\u00e4 k\u00e4ytet\u00e4\u00e4n laajasti aloilla, jotka vaativat korkealaatuista kuvantamista. N\u00e4it\u00e4 ovat muun muassa fluoresenssimikroskopia, spektroskopia, pintatarkastus ja biotieteiden kuvantaminen. Linssit pystyv\u00e4t tarjoamaan erinomaisen v\u00e4rinkorjauksen ja korkean resoluution kuvanlaadun laajalla aallonpituusalueella.<\/p><p><b>Edut<\/b><\/p><ol><li><strong>Kromaattisen poikkeaman korjaus<\/strong>: Akromaattiset kolmoislinssit voivat s\u00e4\u00e4t\u00e4\u00e4 tarkasti eri aallonpituuksien valoa samalle polttotasolle, mik\u00e4 v\u00e4hent\u00e4\u00e4 merkitt\u00e4v\u00e4sti kromaattisten aberraatioiden esiintymist\u00e4.<\/li><li><strong>V\u00e4hentyneet poikkeamat<\/strong>: Nerokkaan symmetrisen suunnittelun ja tarkkojen valmistusprosessien ansiosta v\u00e4\u00e4ristym\u00e4t, kuten neulatyynyv\u00e4\u00e4ristym\u00e4 ja pallopoikkeama, ovat tehokkaasti hallittavissa ja minimoituja.<\/li><li><strong>Korkean resoluution kuvantaminen<\/strong>: N\u00e4m\u00e4 linssit tarjoavat ter\u00e4v\u00e4piirto- ja korkealaatuisia kuvantamisratkaisuja erilaisiin tarkkuusoptisiin sovelluksiin.<\/li><\/ol><div>\u00a0<\/div><p><b>Valmistusmateriaalit ja -prosessit<\/b><\/p><p>Achromatic Triplet Lenses -linssien tuotantoon liittyy erityyppisist\u00e4 materiaaleista valmistettujen linssien tarkka liimaus. Tyypillisi\u00e4 linssien materiaaleja ovat muun muassa perinteinen optinen lasi, ultraviolettilaatuinen sulatettu piidioksidi (JGS1), infrapunalaatuinen sulatettu piidioksidi (JGS3) ja kalsiumfluoridi (CaF2). Linssin t\u00e4rkeimm\u00e4t parametrit, kuten kaarevuuss\u00e4de, keskiosan ja reunan paksuus, on suunniteltu huolellisesti optimaalisen optisen suorituskyvyn varmistamiseksi.<\/p><p><b>Tyypilliset tekniset tiedot<\/b><\/p><ul><li><strong>Valmistusmateriaalit<\/strong>: Erilaisia, mukaan lukien optinen lasi, ultraviolettilaatuinen sulatettu piidioksidi, infrapunalaatuinen sulatettu piidioksidi ja kalsiumfluoridi.<\/li><li><strong>Mittojen toleranssit<\/strong>: Tyypillisesti \u00b10,03 mm tehdasstandardien m\u00e4\u00e4rityksiss\u00e4, ja tarkkuusvalmistus saavuttaa jopa \u00b10,01 mm.<\/li><li><strong>Keskipaksuuden toleranssi<\/strong>: \u00b10,03 mm vakiotehdasspesifikaationa, valmistusrajat \u00b10,02 mm.<\/li><li><strong>Kaarevuuss\u00e4teen toleranssi<\/strong>: \u00b10,3 % vakiotehdasspesifikaationa, valmistusrajat \u00b10,2 %.<\/li><li><strong>Pintalaatu<\/strong>: Tehdasstandardien tason 20-10 saavuttaminen, parantuminen tasolle 10-5 korkeampiin vaatimuksiin.<\/li><li><strong>Ep\u00e4s\u00e4\u00e4nn\u00f6llisyys<\/strong>: Yleinen standardi on 1\/5 lambda, korkeampien vaatimusten raja on alle 1\/10 lambda.<\/li><li><strong>Keskityksen poikkeama<\/strong>: Normaaleissa tehdasolosuhteissa keskitys voidaan ohjata 3 kaariminuutissa (Arcmin) valmistusrajan tiukentuessa 1 kaariminuutiin.<\/li><\/ul><div>\u00a0<\/div><p>Akromaattisilla kolmoislinsseill\u00e4 on ratkaiseva rooli nykyaikaisissa optisissa j\u00e4rjestelmiss\u00e4, erityisesti sovelluksissa, jotka vaativat eritt\u00e4in tarkkaa kuvantamista ja kromaattisten poikkeamien korjausta. Niiden korkealaatuinen suunnittelu ja valmistus tekev\u00e4t niist\u00e4 ensisijaisen valinnan moniin edistyneisiin optisiin sovelluksiin.<\/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\u00e4\u00e4riset akromaattiset linssit<\/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\u00e4\u00e4riset akromaattiset linssit yhdist\u00e4v\u00e4t sek\u00e4 asf\u00e4\u00e4risten ett\u00e4 akromaattisten linssien edut ja luovat hienostuneen optisen komponentin. T\u00e4m\u00e4n ainutlaatuisen yhdistelm\u00e4n ansiosta ne tarjoavat poikkeuksellisen kuvanlaadun ja tarkan kromaattisen aberraation korjauksen.<\/p><p><b>Rakenne ja toimintaperiaate<\/b><\/p><p>N\u00e4m\u00e4 linssit valmistetaan tyypillisesti yhdist\u00e4m\u00e4ll\u00e4 kaksi linssi\u00e4: yksi akromaattinen linssi ja yksi asf\u00e4\u00e4rinen linssi. Asf\u00e4\u00e4risen linssin suunnittelulla pyrit\u00e4\u00e4n v\u00e4hent\u00e4m\u00e4\u00e4n perinteisten pallomaisten linssien aiheuttamia aaltorintamavirheit\u00e4, jolloin saavutetaan tarkempi kuvanlaatu, pienennet\u00e4\u00e4n RMS-pistekokoa ja l\u00e4hestyt\u00e4\u00e4n diffraktiorajaa.<\/p><p><b>Valmistus ja materiaalin valinta<\/b><\/p><p>Yleens\u00e4 n\u00e4m\u00e4 linssit on valmistettu valoherkist\u00e4 polymeereist\u00e4 ja lasioptisista komponenteista, ja polymeeri\u00e4 levitet\u00e4\u00e4n sidotun linssiparin yhdelle pinnalle. T\u00e4m\u00e4 menetelm\u00e4 ei ainoastaan \u200b\u200bmahdollista linssien nopeaa valmistusta lyhyess\u00e4 ajassa, vaan tarjoaa my\u00f6s joustavuutta, joka muistuttaa perinteisi\u00e4 monielementtikokoonpanoja. Asf\u00e4\u00e4risten akromaattisten linssien k\u00e4ytt\u00f6l\u00e4mp\u00f6tila-alue on kuitenkin melko kapea, rajattu -20 \u00b0C:sta +80 \u00b0C:seen, eiv\u00e4tk\u00e4 ne sovellu Deep Ultraviolet (DUV) -spektrin l\u00e4hetykseen.<\/p><p><b>T\u00e4rkeimm\u00e4t edut<\/b><\/p><ol><li><strong>Kromaattisen poikkeaman korjaus<\/strong>: Ne korjaavat tehokkaasti kromaattista poikkeamaa ja tarkentavat eri aallonpituuksilla olevan valon tarkasti samalle tasolle.<\/li><li><strong>Aberraatioiden v\u00e4hent\u00e4minen<\/strong>: Niiden asf\u00e4\u00e4rinen muotoilu v\u00e4hent\u00e4\u00e4 merkitt\u00e4v\u00e4sti pallopoikkeamaa ja aaltorintamavirheit\u00e4, mik\u00e4 parantaa kuvanlaatua.<\/li><li><strong>Kustannustehokkuus<\/strong>: Perinteisiin monielementtisiin optisiin j\u00e4rjestelmiin verrattuna n\u00e4m\u00e4 linssit tarjoavat paremman vastineen rahalle.<\/li><\/ol><div>\u00a0<\/div><p><b>Sovellusalueet<\/b><\/p><p>Asf\u00e4\u00e4risi\u00e4 akromaattisia linssej\u00e4 k\u00e4ytet\u00e4\u00e4n laajalti erilaisissa eritt\u00e4in tarkoissa optisissa j\u00e4rjestelmiss\u00e4, kuten:<\/p><ul><li>Kuitutarkennus tai kollimaatio<\/li><li>Kuvanv\u00e4litysj\u00e4rjestelm\u00e4t<\/li><li>Havaitsemis- ja skannausj\u00e4rjestelm\u00e4t<\/li><li>Suuren numeerisen aukon kuvantamisj\u00e4rjestelm\u00e4t<\/li><li>Lasers\u00e4teen laajentimet<\/li><\/ul><div>\u00a0<\/div><p><b>Tekniset tiedot<\/b><\/p><ul><li><strong>Materiaalit<\/strong>: Valoherk\u00e4t polymeerit ja lasioptiset linssit<\/li><li><strong>K\u00e4ytt\u00f6l\u00e4mp\u00f6tila<\/strong>: -20\u00b0C - +80\u00b0C<\/li><li><strong>P\u00e4\u00e4sovellukset<\/strong>: Sis\u00e4lt\u00e4\u00e4 muun muassa kuitutarkennuksen, kuvantamisreleet, tunnistusskannauksen ja suuren numeerisen aukon kuvantamisen<\/li><\/ul><div>\u00a0<\/div><p>Nerokkaalla suunnittelullaan ja tehokkaalla valmistusprosessillaan asf\u00e4\u00e4riset akromaattiset linssit osoittavat erinomaisen optisen suorituskyvyn ja laajan valikoiman sovelluksia, mik\u00e4 tekee niist\u00e4 korvaamattoman avainkomponentin nykyaikaisessa tarkkuusoptiikassa ja n\u00e4k\u00f6j\u00e4rjestelmiss\u00e4.<\/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\">Erilaisten akromaattisten linssien vertailu<\/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>Seuraavassa taulukossa verrataan eri tyyppisten akromaattisten linssien ominaisuuksia:<\/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\">Ominaisuus<\/th><th class=\"column-2\">Akromaattinen tupla<\/th><th class=\"column-3\">Akromaattinen kolmikko<\/th><th class=\"column-4\">Positiivinen akromaattinen<\/th><th class=\"column-5\">Negatiivinen akromaattinen<\/th>\n<\/tr>\n<\/thead>\n<tbody class=\"row-striping row-hover\">\n<tr class=\"row-2\">\n\t<td class=\"column-1\">Rakentaminen<\/td><td class=\"column-2\">2 elementti\u00e4 <\/td><td class=\"column-3\">3 elementti\u00e4<\/td><td class=\"column-4\">Positiivinen negatiivinen<\/td><td class=\"column-5\">Positiivinen negatiivinen<\/td>\n<\/tr>\n<tr class=\"row-3\">\n\t<td class=\"column-1\">V\u00e4rikorjaus<\/td><td class=\"column-2\">Hyv\u00e4 (rajoitettu spektri)<\/td><td class=\"column-3\">Erinomainen (laajempi spektri)<\/td><td class=\"column-4\">Hyv\u00e4 (rajoitettu spektri)<\/td><td class=\"column-5\">N\/A (erilainen)<\/td>\n<\/tr>\n<tr class=\"row-4\">\n\t<td class=\"column-1\">Pallomainen poikkeama<\/td><td class=\"column-2\">Ei osoitettu<\/td><td class=\"column-3\">Ei osoitettu<\/td><td class=\"column-4\">Ei osoitettu<\/td><td class=\"column-5\">Ei osoitettu<\/td>\n<\/tr>\n<tr class=\"row-5\">\n\t<td class=\"column-1\">Kuvanlaatu<\/td><td class=\"column-2\">Hyv\u00e4<\/td><td class=\"column-3\">Erinomainen<\/td><td class=\"column-4\">Hyv\u00e4<\/td><td class=\"column-5\">N\/A (erilainen)<\/td>\n<\/tr>\n<tr class=\"row-6\">\n\t<td class=\"column-1\">Sovellukset<\/td><td class=\"column-2\">Mikroskoopit, teleskoopit, kamerat<\/td><td class=\"column-3\">Eritt\u00e4in tarkka kuvantaminen (t\u00e4htitiede)<\/td><td class=\"column-4\">Kamerat, teleskoopit<\/td><td class=\"column-5\">Laseret\u00e4isyys, spektroskopia<\/td>\n<\/tr>\n<tr class=\"row-7\">\n\t<td class=\"column-1\">Kustannus<\/td><td class=\"column-2\">Kohtalainen<\/td><td class=\"column-3\">Korkea<\/td><td class=\"column-4\">Kohtalainen<\/td><td class=\"column-5\">Kohtalainen<\/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\">Ominaisuus<\/th><th class=\"column-2\">Sylinterim\u00e4inen akromaattinen<\/th><th class=\"column-3\">Akromaattiset parit<\/th><th class=\"column-4\">Asferoidut akromaatit<\/th><th class=\"column-5\">Hybridi asf\u00e4\u00e4rit<\/th>\n<\/tr>\n<\/thead>\n<tbody class=\"row-striping row-hover\">\n<tr class=\"row-2\">\n\t<td class=\"column-1\">Rakentaminen<\/td><td class=\"column-2\">Sylinterin muotoinen<\/td><td class=\"column-3\">Matched Doublets<\/td><td class=\"column-4\">Asf\u00e4\u00e4riset pinnat<\/td><td class=\"column-5\">Asf\u00e4\u00e4riset elementit + muut linssityypit<\/td>\n<\/tr>\n<tr class=\"row-3\">\n\t<td class=\"column-1\">V\u00e4rikorjaus<\/td><td class=\"column-2\">Yksi taso (vaaka\/pysty)<\/td><td class=\"column-3\">Parannettu yhden Doubletin p\u00e4\u00e4lle<\/td><td class=\"column-4\">Erinomainen<\/td><td class=\"column-5\">Poikkeuksellinen<\/td>\n<\/tr>\n<tr class=\"row-4\">\n\t<td class=\"column-1\">Pallomainen poikkeama<\/td><td class=\"column-2\">Ei osoitettu<\/td><td class=\"column-3\">Ei osoitettu<\/td><td class=\"column-4\">Korjattu<\/td><td class=\"column-5\">Korjattu<\/td>\n<\/tr>\n<tr class=\"row-5\">\n\t<td class=\"column-1\">Kuvanlaatu<\/td><td class=\"column-2\">Kohtalainen<\/td><td class=\"column-3\">Oikein hyv\u00e4<\/td><td class=\"column-4\">Erinomainen<\/td><td class=\"column-5\">Ensiluokkainen<\/td>\n<\/tr>\n<tr class=\"row-6\">\n\t<td class=\"column-1\">Sovellukset<\/td><td class=\"column-2\">Sylinterim\u00e4inen palkin muotoilu, Astigmatismin korjaus<\/td><td class=\"column-3\">Parempi kuvanlaatu<\/td><td class=\"column-4\">Huippuluokan kuvantaminen<\/td><td class=\"column-5\">Huippuluokan kuvantaminen<\/td>\n<\/tr>\n<tr class=\"row-7\">\n\t<td class=\"column-1\">Kustannus<\/td><td class=\"column-2\">Kohtalainen<\/td><td class=\"column-3\">Korkea<\/td><td class=\"column-4\">Eritt\u00e4in korkea<\/td><td class=\"column-5\">Korkein<\/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\">Sementoidut vs. ilmav\u00e4liset akromaatit<\/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>Akromaattiset linssit v\u00e4hent\u00e4v\u00e4t tai poistavat tehokkaasti kromaattista poikkeamaa yhdist\u00e4m\u00e4ll\u00e4 lasimateriaaleja, joilla on erilaiset taitekertoimet ja dispersioominaisuudet. N\u00e4m\u00e4 linssit jaetaan p\u00e4\u00e4asiassa kahteen tyyppiin: sementoituihin ja ilmav\u00e4lillisiin linsseihin. Alla on n\u00e4iden kahden linssityypin lis\u00e4vertailu:<\/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\">Sementoidut akromaattiset linssit<\/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=\"sementoitu akromaattinen\" 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>Edut:<\/strong><\/p><ul class=\"list-disc pl-8\"><li><strong>V\u00e4hentynyt heijastush\u00e4vi\u00f6<\/strong>: Sementoiduilla linsseill\u00e4 on parempi valonl\u00e4p\u00e4isyteho, koska se eliminoi heijastush\u00e4vi\u00f6t kahdessa ilma-lasirajapinnassa.<\/li><li><strong>Kompakti rakenne<\/strong>: Sementoidut linssit ovat yleens\u00e4 pienempi\u00e4 ja kevyempi\u00e4, joten ne sopivat optisiin j\u00e4rjestelmiin, jotka vaativat kompaktia rakennetta.<\/li><li><strong>Kest\u00e4vyys<\/strong>: Koska linssielementit on liimattu yhteen, sementoidut linssit ovat v\u00e4hemm\u00e4n alttiita naarmuille ja fyysisille vaurioille.<\/li><li><strong>Yksinkertaistettu optisen polun suunnittelu<\/strong>: Valon eteneminen linssiss\u00e4 voi j\u00e4tt\u00e4\u00e4 huomiotta sementoitujen kerrosten m\u00e4\u00e4r\u00e4n, mik\u00e4 yksinkertaistaa optisen polun suunnittelua.<\/li><\/ul><p><strong>Haitat:<\/strong><\/p><ul class=\"list-disc pl-8\"><li><strong>L\u00e4mp\u00f6laajenemiseen liittyv\u00e4t ongelmat<\/strong>: Eri lasimateriaalien l\u00e4mp\u00f6laajenemiskertoimien erot voivat aiheuttaa sementoituneen kerroksen halkeilua tai irtoamista l\u00e4mp\u00f6tilan muutoksissa, erityisesti suurihalkaisijaisissa linsseiss\u00e4.<\/li><li><strong>Korkeammat valmistuskustannukset<\/strong>: Sementoidut linssit vaativat eritt\u00e4in tarkkoja valmistusprosesseja linssielementtien oikean suuntauksen varmistamiseksi, mik\u00e4 lis\u00e4\u00e4 niiden valmistuskustannuksia.<\/li><li><strong>J\u00e4\u00e4nn\u00f6skromaattinen aberraatio<\/strong>: Vaikka sementoidut linssit v\u00e4hent\u00e4v\u00e4t tehokkaasti kromaattista aberraatiota, kuvien reunoissa voi silti esiinty\u00e4 j\u00e4\u00e4nn\u00f6skromaattista poikkeamaa joissakin tapauksissa.<\/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\">Ilmav\u00e4liset akromaattiset linssit\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=\"ilmav\u00e4lill\u00e4 akromaattinen\" 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>Edut:<\/strong><\/p><ul class=\"list-disc pl-8\"><li><strong>Parempi poikkeaman korjaus<\/strong>: Ilmav\u00e4lill\u00e4 oleva muotoilu tarjoaa enemm\u00e4n suunnitteluvapautta, mik\u00e4 auttaa korjaamaan tehokkaammin poikkeavuuksia, kuten pallomaisia \u200b\u200bja koomapoikkeamia.<\/li><li><strong>Korkeampi laservaurion kest\u00e4vyys<\/strong>: Ilman liimojen k\u00e4ytt\u00f6\u00e4 ilmav\u00e4lill\u00e4 olevilla linsseill\u00e4 on parempi vaurionkest\u00e4vyys suuritehoisissa lasersovelluksissa.<\/li><li><strong>Parempi l\u00e4mp\u00f6stabiilisuus<\/strong>: Materiaalin l\u00e4mp\u00f6laajeneminen l\u00e4mp\u00f6tilan muutoksilla vaikuttaa v\u00e4hemm\u00e4n ilmav\u00e4lill\u00e4 oleviin linsseihin, joten ne sopivat halkaisijaltaan suurille linsseille.<\/li><\/ul><p><strong>Haitat:<\/strong><\/p><ul class=\"list-disc pl-8\"><li><strong>Lis\u00e4\u00e4ntynyt heijastush\u00e4vi\u00f6<\/strong>: Ilmav\u00e4lein sijoitettujen linssien ilma-lasirajapinnat lis\u00e4\u00e4v\u00e4t heijastush\u00e4vi\u00f6it\u00e4, mik\u00e4 saattaa vaatia lis\u00e4\u00e4 heijastuksenestopinnoitteita.<\/li><li><strong>Monimutkaisempi rakenne<\/strong>: Suunnittelu ja valmistus ovat monimutkaisempia, mik\u00e4 edellytt\u00e4\u00e4 linssielementtien tarkkaa et\u00e4isyytt\u00e4 ja kohdistusta.<\/li><li><strong>Lis\u00e4\u00e4ntynyt koko ja paino<\/strong>: Linssielementtien v\u00e4lisen ilmav\u00e4lin s\u00e4ilytt\u00e4miseksi ilmav\u00e4lill\u00e4 olevat linssit ovat usein suurempia ja raskaampia kuin sementoidut linssit.<\/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>Sementoiduilla akromaattisilla linsseill\u00e4 ja ilmav\u00e4lill\u00e4 olevilla akromaattisilla linsseill\u00e4 on kummallakin ainutlaatuiset etunsa ja haittansa. Sementoidut linssit sopivat sovelluksiin, jotka vaativat kompaktia muotoilua ja korkeaa valonl\u00e4p\u00e4isytehoa, kun taas ilmav\u00e4lill\u00e4 olevat linssit osoittavat etunsa tehokkaassa laserk\u00e4yt\u00f6ss\u00e4 tai skenaarioissa, jotka vaativat tarkempaa poikkeaman korjausta. Sovelluskohtaisten tarpeiden ja kustannus-suorituskykysuhteen huomioon ottaminen voi auttaa m\u00e4\u00e4ritt\u00e4m\u00e4\u00e4n, mink\u00e4 tyyppisen objektiivin valita.<\/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\">Ominaisuus<\/th><th class=\"column-2\">Sementoitu Achromat<\/th><th class=\"column-3\">Ilmav\u00e4lill\u00e4 varustettu Achromat<\/th>\n<\/tr>\n<\/thead>\n<tbody class=\"row-striping row-hover\">\n<tr class=\"row-2\">\n\t<td class=\"column-1\">Rakentaminen<\/td><td class=\"column-2\">Kaksi tai kolme elementti\u00e4 liimattu yhteen<\/td><td class=\"column-3\">Kaksi tai kolme elementti\u00e4, jotka on erotettu toisistaan \u200b\u200bilmaraolla<\/td>\n<\/tr>\n<tr class=\"row-3\">\n\t<td class=\"column-1\">Edut<\/td><td class=\"column-2\">* Kompakti ja kevyt * Halvemmat kustannukset * Helpompi valmistaa<\/td><td class=\"column-3\">* Ylivoimainen kuvanlaatu (v\u00e4hentyneet sis\u00e4iset heijastukset) * Enemm\u00e4n suunnitteluvapautta poikkeamien korjaamiseen * V\u00e4hemm\u00e4n huurtumista<\/td>\n<\/tr>\n<tr class=\"row-4\">\n\t<td class=\"column-1\">Haitat<\/td><td class=\"column-2\">* Suuremmat sis\u00e4iset heijastukset (voi aiheuttaa haamukuvia) * Rajoitettu suunnitteluvapaus poikkeamien korjauksessa * Alttiimpi l\u00e4mp\u00f6tilamuutosten aiheuttamille vaurioille (lasien erilaisen laajenemisnopeuden vuoksi)<\/td><td class=\"column-3\">* Suurempi ja raskaampi * Korkeammat kustannukset * Monimutkaisempi valmistus<\/td>\n<\/tr>\n<tr class=\"row-5\">\n\t<td class=\"column-1\">Sovellukset<\/td><td class=\"column-2\">* Kustannustehokas ratkaisu perusv\u00e4rien korjaukseen * Kamerat (erityisesti pienikokoiset mallit) * Teleskoopit (aloitustaso) * Mikroskoopit (opiskelijatason)<\/td><td class=\"column-3\">* Tehokkaat kuvantamisj\u00e4rjestelm\u00e4t * T\u00e4htitieteelliset teleskoopit * Huippuluokan mikroskoopit * Lasersovellukset<\/td>\n<\/tr>\n<tr class=\"row-6\">\n\t<td class=\"column-1\">Kustannus<\/td><td class=\"column-2\">Alempi<\/td><td class=\"column-3\">Korkeampi<\/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\">Tulosindikaattori<\/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>Akromaattisia linssej\u00e4 valittaessa on t\u00e4rke\u00e4\u00e4 keskitty\u00e4 seuraaviin suorituskykyindikaattoreihin varmistaaksesi, ett\u00e4 linssi t\u00e4ytt\u00e4\u00e4 erityiset k\u00e4ytt\u00f6vaatimukset:<\/p><ul class=\"list-disc pl-8\"><li><strong>Kromaattisen poikkeaman korjausominaisuus<\/strong>: Akromaattisen linssin ensisijainen teht\u00e4v\u00e4 on korjata kromaattista aberraatiota varmistaen, ett\u00e4 eri aallonpituuksilla oleva valo voi keskitty\u00e4 samaan pisteeseen. T\u00e4m\u00e4 ominaisuus on objektiivin suorituskyvyn avainindikaattori.<\/li><li><strong>L\u00e4p\u00e4isevyys<\/strong>: Linssin l\u00e4p\u00e4isykyky vaikuttaa suoraan sen l\u00e4pi kulkevan valon energiah\u00e4vi\u00f6\u00f6n. Korkea l\u00e4p\u00e4isykyky osoittaa, ett\u00e4 linssi voi siirt\u00e4\u00e4 valoa tehokkaammin, mik\u00e4 v\u00e4hent\u00e4\u00e4 h\u00e4vi\u00f6it\u00e4.<\/li><li><strong>Aaltorintaman v\u00e4\u00e4ristym\u00e4<\/strong>: Aaltorintaman v\u00e4\u00e4ristym\u00e4 kuvaa aaltorintaman muodonmuutosastetta sen j\u00e4lkeen, kun valo kulkee linssin l\u00e4pi. Linssit, joissa on pienempi aaltorintaman v\u00e4\u00e4ristym\u00e4, voivat s\u00e4ilytt\u00e4\u00e4 valon alkuper\u00e4isen aaltorintaman paremmin, mik\u00e4 parantaa kuvanlaatua.<\/li><li><strong>Materiaalit ja pinnoitteet<\/strong>: Linssiss\u00e4 k\u00e4ytetyt materiaalit ja pintapinnoitteet vaikuttavat merkitt\u00e4v\u00e4sti sen suorituskykyyn. Laadukkaista materiaaleista ja asianmukaisista pinnoitteista valmistetuilla linsseill\u00e4 on tyypillisesti parempi kest\u00e4vyys, heijastuksenestoominaisuudet ja ymp\u00e4rist\u00f6\u00f6n sopeutuvuus.<\/li><li><strong>Polttov\u00e4li ja numeerinen aukko (NA)<\/strong>: Polttov\u00e4li liittyy objektiivin suurennukseen ja ty\u00f6skentelyet\u00e4isyyteen, kun taas numeerinen aukko liittyy objektiivin resoluutioon ja valonker\u00e4yskykyyn.<\/li><li><strong>Koko ja muoto<\/strong>: Linssin koko ja muoto on valittava sovelluskohtaisten vaatimusten perusteella, jotta voidaan varmistaa yhteensopivuus k\u00e4yt\u00f6ss\u00e4 olevan optisen j\u00e4rjestelm\u00e4n kanssa.<\/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\">Suorituskyvyn osoitin<\/th><th class=\"column-2\">Kuvaus<\/th><th class=\"column-3\">Merkitys<\/th>\n<\/tr>\n<\/thead>\n<tbody class=\"row-striping row-hover\">\n<tr class=\"row-2\">\n\t<td class=\"column-1\">Polttov\u00e4li<\/td><td class=\"column-2\">Et\u00e4isyys linssin keskustasta yhdensuuntaisen valon konvergoimiseen<\/td><td class=\"column-3\">M\u00e4\u00e4ritt\u00e4\u00e4 suurennuksen ja ty\u00f6skentelyet\u00e4isyyden<\/td>\n<\/tr>\n<tr class=\"row-3\">\n\t<td class=\"column-1\">Tehokas aukko<\/td><td class=\"column-2\">L\u00e4pin\u00e4kyv\u00e4n aukon halkaisija valoa varten<\/td><td class=\"column-3\">Vaikuttaa valon ker\u00e4\u00e4ntymiseen ja syv\u00e4ter\u00e4vyyteen<\/td>\n<\/tr>\n<tr class=\"row-4\">\n\t<td class=\"column-1\">V\u00e4rikorjaus<\/td><td class=\"column-2\">Kyky minimoida kromaattinen poikkeama (tarkenna eri aallonpituuksia eri et\u00e4isyyksille)<\/td><td class=\"column-3\">Ratkaisevaa v\u00e4rireunojen minimoimiseksi<\/td>\n<\/tr>\n<tr class=\"row-5\">\n\t<td class=\"column-1\">Kuvan resoluutio<\/td><td class=\"column-2\">Muodostetun kuvan yksityiskohtien taso<\/td><td class=\"column-3\">Vaikuttaa ter\u00e4vyyteen, kontrastiin ja yleiseen kuvanlaatuun<\/td>\n<\/tr>\n<tr class=\"row-6\">\n\t<td class=\"column-1\">Tarttuminen<\/td><td class=\"column-2\">Linssin l\u00e4pi kulkevan valon prosenttiosuus<\/td><td class=\"column-3\">Suurempi l\u00e4hetys johtaa kirkkaampiin kuviin ja parempaan suorituskykyyn h\u00e4m\u00e4r\u00e4ss\u00e4<\/td>\n<\/tr>\n<tr class=\"row-7\">\n\t<td class=\"column-1\">V\u00e4\u00e4ristym\u00e4<\/td><td class=\"column-2\">Kuinka suorat viivat venytet\u00e4\u00e4n tai taivutetaan kuvassa<\/td><td class=\"column-3\">Kriittinen sovelluksissa, kuten arkkitehtonisessa valokuvauksessa ja fotogrammetriassa<\/td>\n<\/tr>\n<tr class=\"row-8\">\n\t<td class=\"column-1\">Pintalaatu<\/td><td class=\"column-2\">Linssin pinnan laatu<\/td><td class=\"column-3\">Naarmut, kuopat tai ep\u00e4tasaiset pinnoitteet heikent\u00e4v\u00e4t kuvan laatua<\/td>\n<\/tr>\n<tr class=\"row-9\">\n\t<td class=\"column-1\">Materiaalin ominaisuudet<\/td><td class=\"column-2\">K\u00e4ytetyn lasin ominaisuudet (taitekerroin, dispersio jne.)<\/td><td class=\"column-3\">Vaikuttaa v\u00e4rinkorjaukseen, siirtoon ja kest\u00e4vyyteen<\/td>\n<\/tr>\n<tr class=\"row-10\">\n\t<td class=\"column-1\">Koko ja paino<\/td><td class=\"column-2\">Objektiivin fyysiset mitat ja paino<\/td><td class=\"column-3\">T\u00e4rke\u00e4\u00e4 siirrett\u00e4vyyden ja tilanrajoitusten kannalta<\/td>\n<\/tr>\n<tr class=\"row-11\">\n\t<td class=\"column-1\">Kustannus<\/td><td class=\"column-2\">Akromaattisen linssin hinta<\/td><td class=\"column-3\">Suorituskykytarpeiden ja budjetin tasapainottaminen on ratkaisevan t\u00e4rke\u00e4\u00e4<\/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\">Akromaattisten linssien sovellukset<\/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>Akromaattisilla linsseill\u00e4 on ratkaiseva rooli monilla aloilla niiden erinomaisten kromaattisten poikkeamien korjausominaisuuksien ansiosta, mik\u00e4 parantaa merkitt\u00e4v\u00e4sti kuvanlaatua ja optisten j\u00e4rjestelmien yleist\u00e4 suorituskyky\u00e4. P\u00e4\u00e4sovellusalueita ovat:<\/p><ul class=\"list-disc pl-8\"><li><strong>Optiset kuvantamisj\u00e4rjestelm\u00e4t<\/strong>: Laitteissa, kuten mikroskoopeissa, kaukoputkissa ja kameroissa, akromaattiset linssit v\u00e4hent\u00e4v\u00e4t tehokkaasti kromaattisia ja pallomaisia \u200b\u200bpoikkeamia ja tarjoavat selke\u00e4mpi\u00e4 kuvia.<\/li><li><strong>Valokuvaus ja videokuvaus<\/strong>: Korjaamalla kromaattisia poikkeamia akromaattiset linssit varmistavat tarkan v\u00e4rintoiston valokuvissa ja videoissa, mik\u00e4 johtaa realistisempaan ja luonnollisempaan kuviin.<\/li><li><strong>Laserj\u00e4rjestelm\u00e4t<\/strong>: Akromaattisia linssej\u00e4 k\u00e4ytet\u00e4\u00e4n lasertarkennuksessa ja -l\u00e4hetyksess\u00e4, mik\u00e4 v\u00e4hent\u00e4\u00e4 kromaattisten aberraatioiden vaikutusta laserin laatuun ja parantaa siten j\u00e4rjestelm\u00e4n yleist\u00e4 tarkkuutta ja tehokkuutta.<\/li><li><strong>Kuituoptinen viestint\u00e4<\/strong>: Akromaattiset linssit auttavat v\u00e4hent\u00e4m\u00e4\u00e4n dispersiovaikutuksia ja parantamaan siten signaalinsiirron laatua ja vakautta, mik\u00e4 on ratkaisevan t\u00e4rke\u00e4\u00e4 kuituoptiselle viestint\u00e4tekniikalle.<\/li><li><strong>Tieteellinen tutkimus<\/strong>: Tieteellisiss\u00e4 instrumenteissa, kuten spektrometreiss\u00e4 ja interferometreiss\u00e4, akromaattiset linssit parantavat mittaustarkkuutta ja lis\u00e4\u00e4v\u00e4t tietojen luotettavuutta ja tarkkuutta.<\/li><li><strong>Teollisuustarkastus ja konen\u00e4k\u00f6<\/strong>: T\u00e4ll\u00e4 alalla akromaattiset linssit parantavat kuvan selkeytt\u00e4 ja tarkkuutta optimoiden tarkastus- ja tunnistusprosessien tehokkuutta.<\/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>Akromaattisten linssien erinomainen suorituskyky kromaattisten ja muiden poikkeamien v\u00e4hent\u00e4misess\u00e4 on edistynyt suuresti nykyaikaisen optisen tekniikan ansiosta. Laaja valikoima sovellusalueita osoittaa akromaattisten linssien merkitt\u00e4v\u00e4n panoksen erilaisten optisten j\u00e4rjestelmien suorituskyvyn ja kuvanlaadun parantamiseen.<\/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\">Akromaattisten linssielementtien joukkoostamisen ja mukauttamisen hintatekij\u00e4t\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>Kun on kyse akromaattisten linssien massahankinnasta ja mukauttamisesta, hinta m\u00e4\u00e4r\u00e4ytyy ensisijaisesti seuraavista tekij\u00f6ist\u00e4:<\/p><ul class=\"list-disc pl-8\"><li><strong>Materiaalin laatu<\/strong>: Akromaattiset linssit on tyypillisesti valmistettu korkean taitekertoimen piikivilasista ja matalan taitekertoimen omaavasta lasista. N\u00e4iden materiaalien laatu on avaintekij\u00e4, joka vaikuttaa linssien suorituskykyyn ja hinnoitteluun, kun laadukkaampi optinen lasi on kalliimpaa.<\/li><li><strong>Valmistuksen tarkkuus<\/strong>: Korkean tarkkuuden k\u00e4sittely ja kokoonpano ovat ratkaisevan t\u00e4rkeit\u00e4 akromaattisten linssien valmistuksessa, ja niihin liittyv\u00e4t parametrit, kuten linssin pinnan muoto, keskitys ja pinnan viimeistely. Mit\u00e4 suurempi linssin tarkkuus on, sit\u00e4 korkeammat ovat valmistuskustannukset.<\/li><li><strong>Linssin koko ja polttov\u00e4li<\/strong>: Linssin halkaisija ja polttov\u00e4li vaikuttavat merkitt\u00e4v\u00e4sti hintaan. Suuremman halkaisijan ja pidemm\u00e4n polttov\u00e4lin linssit vaativat enemm\u00e4n materiaalia ja monimutkaisemman valmistusprosessin, mik\u00e4 tekee niist\u00e4 kalliimpia.<\/li><li><strong>Optiset pinnoitteet<\/strong>: Optiset pinnoitteet, jotka parantavat linssin l\u00e4p\u00e4isevyytt\u00e4 ja heijastuksenestoominaisuuksia, ovat my\u00f6s kustannustekij\u00e4. Monikerroksiset korkean suorituskyvyn pinnoitteet ovat kalliimpia kuin yksikerroksiset pinnoitteet.<\/li><li><strong>R\u00e4\u00e4t\u00e4l\u00f6intivaatimukset<\/strong>: Tiettyihin k\u00e4ytt\u00f6tarpeisiin r\u00e4\u00e4t\u00e4l\u00f6idyt linssit sis\u00e4lt\u00e4v\u00e4t yleens\u00e4 ylim\u00e4\u00e4r\u00e4isi\u00e4 suunnittelu-, testaus- ja tuotantokustannuksia, mik\u00e4 tekee r\u00e4\u00e4t\u00e4l\u00f6idyist\u00e4 linsseist\u00e4 kalliimpia kuin vakiotuotteet.<\/li><li><strong>Joukkoostot<\/strong>: Laajamittainen tuotanto voi alentaa objektiivikohtaisia \u200b\u200bkustannuksia jakamalla kiinteit\u00e4 kustannuksia. Alkumuotti- ja asennuskustannukset voivat kuitenkin olla korkeat.<\/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>Hankintaprosessissa sellaisten tekij\u00f6iden huomioon ottaminen, kuten materiaalin laatu, valmistuksen tarkkuus, linssin koko ja polttov\u00e4li, optiset pinnoitteet, r\u00e4\u00e4t\u00e4l\u00f6intivaatimukset ja massahankinta, on avainasemassa valittaessa akromaattisia linssej\u00e4, jotka vastaavat erityisi\u00e4 k\u00e4ytt\u00f6tarpeita ja budjettia.<\/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\">Yhteenveto<\/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>Etsitk\u00f6 kustannustehokasta akromaattisten linssien valmistajaa? Harkitse Chineselens Opticsia \u2013 johtavaa optiikan yrityst\u00e4 Kiinassa. Olemme erikoistuneet valmistamaan akromaattisia linssej\u00e4 monenlaisiin sovelluksiin, mukaan lukien: kameralinssit, teleskoopit ja mikroskoopit. Chineselens Optics on rakentanut alalla mainetta edullisen hinnoittelun ja erinomaisen tuotteiden laadun ansiosta.<br \/>Olipa kyseess\u00e4 tieteellinen tutkimusprojekti, valokuvausharrastus, instrumentointi tai mik\u00e4 tahansa tilanne, jossa tarvitaan tarkkaa kuvantamista, akromaattisilla linsseill\u00e4mme saat erinomaisen v\u00e4rinkorjauksen ja kuvan selkeyden. Valitse Chineselens Optics saadaksesi laadukkaita optisia ratkaisuja ja palveluita, jotka auttavat projektisi ja tuotteesi saavuttamaan uusia korkeuksia. <strong><em><a href=\"https:\/\/chineselens.com\/fi\/optical-lens-manufacturer\/#lenscontact\" target=\"_blank\" rel=\"noopener\">Ota yhteytt\u00e4 asiantuntijoihimme jo t\u00e4n\u00e4\u00e4n neuvontaa varten!<\/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>Akromaattiset linssit v\u00e4hent\u00e4v\u00e4t kromaattista aberraatiota, joita k\u00e4ytet\u00e4\u00e4n kameroissa, kaukoputkissa ja mikroskoopeissa. Osta laadukkaat akromaattiset linssit tai opi lis\u00e4\u00e4!<\/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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