Wassermann-Walf theory for the un-axis system

Kuang Xu; Jun Chang; De Wen Cheng; Yong Tian Wang

Wassermann-Walf theory for the un-axis system

Kuang Xu^*, Jun Chang, De Wen Cheng, Yong Tian Wang

^*此作品的通讯作者

光电学院

科研成果: 期刊稿件 › 文章 › 同行评审

摘要

Wassermann-Wolf equations are applied to design two aspheric surface automatically in CODE V to decline the coma. This method only affects on the symmetric system. An innovation for Wassermann-Wolf equations is implemented in this method. This method can affect on the asymmetric system. The innovation for the Wassermann-Wolf equations are applied to design two aspheric surface automatically in CODE V.

源语言	英语
页（从-至）	355-356
页数	2
期刊	Guangxue Jishu/Optical Technique
卷	33
期	SUPPL.
出版状态	已出版 - 11月 2007

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title = "Wassermann-Walf theory for the un-axis system",

abstract = "Wassermann-Wolf equations are applied to design two aspheric surface automatically in CODE V to decline the coma. This method only affects on the symmetric system. An innovation for Wassermann-Wolf equations is implemented in this method. This method can affect on the asymmetric system. The innovation for the Wassermann-Wolf equations are applied to design two aspheric surface automatically in CODE V.",

keywords = "Aberration, Aspheric, Optical design, Wassermann-Wolf equations",

author = "Kuang Xu and Jun Chang and Cheng, {De Wen} and Wang, {Yong Tian}",

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language = "English",

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T1 - Wassermann-Walf theory for the un-axis system

AU - Xu, Kuang

AU - Chang, Jun

AU - Cheng, De Wen

AU - Wang, Yong Tian

PY - 2007/11

Y1 - 2007/11

N2 - Wassermann-Wolf equations are applied to design two aspheric surface automatically in CODE V to decline the coma. This method only affects on the symmetric system. An innovation for Wassermann-Wolf equations is implemented in this method. This method can affect on the asymmetric system. The innovation for the Wassermann-Wolf equations are applied to design two aspheric surface automatically in CODE V.

AB - Wassermann-Wolf equations are applied to design two aspheric surface automatically in CODE V to decline the coma. This method only affects on the symmetric system. An innovation for Wassermann-Wolf equations is implemented in this method. This method can affect on the asymmetric system. The innovation for the Wassermann-Wolf equations are applied to design two aspheric surface automatically in CODE V.

KW - Aberration

KW - Aspheric

KW - Optical design

KW - Wassermann-Wolf equations

UR - http://www.scopus.com/inward/record.url?scp=40049090360&partnerID=8YFLogxK

M3 - Article

AN - SCOPUS:40049090360

SN - 1002-1582

VL - 33

SP - 355

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JO - Guangxue Jishu/Optical Technique

JF - Guangxue Jishu/Optical Technique

IS - SUPPL.

ER -

Wassermann-Walf theory for the un-axis system

摘要

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