An optical system with aberrations on diffraction integrals written in terms of a generalized ABCD matrix

Bibliographic Details
Main Authors: Zhao Chaoying, Tan Weihan
Format: Article
Language:English
Published: De Gruyter 2008-12-01
Series:Open Physics
Subjects:
Online Access:https://doi.org/10.2478/s11534-008-0120-3
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author Zhao Chaoying
Tan Weihan
author_facet Zhao Chaoying
Tan Weihan
author_sort Zhao Chaoying
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spelling doaj.art-c0c5b074b0184c9c81c5a5f83170456c2022-12-21T18:28:49ZengDe GruyterOpen Physics2391-54712008-12-016489590210.2478/s11534-008-0120-3An optical system with aberrations on diffraction integrals written in terms of a generalized ABCD matrixZhao Chaoying0Tan Weihan1The School of Science, Hangzhou Dianzi University, Hang Zhou, 310018, ChinaDepartment of Physics, Shanghai University, Shanghai, 200444, Chinahttps://doi.org/10.2478/s11534-008-0120-342.15.eq42.15.fr42.15.-igeneralized matrix opticsdiffraction integralaberrations
spellingShingle Zhao Chaoying
Tan Weihan
An optical system with aberrations on diffraction integrals written in terms of a generalized ABCD matrix
Open Physics
42.15.eq
42.15.fr
42.15.-i
generalized matrix optics
diffraction integral
aberrations
title An optical system with aberrations on diffraction integrals written in terms of a generalized ABCD matrix
title_full An optical system with aberrations on diffraction integrals written in terms of a generalized ABCD matrix
title_fullStr An optical system with aberrations on diffraction integrals written in terms of a generalized ABCD matrix
title_full_unstemmed An optical system with aberrations on diffraction integrals written in terms of a generalized ABCD matrix
title_short An optical system with aberrations on diffraction integrals written in terms of a generalized ABCD matrix
title_sort optical system with aberrations on diffraction integrals written in terms of a generalized abcd matrix
topic 42.15.eq
42.15.fr
42.15.-i
generalized matrix optics
diffraction integral
aberrations
url https://doi.org/10.2478/s11534-008-0120-3
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