Properties of the linear canonical integral transformation

T. Alieva; M.J. Bastiaans

doi:10.1364/JOSAA.24.003658

Properties of the linear canonical integral transformation

T. Alieva
, M.J. Bastiaans

Onderzoeksoutput: Bijdrage aan tijdschrift › Tijdschriftartikel › Academic › peer review

98 Citaten (Scopus)

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We provide a general expression and different classification schemes for the general two-dimensional canonical integral transformations that describe the propagation of coherent light through lossless first-order optical systems. Main theorems for these transformations, such as shift, scaling, derivation, etc., together with the canonical integral transforms of selected functions, are derived.

Originele taal-2	Engels
Pagina's (van-tot)	3658-3665
Aantal pagina's	8
Tijdschrift	Journal of the Optical Society of America A, Optics, Image Science and Vision
Volume	24
Nummer van het tijdschrift	11
DOI's	https://doi.org/10.1364/JOSAA.24.003658
Status	Gepubliceerd - 2007

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10.1364/JOSAA.24.003658

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title = "Properties of the linear canonical integral transformation",

abstract = "We provide a general expression and different classification schemes for the general two-dimensional canonical integral transformations that describe the propagation of coherent light through lossless first-order optical systems. Main theorems for these transformations, such as shift, scaling, derivation, etc., together with the canonical integral transforms of selected functions, are derived.",

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AB - We provide a general expression and different classification schemes for the general two-dimensional canonical integral transformations that describe the propagation of coherent light through lossless first-order optical systems. Main theorems for these transformations, such as shift, scaling, derivation, etc., together with the canonical integral transforms of selected functions, are derived.

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DO - 10.1364/JOSAA.24.003658

M3 - Article

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JO - Journal of the Optical Society of America A, Optics, Image Science and Vision

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Properties of the linear canonical integral transformation

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