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Paraxial group

delete2008-12-19
delete34
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OA
AI
M
Miguel A. Bandres *
M
Manuel Guizar‐Sicairos
DOI:10.1364/OL.34.000013delete
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Abstract

Abstract

En 中文
We introduce the paraxial group, the group of symmetries of the paraxial-wave equation and its action on paraxial beams. The transformations, elements of the group, are used to obtain closed-form expressions for the propagation of any paraxial beam through misaligned ABCD optical systems. We prove that any paraxial beam is form-invariant under these transformations. (C) 2008 Optical Society of America
Keywords:
OPTICAL-SYSTEMS
BEAMS
TRANSFORMATION

Journal

Optics Letters cover
Optics Letters
IF:
3.3
Papers:
4.0W
Citations:
7.6W

Organization

C
California Institute of Technology
Scholars:
2.9W
Papers: 2.5W
Citations: 4.9W
U
University of Rochester
Scholars:
2.6W
Papers: 2.1W
Citations: 2.2W
Cited Papers

Cited Papers

Cartesian beams
err2007-11-29
err53
PREAI
errBandres, Miguel A.; Gutierrez-Vega, Julio C.
errShare
errSave
Accelerating parabolic beams
err2008-07-22
err134
errOAAI
errBandres, Miguel A.
errShare
errSave
Generalized Helmholtz-Gauss beam and its transformation by paraxial optical systems
err2006-09-11
err34
PREAI
errGuizar-Sicairos, Manuel; Gutiérrez-Vega, Julio C.
errShare
errSave
Airy-Gauss beams and their transformation by paraxial optical systems
err2007-01-01
err264
errOAAI
errBandres, Miguel A.; Gutierrez-Vega, Julio C.
errShare
errSave
Circular beams
err2008-01-11
err90
PREAI
errBandres, Miguel A.; Gutierrez-Vega, Julio C.
errShare
errSave