Fractional Fourier transform and the diffraction of any misaligned optical system in spatial-frequency domain

Optics and Laser Technology

Volumn 33, Issue 7, 2001, Pages 443-447

  Zhao, D ^a   Zhang, W ^a   Ge, F ^a   Wang, S ^a  

^a ZHEJIANG UNIVERSITY   (China)

Author keywords

Diffraction integral; Fractional Fourier transform; Misaligned optical system; Spatial frequency domain

Indexed keywords

ELECTROMAGNETIC WAVE DIFFRACTION; FOURIER TRANSFORMS; FREQUENCY DOMAIN ANALYSIS; LIGHT PROPAGATION;

FRACTIONAL FOURIER TRANSFORMS;

OPTICAL SYSTEMS;

EID: 0035476752     PISSN: 00303992     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0030-3992(01)00051-2     Document Type: Article

References (25)

1. The fractional order Fourier transform and its applications to quantum mechanics
2. On Namias fractional Fourier transform
3. Fractional Fourier transforms and their optical implementation: I
4. Fourier transforms of fractional order and their optical interpretation
5. Fractional Fourier transforms and their optical implementation: II
6. Image rotation, Wigner rotation, and the fractional Fourier transform
7. Fractional Fourier transforms and optical systems
8. Fractional Fourier transforms and imaging
9. Fractional Fourier transform used for a lens-design problem
10. Optical implementations of two-dimensional fractional Fourier transform and linear canonical transform with arbitrary parameters
11. Graded index fibers, Wigner-distribution functions, and the fractional Fourier transforms
12. Fresnel diffraction and the fractional-order Fourier transforms
13. Fractional Fourier transforms as a tool for analyzing beam propagation and spherical mirror resonators
14. Fractional Fourier optics
15. Optical interpretation of a complex-order Fourier transform
16. Gerchberg-Saxton algorithm applied in the fractional Fourier or the Fresnel domain
17. Variable fractional Fourier processor: A simple implementation
18. Temporal implementation of Fourier-related transforms
19. Multi-element resonators and scaled fractional Fourier transforms
20. Thick lens as a fractional Fourier transformer
21. Collins formula in frequency-domain described by fractional Fourier transforms or fractional Hankel transforms
22. Collins formula in spatial-domain written in terms of fractional Fourier transform or fractional Hankel transform
23. Lens-system diffraction integral written in terms of matrix optics
24. The general diffraction integral formula of misaligned optical system in frequency-domain