1969
DOI: 10.1063/1.3035549
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Introduction to Fourier Optics

Abstract: Fourier analysis is a ubiquitous tool that has found application to diverse areas of physics and engineering. This book deals with its applications in optics, and in particular with its applications to diffraction, imaging, optical data processing, holography and optical communications.

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Cited by 1,640 publications
(2,356 citation statements)
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“…At a resonant energy, owing to magneto-optical effect, the magnetic domain structure can be approximated by a square grating whose transmission alternates between t + and t − for up-and-down magnetic domains. The diffracted intensity in the first order, I, of such a grating is given by 34 :…”
Section: Where G(t) Is the Gaussian Function H(t)mentioning
confidence: 99%
“…At a resonant energy, owing to magneto-optical effect, the magnetic domain structure can be approximated by a square grating whose transmission alternates between t + and t − for up-and-down magnetic domains. The diffracted intensity in the first order, I, of such a grating is given by 34 :…”
Section: Where G(t) Is the Gaussian Function H(t)mentioning
confidence: 99%
“…In order to appreciate how im&rfect optics limits the number of intensity levels, we must first discuss some basic concepts of optical filtering (Goodman, 1968). The most useful way to quantify the effect of imperfect optics is by the demodulation of a spatial sinusoid as it passes through each component part of the optical system ( ible intensity levels n, from that given by equation (SC) to where &f =I itf,M, The greater v, the smaller iti(v& and hence the fewer intensity levels that can be distinguished.…”
Section: Concept Of Spatlax Information Fplcxjre R~con~ru~io~mentioning
confidence: 99%
“…After diffracting off the grating and being collimated by a lens (Figure 3.1), the beam becomes a spread of individual monochromatic beams, creating a one-to-one correspondence between the spectral frequency ω and In order to analytically describe the field at the output, we follow the paraxial approximation used in Ref. [25] to propagate the beam to the focal volume (for detailed calculations, see Appendix B). The spatially-chirped beam, A 1 (x,ω), is incident upon the input focal plane of the objective lens.…”
Section: Theoretical Analysis Of Sstf With Gddmentioning
confidence: 99%