| Goodman, J.W., Introduction to Fourier Optics. McGraw-Hill Physical and Quantum Electronics Series. 1968, New York: McGraw-Hill. 287. |
....in question has its interval extended to Sigma1 and the associated discrete Fourier series is converted into a continuous function; the Fourier transform. There are several opportunities to explore the mathematical subtleties and existence conditions of the Fourier transform in the literature[2, 5, 7]. One may also refer to the Fourier transform as that function producing the Fourier spectrum of its input signal. The temporal and spatial continuous Fourier transforms are defined in this section, as are their inverses. The differences between the two transforms in the analysis of physical ....
....and Properties Selected Fourier transform theorems and properties are presented in this section. Their implications will be expressed in terms of a spatial theory descriptive of optical systems. These theorems are well known and can be compared with their temporal equivalents in the literature[3, 5, 6]. Derivations are included in cases where important insights will be gained by such explorations, and also in cases where a particular analysis will be required later in the thesis 4 . 4.1 Inverse transform of a Fourier spectrum Taking the temporal inverse Fourier transform of a Fourier ....
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Joseph W. Goodman, Introduction to Fourier Optics, McGraw-Hill Physical and Quantum Electronics Series, McGraw-Hill, San Francisco, 1968.
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Goodman, J.W., Introduction to Fourier Optics. McGraw-Hill Physical and Quantum Electronics Series. 1968, New York: McGraw-Hill. 287.
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