XFT: A Discrete Fourier Transform
Author:
Publisher
Springer International Publishing
Link
http://link.springer.com/content/pdf/10.1007/978-3-030-13423-5_3
Reference37 articles.
1. I. Amidror. Mastering the Discrete Fourier Transform in One, Two or Several Dimensions. Pitfalls and Artifacts. Springer-Verlag, London, 2013.
2. N.M. Atakishiyev, L.E. Vicent, and K.B Wolf. Continuous vs. discrete fractional Fourier transforms. J. Comput. Appl. Math., 107:73–95, 1999.
3. L. Auslander and F.A. Grünbaum. The Fourier transform and the discrete Fourier transform. Inverse Problems, 5:149–164, 1989.
4. L. Barker, C. Candan, T. Hakioglu, M.A. Kutay, and H.M. Ozaktas. The discrete harmonic oscillator, Harper’s equation, and the discrete fractional Fourier transform. J. Phys. A: Math. Gen., 33:2209–2222, 2000.
5. M. Bruschi and F. Calogero. Finite-dimensional matrix representations of the operator of differentiation through the algebra of raising and lowering operators: General properties and explicit examples. Nuovo Cimento B, 62:337–351, 1981.
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