Discrete quadratic-phase fourier transform: theory and convolution structures

HIGHLIGHTS

  • who: Hari M. Srivastava and collaborators from the Department of Mathematics and Statistics, University of Victoria, Victoria, BC V W , Canada have published the research: Discrete Quadratic-Phase Fourier Transform: Theory and Convolution Structures, in the Journal: Entropy 2022, 24, 1340. of /2022/
  • what: To begin with the authors examine the fundamental aspects of the including the formulation of Parseval`s and reconstruction formulae. 2 N (iii) For u039b=0, 1, 0, 0, 0, Definition 2 reduces to the classical discrete Fourier transform as : Lu039b x N 1 (m)=u221a N -i2u03c0nm. u2211 x(n . . .

     

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