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As a generalization of the Fourier transform, the fractional Fourier transform plays an important role both in theory and in applications of signal processing. We present a new approach to reach a uniform sampling theorem in the shift-invariant spaces associated with the fractional Fourier transform domain.
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참고문헌 (19)
참고문헌 신청
A. Bhandari / 2012 / Shift-invariant and sampling spaces associated with the fractional Fourier transform domain / IEEE T. Signal Process 60(4):1627~1637
C. Candan / 2003 / Sampling and series expansion theorems for fractional Fourier and other transforms / Signal Process 83(11):2455~2457
O. Christensen / 2008 / Frames and bases, an introductory course / Birkhauser
A. G. Garca / 2005 / Riesz bases in L2(0; 1) related to sampling in shift-invariant spaces / J. Math. Anal. Appl 308(2):703~713
J. R. Higgins / 1996 / Sampling theory in Fourier and signal analysis, Volume 1: Foun-dations / Oxford University Press
C. Candan / 2003 / Sampling and series expansion theorems for fractional Fourier and other transforms / Signal Process 83(11):2455~2457
O. Christensen / 2008 / Frames and bases, an introductory course / Birkhauser
A. G. Garca / 2005 / Riesz bases in L2(0; 1) related to sampling in shift-invariant spaces / J. Math. Anal. Appl 308(2):703~713
J. R. Higgins / 1996 / Sampling theory in Fourier and signal analysis, Volume 1: Foun-dations / Oxford University Press
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