Pages that link to "Item:Q1960490"

The following pages link to New sampling formulae for the fractional Fourier transform (Q1960490):

Displaying 22 items.

• A note on operator sampling and fractional Fourier transform (Q410346) (← links)
• Fractional Fourier transform as a signal processing tool: an overview of recent developments (Q548845) (← links)
• Sampling random signals in a fractional Fourier domain (Q548850) (← links)
• On a key sampling formula relating the Laplace and \({\mathcal Z}\) transforms (Q673270) (← links)
• Oversampling analysis in fractional Fourier domain (Q848297) (← links)
• Sampling and series expansion theorems for fractional Fourier and other transforms (Q948295) (← links)
• Sampling of bandlimited signals in fractional Fourier transform domain (Q972714) (← links)
• The Poisson sum formulae associated with the fractional Fourier transform (Q1016818) (← links)
• New sampling formulae for non-bandlimited signals associated with linear canonical transform and nonlinear Fourier atoms (Q1046667) (← links)
• A fractional Fourier integral operator and its extension to classes of function spaces (Q1712262) (← links)
• Images of function and distribution spaces under the Bargmann transform (Q2014205) (← links)
• Fourier characterizations of Pilipović spaces (Q2097929) (← links)
• A compressed sampling receiver based on modulated wideband converter and a parameter estimation algorithm for fractional bandlimited LFM signals (Q2118689) (← links)
• Multi-dimensional linear canonical transform with applications to sampling and multiplicative filtering (Q2146524) (← links)
• Research progress on discretization of fractional Fourier transform (Q2250725) (← links)
• Shift-invariant and sampling spaces associated with the special affine Fourier transform (Q2424623) (← links)
• Research progress of the fractional Fourier transform in signal processing (Q2507459) (← links)
• Fast Algorithms for Digital Computation of Linear Canonical Transforms (Q2798298) (← links)
• A new formulation of the fast fractional Fourier transform (Q2904827) (← links)
• A special orthogonal complement basis for holomorphic-Hermite functions and associated 1<i>d</i>- and 2<i>d</i>-fractional Fourier transforms (Q5113859) (← links)
• Sampling formula for convolution with a prolate (Q5459734) (← links)
• Filter design based on the fractional Fourier transform associated with new convolutions and correlations (Q6066834) (← links)