Two-dimensional fast Fourier transform: Batterfly in analog of Cooley-Tukey algorithmOne- and two-dimensional (2D) fast
Fourier transform (FFT) algorithms has been widely used
On recovery of the singular differential Laplace-Bessel operator from the Fourier-Bessel transform-elliptic operator of a function on R₊ᴺby its
Fourier-Bessel
transform known approximately on a convex set
Properties of the ramified fourier transformProperties of the ramified
fourier transform Fourier-Bessels transform of a generalized function Vanishing outside a bounded surfaceThe
Fourier-Bessel
transform of any generalized function f € S'ev vanishing outside a bounded
Ramified fourier transformThe
Fourier transform plays a fundamental role in the modern theory of differential equations (in
Integral bounds for simple partial fractionsFor p ≥ 2 we obtain bounds for L p-norms of the
Fourier transform of real parts of simple partial
On Bellman-Golubov theorems for the Riemann-Liouville operatorsSuperposition of
Fourier transform with the Riemann - Liouville operators is studied. Copyright