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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

Modification of a Two-Dimensional Fast Fourier Transform Algorithm with an Analog of the Cooley-Tukey Algorithm for Image ProcessingTwo-dimensional fast Fourier transform (FFT) for image processing and filtering is widely used

Computing the stationary distribution of queueing systems with random resource requirements via fast fourier transform distribution functions via fast Fourier transform. This radically decreases computational complexity. We

Generalized discrete Fourier transform on the base of Lagrange and Hermite interpolation formulasThe article offers several generalizations of Discrete Fourier Transform

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

Страница 2 из 1986