Paley-Wiener theorems for the Mellin transformation
Zofia Szmydt (1990)
Annales Polonici Mathematici
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Displaying similar documents to “Identification of the support for the generalized functions.”
Paley-Wiener theorems for the Mellin transformation
The 𝔳-radial Paley-Wiener theorem for the Helgason Fourier transform on Damek-Ricci spaces
Roberto Camporesi (2016)
Colloquium Mathematicae
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We prove the Paley-Wiener theorem for the Helgason Fourier transform of smooth compactly supported 𝔳-radial functions on a Damek-Ricci space S = NA.
On the Paley-Wiener theorem.
Michael Cowling (1986)
Inventiones mathematicae
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A note on the Littlewood-Paley square function inequality
S. K. Pichorides (1990)
Colloquium Mathematicae
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Wiener integral in the space of sequences of real numbers
Alexandre de Andrade, Paulo R. C. Ruffino (2000)
Archivum Mathematicum
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On a version of Littlewood-Paley function
P. Szeptycki (1983)
Annales Polonici Mathematici
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Multiplier extension and sampling theorem on Hardy spaces.
Sun Qiyu (1994)
Publicacions Matemàtiques
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Extension by integer translates of compactly supported function for multiplier spaces on periodic Hardy spaces to multiplier spaces on Hardy spaces is given. Shannon sampling theorem is extended to Hardy spaces.
A Spectral Paley-Wiener Theorem.
William O. Bray (1993)
Monatshefte für Mathematik
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Paley-Wiener Type Theorems by Transmutations.
M.Z. Nashed, A. Boumenir (2001)
The journal of Fourier analysis and applications [[Elektronische Ressource]]
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Variants of Littlewood-Paley theory.
Michael Cowling, Gero Fendler (1989)
Mathematische Annalen
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A change of scale formula for Wiener integrals of cylinder functions on abstract Wiener space.
Kim, Young Sik (1998)
International Journal of Mathematics and Mathematical Sciences
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New Type Paley-Wiener Theorems for the Modified Multidimensional Mellin Transform.
Vu Kim Tuan (1998)
The journal of Fourier analysis and applications [[Elektronische Ressource]]
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On bilinear Littlewood-Paley square functions.
Michael T. Lacey (1996)
Publicacions Matemàtiques
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On the real line, let the Fourier transform of kn be k'n(ξ) = k'(ξ-n) where k'(ξ) is a smooth compactly supported function. Consider the bilinear operators Sn(f, g)(x) = ∫ f(x+y)g(x-y)kn(y) dy. If 2 ≤ p, q ≤ ∞, with 1/p + 1/q = 1/2, I prove that Σ∞ n=-∞ ||Sn(f,g)||2 2...