A locally Convex Topology on the Beurling Algebras
Introduction Let G be a locally compact group with a fixed left Haar measure λ and be a weight function on G; that is a Borel measurable function with for all . We denote by the set of all measurable functions such that ; the group algebra of
Saeid Maghsoudi
doaj
Bounds of Different Integral Operators in Tensorial Hilbert and Variable Exponent Function Spaces
In dynamical systems, Hilbert spaces provide a useful framework for analyzing and solving problems because they are able to handle infinitely dimensional spaces.
Waqar Afzal +2 more
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This study introduces hyperbolic-valued Beurling weight functions and establishes bicomplex weighted Lebesgue spaces using these weight functions.
Erdem Toksoy
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On weighted Bernstein type inequality in grand variable exponent Lebesgue spaces [PDF]
Vakhtang Kokilashvili, Alexander Meskhi
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On estimates for norm of some integral operators in weighted Lebesgue spaces [PDF]
K. Kuliev, G. Kulieva, M. K. Eshimova
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Multiplication operator on weighted Lebesgue sequence spaces
In this paper, we study the multiplication operator acting on the Lebesgue sequence space lp, w, for 1 ≤ p ≤ ∞, which generalizes the classical lp spaces by incorporating a weight sequence wn. We focus on properties such as continuity, inverse continuity, finite range, compactness, and essential norm of the operator.
René Erlín Castillo +2 more
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Coorbit Theory for Coefficients in Weighted Lebesgue Spaces, and its Application to the Wavelet Transform and the Short-Time Fourier Transform [PDF]
Jan Zimmermann
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The maximal theorem for weighted grand Lebesgue spaces [PDF]
Alberto Fıorenza +2 more
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Compactness criteria in weighted Lebesgue spaces [PDF]
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A class of Integral Operators from Lebesgue spaces into Harmonic\n Bergman-Besov or Weighted Bloch Spaces [PDF]
Ömer Faruk Doğan
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