Results 221 to 230 of about 2,003,104 (241)
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Translation operator and maximal function for the (k,1)-generalized Fourier transform
Journal of Functional Analysis, 2020zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ben Saïd, Salem, Deleaval, Luc
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2022
In this study, we investigate the boundedness of B-Riesz potential and its commutators on generalized weighted B-Morrey spaces. The primary aim of this study is to investigate the boundedness of Riesz potential and its commutators generated by generalized translate operator on generalized weighted B-Morrey spaces.
Javanshir Hasanov +2 more
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In this study, we investigate the boundedness of B-Riesz potential and its commutators on generalized weighted B-Morrey spaces. The primary aim of this study is to investigate the boundedness of Riesz potential and its commutators generated by generalized translate operator on generalized weighted B-Morrey spaces.
Javanshir Hasanov +2 more
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Generalized translations associated with an unbounded self-adjoint operator
Mathematical Proceedings of the Cambridge Philosophical Society, 1986Delsarte [2], Povzner [9], Levitan [8], Leblanc [7], Dunford and Schwartz [3] (p. 1626) and Hutson and Pym [5] have discussed generalized translation operators (GTO) ‘associating with a differential operator’. The latter authors have also considered the topic in an abstract setting-the GTO ‘associates’ with a compact operator in a normed space. GTO are
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Doklady Mathematics, 2008
The paper investigates the \(C^{\ast}\)-algebra generated by integral operators on \(L_{2}({\mathbb R}^{n})\) with kernel homogeneous of degree \((-n)\) and invariant under the rotation group in \({\mathbb R}^{n}\), and by multiplicative translation operators (operators on the form \(f(x)\rightarrow \delta^{-n/2}f(x/\delta)\), \(\delta>0\)). The author
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The paper investigates the \(C^{\ast}\)-algebra generated by integral operators on \(L_{2}({\mathbb R}^{n})\) with kernel homogeneous of degree \((-n)\) and invariant under the rotation group in \({\mathbb R}^{n}\), and by multiplicative translation operators (operators on the form \(f(x)\rightarrow \delta^{-n/2}f(x/\delta)\), \(\delta>0\)). The author
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Generalized Translations Associated with a Differential Operator
Proceedings of the London Mathematical Society, 1972Hutson, V., Pym, J. S.
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Ukrainian Mathematical Journal, 1999
Summary: Pseudodifferential equations of the form \(v(D_{\chi})y=f,\) where \(v\) is a function holomorphic at zero and \(D_{\chi}\) is a pseudodifferential operator, are studied on spaces of test functions of non-Gaussian infinite-dimensional analysis. The results obtained are applied to construct a generalized translation operator \(T_{y}^{\chi}=\chi(
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Summary: Pseudodifferential equations of the form \(v(D_{\chi})y=f,\) where \(v\) is a function holomorphic at zero and \(D_{\chi}\) is a pseudodifferential operator, are studied on spaces of test functions of non-Gaussian infinite-dimensional analysis. The results obtained are applied to construct a generalized translation operator \(T_{y}^{\chi}=\chi(
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Singular integrals generated by a general translation operator. II
Siberian Mathematical Journal, 1970Kipriyanov, I. A., Klyuchantsev, M. I.
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GENERALIZED TRANSLATION OPERATORS
Journal of the London Mathematical Society, 1966openaire +1 more source
Singular integrals generated by the operator of generalized translation. I
Siberian Mathematical Journal, 1970openaire +1 more source
New General Variants of Chebyshev Type Inequalities via Generalized Fractional Integral Operators
Mathematics, 2021Maria Alessandra Ragusa +2 more
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