Results 11 to 20 of about 25,735,174 (302)
p-Convergent Operators and the p-Schur Property [PDF]
Analysis Mathematica, 2020 Let \(X,Y\) be Banach spaces. This interesting paper deals with the question of certain subclasses of \({\mathcal{K}}(X,Y)\) being equal to \({\mathcal{K}}(X,Y)\) for all spaces \(Y\) or equivalently for a test space \(Y\).\par For \(1 \leq p < \infty\) let \(C_p(X,Y)\) denote the class of operators which map weakly \(p\)-summable sequences to norm ...
Alikhani, M., Fakhar, M., Zafarani, J.
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Weakly and weak$^\ast$ $p$-convergent operators [PDF]
Let $p\in[1,\infty]$. Being motivated by weakly $p$-convergent and weak$^\ast$ $p$-convergent operators between Banach spaces introduced by Fourie and Zeekoei, we introduce and study the classes of weakly $p$-convergent and weak$^\ast$ $p$-convergent operators between arbitrary locally convex spaces. Relationships between these classes of operators are
Gabriyelyan, Saak
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Open Mathematics, 2008 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Patterson Richard, Lemma Mulatu
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Band-Limited Functions: L p -Convergence [PDF]
Transactions of the American Mathematical Society, 1989 Summary: We consider the set \(B_ p(\Omega)\) (functions of \(L^ p({\mathbb{R}})\) whose Fourier spectrum lies in \([-\Omega,+\Omega]\). We prove that the prolate spheroidal wave functions constitute a basis of this space if and only if \(4 ...
Barceló, Juan Antonio +1 more
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Unbounded p-Convergence in Lattice-Normed Vector Lattices [PDF]
Siberian Advances in Mathematics, 2019 A net $x_α$ in a lattice-normed vector lattice $(X,p,E)$ is unbounded $p$-convergent to $x\in X$ if $p(|x_α-x|\wedge u)\xrightarrow{o} 0$ for every $u\in X_+$. This convergence has been investigated recently for $(X,p,E)=(X,\lvert\cdot \rvert,X)$ under the name of $uo$-convergence, for $(X,p,E)=(X,\lVert\cdot\rVert,{\mathbb R})$ under the name of $un ...
Aydın A. +3 more
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$L^p$-convergence of Bernstein-Kantorovich-type operators [PDF]
Annales Polonici Mathematici, 1996 Summary: We study a Kantorovich-type modification of the operators introduced by the authors [Approximation properties of recursively defined Bernstein-type operators, preprint 1994] and we characterize their convergence in the \(L^p\)-norm. We also furnish a quantitative estimate of the convergence.
CAMPITI, Michele +1 more
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Casola-Li_C4-convergent-chloroplast_supplementary_files
, 2021 Supplementary information for the manuscript "Beyond RuBisCO: Convergent molecular evolution of multiple chloroplast genes in C4 ...
Jingjia Li (11346768) +1 more
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