Results 11 to 20 of about 24,286,688 (300)
On the class of positive disjoint weak $p$-convergent operators [PDF]
Mathematica Bohemica, 2023 We introduce and study the disjoint weak $p$-convergent operators in Banach lattices, and we give a characterization of it in terms of sequences in the positive cones. As an application, we derive the domination and the duality properties of the class of
Abderrahman Retbi
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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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Free Vibration Analysis of Patch Repaired Plates with a Through Crack by p-Convergent Layerwise Element [PDF]
The Scientific World Journal, 2014 The high-order layerwise element models have been used for damaged plates and shells in the presence of singularities such as crack, cutout, and delamination.
Jae S. Ahn, Seung H. Yang, Kwang S. Woo
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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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Technical Note: Sequential ensemble data assimilation in convergent and divergent systems [PDF]
Hydrology and Earth System Sciences, 2021 Data assimilation methods are used throughout the geosciences to combine information from uncertain models and uncertain measurement data. However, the characteristics of geophysical systems differ and may be distinguished between divergent and ...
H. H. Bauser +5 more
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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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Convergent subseries of divergent series [PDF]
, 2022 Let X be the set of positive real sequences x= (xn) such that the series ∑ nxn is divergent. For each x∈ X, let Ix be the collection of all A⊆ N such that the subseries ∑ n∈Axn is convergent. Moreover, let A be the set of sequences x∈ X such that lim nxn=
Balcerzak M, Leonetti P
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