Results 281 to 290 of about 310,012 (309)
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On One Class of Matrix Differential Operators

Siberian Mathematical Journal, 2004
The author continues the study of the isomorphic properties of partial differential operators in the special weighted Sobolev spaces \(W^l_{p,\sigma}\) introduced in his papers [Russ. Acad. Sci. Dokl., Math. 49, No. 1, 113--118 (1994; Zbl 0842.46016)] and [Boundary value problems for partial differential equations, Collect. sci. works, Novosibirsk 1986,
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Classes of submultiplicative matrix norms and their applications

TRU Mathematics, 1981
Very often in numerical analysis, one needs a bound for a matrix, \(\| A\|\), where A is a square \(n\times n\) matrix. Bounding \(\| A\|\) depends upon a choice of matrix norms. We characterize certain classes of matrix norms whose bounds are controlled by the diagonal matrices, D, or components of a matrix A and give some applications to numerical ...
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On One Class of Matrix Topological *-Algebras

Ukrainian Mathematical Journal, 2001
Let \(\Phi=\operatorname {pr} \lim _{\tau \in T}H_{\tau}\) be a projective limit of a family \((H_{tau})_{\tau \in T}\) of complex Hilbert spaces. The space \(\Phi\) is called nuclear if for each \(\tau \in T\) there exists \({\tau}'\in T\) such that the embedding \(H_{{\tau}'}\to H_{\tau}\) is quasi-nuclear.
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A class of matrix transformation

1991
Denote by \(s\) and \(\ell_ \infty\) the set of all complex sequences and all bounded complex sequences, respectively. Let \(p=(p_ k)\) be a sequence of positive numbers. Denote by \(\ell_ \infty(p)\) and \(c_ 0(p)\) the set of all \(x=(x_ k)\in s\) for which \(\sup_ k| x_ k|^{p_ k}
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A field guide to the matrix classes found in the literature of the linear complementarity problem

Journal of Global Optimization, 2009
Richard W Cottle, Cottle Richard W
exaly  

Computing conjugacy classes of elements in matrix groups

Journal of Algebra, 2013
Alexander Hulpke
exaly  

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