Add to ORKGGelfand and Ponomarev [I.M. Gelfand, V.A. Ponomarev, Remarks on the classification of a pair of commuting linear transformations in a finite dimensional vector space, Funct. Anal. Appl. 3 (1969) 325-326] proved that the problem of classifying pairs of commuting linear operators contains the problem of classifying k-tuples of linear operators for any k. We prove an analogous statement for semilinear operators. (C) 2011 Elsevier Inc. All rights reserved
AbstractIn a separable Hilbert space a certain class of pairs of operators (P, Q) satisfying the Bor...
Abstract. For two bounded positive linear operators a, b on a Hilbert space, we give conditions whic...
AbstractLet L(X) be the algebra of all bounded operators on a non-trivial complex Banach space X and...
AbstractGelfand and Ponomarev [I.M. Gelfand, V.A. Ponomarev, Remarks on the classification of a pair...
AbstractWe consider some classification problems of Linear Algebra related closely to the classical ...
Expressing a linear operator ƒ on a finite-dimensional vector space over any field K as a sum of two...
summary:For commuting linear operators $P_0,P_1,\dots ,P_\ell $ we describe a range of conditions wh...
AbstractWe characterize those linear operators T, on the class M of square Boolean matrices (respect...
AbstractL. Kronecker has found normal forms for pairs (A, B) of m-by-n matrices over a field F when ...
We show that if a tuple of commuting, bounded linear operators (T1, ..., Td) 2 B(X)d is both an (m,...
This thesis work is about commutativity which is a very important topic in Mathematics, Physics, Eng...
ABSTRACT. Let T(t) and T'(t) be semi-groups of bounded linear operators on a Banach space, and ...
AbstractWe investigate n-tuples of commuting Foias–Williams/Peller type operators acting on vector-v...
AbstractWe prove that any linear operator with a kernel in a Gelfand–Shilov space is a composition o...
A collection of matrices is said to be triangularizable if there is an invertible matrix S such that...
AbstractIn a separable Hilbert space a certain class of pairs of operators (P, Q) satisfying the Bor...
Abstract. For two bounded positive linear operators a, b on a Hilbert space, we give conditions whic...
AbstractLet L(X) be the algebra of all bounded operators on a non-trivial complex Banach space X and...
AbstractGelfand and Ponomarev [I.M. Gelfand, V.A. Ponomarev, Remarks on the classification of a pair...
AbstractWe consider some classification problems of Linear Algebra related closely to the classical ...
Expressing a linear operator ƒ on a finite-dimensional vector space over any field K as a sum of two...
summary:For commuting linear operators $P_0,P_1,\dots ,P_\ell $ we describe a range of conditions wh...
AbstractWe characterize those linear operators T, on the class M of square Boolean matrices (respect...
AbstractL. Kronecker has found normal forms for pairs (A, B) of m-by-n matrices over a field F when ...
We show that if a tuple of commuting, bounded linear operators (T1, ..., Td) 2 B(X)d is both an (m,...
This thesis work is about commutativity which is a very important topic in Mathematics, Physics, Eng...
ABSTRACT. Let T(t) and T'(t) be semi-groups of bounded linear operators on a Banach space, and ...
AbstractWe investigate n-tuples of commuting Foias–Williams/Peller type operators acting on vector-v...
AbstractWe prove that any linear operator with a kernel in a Gelfand–Shilov space is a composition o...
A collection of matrices is said to be triangularizable if there is an invertible matrix S such that...
AbstractIn a separable Hilbert space a certain class of pairs of operators (P, Q) satisfying the Bor...
Abstract. For two bounded positive linear operators a, b on a Hilbert space, we give conditions whic...
AbstractLet L(X) be the algebra of all bounded operators on a non-trivial complex Banach space X and...