Results 191 to 200 of about 305 (227)
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Linear preserves of logarithm majorization

2023
Summary: Let \(X\), \(Y\in \mathbb{R}^n\), \(X\), \(Y>0\), we say \(X\) logarithm majorized by \(Y\), written \(X\prec_{\log} Y\) if \(\log X\prec \log Y\). Let \(M_{nm}^+\) be the collection of matrices with positive entries. For \(X\), \(Y\in M_{nm}^+\), it is said that \(X\) is \textit{logarithm column (row) majorized} by \(Y\), and is denoted as ...
Mohammadhasani, Ahmad   +2 more
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Linear Preserver Problems

Frontiers in Mathematics, 2007
exaly   +2 more sources

Linear Preservers of Quadratic Operators

Mediterranean Journal of Mathematics, 2016
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Oudghiri, Mourad, Souilah, Khalid
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Normal-Preserving Linear Mappings

Canadian Mathematical Bulletin, 1994
AbstractLet H be a Hilbert space, dim H ≥ 3, and B(H) the algebra of all bounded linear operators on H. We characterize bijective linear mappings on B(H) that preserve normal operators.
Brešar, Matej, Šemrl, Peter
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Strong Linear Preservers of Dense Matrices

Bulletin of the Iranian Mathematical Society, 2018
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Motlaghian, Sara M.   +2 more
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Privacy-preserving linear programming

Optimization Letters, 2010
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Non-Linear Spectrum-Preserving Maps

Bulletin of the London Mathematical Society, 2000
Summary: Let \({\mathcal M}_n\) denote the space of complex \(n\times n\) matrices, and let \(\Omega_n\) denote the spectral unit ball of \({\mathcal M}_n\), namely the set of matrices in \({\mathcal M}_n\) whose eigenvalues lie within the open unit disc. As a step towards the eventual classification of the holomorphic automorphisms of \(\Omega_n\), we
Baribeau, Line, Ransford, Thomas
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On Almost Interval Preserving Linear Operators

Siberian Mathematical Journal, 2022
In this paper, the author obtained an analogous description of \(AM\)-compact and compact almost interval preserving linear operators in quasi-Banach lattices. She established one structural property of almost interval preserving operators which is in its own right.
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K -POTENT PRESERVING LINEAR MAPS

Acta Mathematica Scientia, 2002
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Hou, Shengzhao, Hou, Jinchuan
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