Indecomposable positive maps on positive semidefinite matrices from Mn to Mn+1 [PDF]
WINDA CHARLES AKATCH +2 more
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Convergence properties of preconditioned Hermitian and skew-Hermitian splitting methods for non-Hermitian positive semidefinite matrices [PDF]
Zhong‐Zhi Bai +2 more
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TRACE INEQUALITIES OF POSITIVE SEMIDEFINITE MATRICES
In this paper, the trace inequalities involving special products of the positive semidefinite matrices are investigated. The trace inequalities between the Kronecker product and Kronecker sum of two matrices is obtained as in the short note Yang’s inequalities.
ÖZEL, Mustafa +3 more
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Preconditioning by an extended matrix technique for convection-diffusion-reaction equations
In this paper we consider a preconditioning technique for the ill-conditioned systems arising from discretisations of nonsymmetric elliptic boundary value problems.
Aurelian Nicola, Constantin Popa
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A sequential semidefinite programming method and an application in passive reduced-order modeling
We consider the solution of nonlinear programs with nonlinear semidefiniteness constraints. The need for an efficient exploitation of the cone of positive semidefinite matrices makes the solution of such nonlinear semidefinite programs more complicated ...
Freund, Roland W. +2 more
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Partial determinant inequalities for positive semidefinite block matrices [PDF]
Yong ao Li, Xi in Lin, Lin Feng
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Inequalities Involving Hadamard Products of Positive Semidefinite Matrices
This paper is an extension of two inequalities. An inequality established by \textit{G. P. H. Styan} [Linear Algebra Appl. 6, 217-240 (1973; Zbl 0255.15002)] is on the Hadamard product and a correlation matrix. An inequality obtained by \textit{B. Wang} and \textit{F. Zhang} [Linear Multilinear Algebra 43, No.
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On classes of matrices containing M-matrices and hermitian positive semidefinite matrices
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Trace inequalities for positive semidefinite matrices with centrosymmetric structure [PDF]
Di Zhao, Hongyi Li, Zhiguo Gong
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Semidefinite geometry of the numerical range
The numerical range of a matrix is studied geometrically via the cone of positive semidefinite matrices (or semidefinite cone for short). In particular it is shown that the feasible set of a two-dimensional linear matrix inequality (LMI), an affine ...
Henrion, Didier
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