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Large-scale information retrieval and correction of noisy pharmacogenomic datasets through residual thresholded deep matrix factorization. [PDF]
Tom Hu Z +5 more
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Noniterative Fermi-Löwdin Orbitals for Self-Interaction Correction. [PDF]
Peralta JE +8 more
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ACMTF-R: Supervised multi-omics data integration uncovering shared and distinct outcome-associated variation. [PDF]
van der Ploeg GR +5 more
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Factorization of Infinite L-matrices
Results in Mathematics, 2023zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Mashreghi, Javad, Roopaei, Hadi
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Factorization of Singular Matrices
Proceedings of the American Mathematical Society, 1992We give a necessary and sufficient condition that a singular square matrix A A over an arbitrary field can be written as a product of two matrices with prescribed eigenvalues. Except when A A is a 2 × 2 2 \times 2 nonzero nilpotent, the condition is that the number of zeros ...
Sourour, A. R., Tang, Kunikyo
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The Antitriangular Factorization of Symmetric Matrices
SIAM Journal on Matrix Analysis and Applications, 2013Indefinite symmetric matrices occur in many applications, such as optimization, least squares problems, partial differential equations and variational problems. In these applications one is often interested in computing a factorization of the indefinite matrix that puts into evidence the inertia of the matrix or possibly provides an estimate of its ...
Mastronardi Nicola, Van Dooren Paul
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Coprime Factorizations of Multivariate Rational Matrices
Mathematics of Control, Signals, and Systems, 2000Coprime factorization is a well-known issue in one-dimensional systems theory, having many applications in realization theory, balancing, controller synthesis, etc. Generalization to systems in more than one independent variable is a delicate matter: First of all, several non-equivalent coprimeness notions have to be taken into account. Even worse, the
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Idempotent factorization of matrices
Linear and Multilinear Algebra, 1996Necessary and sufficient conditions are presented for a square matrix over an arbitrary field to be a product of k ≥ 1 idempotent matrices of prescribed nullities.
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