Results 251 to 260 of about 524,744 (263)
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Bidiagonalization of oscillatory matrices∗
Linear and Multilinear Algebra, 1997We prove that an oscillatory matrix is similar to a bidiagonal nonnegative matrix by means of a totally positive matrix of change of basis. New characterizations of oscillatory and nonsingular totally positive matrices in terms of similarity are provided.
J. M. Carnicer, J. M. Pena
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[Electron-oscillatory spectra of pyrimidine bases of nucleic acids in argon matrices].
Biofizika, 1983The studies on the oscillatory structure of adsorption spectra of pyrimidine bases of nucleic acids isolated in Ar matrix at 11 K are described. To clear up the importance of molecule isolation in the matrix, amorphous films of the materials studied were investigated experimentally at 11 and 77 K.
G G, Sheina +3 more
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Description This manuscript extends the compact‑support certificate program for Weil positivity in the logarithmic variable. It introduces a budget certificate framework that combines finite bump matrices, endpoint‑free Schur decomposition, direct archimedean tail bounds, and a new central–oscillatory gluing mechanism.
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Description This manuscript advances the compact‑support certificate program for Weil positivity in the logarithmic variable. It develops a budget certificate framework that integrates finite bump matrices, endpoint‑free Schur decomposition, direct archimedean tail bounds, and a central–oscillatory gluing mechanism.
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Description This manuscript continues the compact‑support certificate program for Weil positivity in the logarithmic variable. It develops a budget certificate framework that integrates finite bump matrices, endpoint‑free Schur decomposition, direct archimedean tail bounds, and a central–oscillatory gluing mechanism.
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Local Law for Singular Values of Oscillatory Matrices
International Mathematics Research Notices, 2023Marius Lemm
exaly
Journal of Automation and Information Sciences, 2015
N. A. Vunder, Anatoliy V. Ushakov
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N. A. Vunder, Anatoliy V. Ushakov
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Bidiagonalization of oscillatory matrices∗
Linear and Multilinear Algebra, 1997Juan Manuel Pena, Jesus Miguel Carnicer
exaly

