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Sur le théorème de Stein-Rosenberg

F. Musy, M. Charnay (1974)

ESAIM: Mathematical Modelling and Numerical Analysis - Modélisation Mathématique et Analyse Numérique

Survey of some results in spectral theory obtained in Prague

Vlastimil Pták (1982)

Banach Center Publications

Symmetric nonnegative realization of spectra.

Soto, Ricardo L., Rojo, Oscar, Moro, Julio, Borobia, Alberto (2007)

ELA. The Electronic Journal of Linear Algebra [electronic only]

Symmetric sign patterns with maximal inertias

In-Jae Kim, Charles Waters (2010)

Czechoslovak Mathematical Journal

The inertia of an $n$ by $n$ symmetric sign pattern is called maximal when it is not a proper subset of the inertia of another symmetric sign pattern of order $n$ . In this note we classify all the maximal inertias for symmetric sign patterns of order $n$ , and identify symmetric sign patterns with maximal inertias by using a rank-one perturbation.

Displaying 41 – 44 of 44

Sur le théorème de Stein-Rosenberg

Survey of some results in spectral theory obtained in Prague

Symmetric nonnegative realization of spectra.

Symmetric sign patterns with maximal inertias

Currently displaying 41 – 44 of 44