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An inequality involving nonnegative matrices and increasing functions = Une inégalité "entropique" entre matrices positives et fonctions monotones / Jean-Luc Gouzé

Auteur principal : Gouzé, Jean-LucPublication : Le Chesnay, France : Institut National de Recherche en Informatique et en Automatique, [1990]Description : 6 p. ; 30 cmDewey: 004Résumé : Abstract: "Let f̃(x) denote the vector (f(x-1*),...,f(x[subscript n]))[superscript t]; if A is a doubly stochastic matrix and f a strictly increasing function, we demonstrate that [formula] for all vector x; this inequality has applications in the study of non-linear differential systems.Bibliographie: Includes bibliographical references..Sujet - Nom d'actualité : Matrices nonnégatives ;Processus stochastiques Sujet : Equation différentielle ;Fonction Lyapunov ;Inégalité ;Fonction monotone ;Matrice stochastique Sujet Catégorie : MATHEMATIQUES
Current location Call number Status Date due Barcode
Bib. Paris
EMP C 113 (1330) Available EMP02797D

Includes bibliographical references.

Abstract: "Let f̃(x) denote the vector (f(x-1*),...,f(x[subscript n]))[superscript t]; if A is a doubly stochastic matrix and f a strictly increasing function, we demonstrate that [formula] for all vector x; this inequality has applications in the study of non-linear differential systems

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