Demonstrating a novel approach to spectrum perturbations, Norm Estimations for Operator-Valued Functions and Applications considers a common procedure for the stability analysis of various classes of equations...extends the well-known spectrum perturbation result for self-adjoint operators to quasi-Hermitian operators...examines spectrum perturbations of operators on a tensor product of Hilbert spaces...covers systems of ordinary differential equations...deals with retarded systems...studies the absolute stability of systems of Volterra equations...emphasizes semilinear evolution equations...and more.
Norm Estimations for Operator-Valued Functions and Applications is an ideal resource for mathematicians specializing in functional analysis, stability theory, and control systems theory; mathematical biologists; circuit design engineers; and graduate students in these disciplines.
Les informations fournies dans la section « Synopsis » peuvent faire référence à une autre édition de ce titre.
Michael I. Gil' is a Professor at the Institute for Industrial Mathematics, Beersheva, Israel.
Intended for specialists in functional analysis and stability theory, this work presents a systematic exposition of estimations for norms of operator-valued functions, and applies the estimates to spectrum perturbations of linear operators and stability theory. The author demonstrates his own approach to spectrum perturbations.
Les informations fournies dans la section « A propos du livre » peuvent faire référence à une autre édition de ce titre.
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