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Autor: Precio: $726.22
Editorial: Año: 2009
Tema: Edición:
Sinopsis ISBN: 9780821846537
Several types of differential equations, such as delay differential equations, age-structure models in population dynamics, evolution equations with boundary conditions, can be written as semilinear Cauchy problems with an operator which is not densely defined in its domain. The goal of this paper is to develop a center manifold theory for semilinear Cauchy problems with non-dense domain. Using Liapunov-Perron method and following the techniques of Vanderbauwhede et al. in treating infinite dimensional systems, the authors study the existence and smoothness of center manifolds for semilinear Cauchy problems with non-dense domain. As an application, they use the center manifold theorem to establish a Hopf bifurcation theorem for age structured models.

Table of Contents

Introduction
Integrated semigroups
Spectral decomposition of the state space
Center manifold theory
Hopf bifurcation in age structured models
Bibliography
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