Existence and stability of periodic solutions for a nonlocal evolution population problem.

Maurizio Badii

RACSAM (2005)

  • Volume: 99, Issue: 2, page 227-234
  • ISSN: 1578-7303

Abstract

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The theory of maximal monotone operators is applied to prove the existence of weak periodic solutions for a nonlinear nonlocal problem. The stability of these solutions is a consequence of the Lipschitz continuous assumption on the diffusivity matrix and the death rate.

How to cite

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Badii, Maurizio. "Existence and stability of periodic solutions for a nonlocal evolution population problem.." RACSAM 99.2 (2005): 227-234. <http://eudml.org/doc/41014>.

@article{Badii2005,
abstract = {The theory of maximal monotone operators is applied to prove the existence of weak periodic solutions for a nonlinear nonlocal problem. The stability of these solutions is a consequence of the Lipschitz continuous assumption on the diffusivity matrix and the death rate.},
author = {Badii, Maurizio},
journal = {RACSAM},
keywords = {Ecuaciones parabólicas; Ecuaciones de evolución no lineales; Solución débil; Funciones periódicas; Teorema de existencia; Estabilidad; Operadores monótonos; bacteria diffusion process; Fourier law; maximal monotone operators},
language = {eng},
number = {2},
pages = {227-234},
title = {Existence and stability of periodic solutions for a nonlocal evolution population problem.},
url = {http://eudml.org/doc/41014},
volume = {99},
year = {2005},
}

TY - JOUR
AU - Badii, Maurizio
TI - Existence and stability of periodic solutions for a nonlocal evolution population problem.
JO - RACSAM
PY - 2005
VL - 99
IS - 2
SP - 227
EP - 234
AB - The theory of maximal monotone operators is applied to prove the existence of weak periodic solutions for a nonlinear nonlocal problem. The stability of these solutions is a consequence of the Lipschitz continuous assumption on the diffusivity matrix and the death rate.
LA - eng
KW - Ecuaciones parabólicas; Ecuaciones de evolución no lineales; Solución débil; Funciones periódicas; Teorema de existencia; Estabilidad; Operadores monótonos; bacteria diffusion process; Fourier law; maximal monotone operators
UR - http://eudml.org/doc/41014
ER -

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