Title of article :
The L^p resolvents of second-order elliptic operators of divergence form under the Dirichlet condition
Author/Authors :
Miyazaki، Yoichi نويسنده ,
Issue Information :
روزنامه با شماره پیاپی سال 2004
Pages :
-352
From page :
353
To page :
0
Abstract :
The purpose of this paper is to prove well-posedness for a problem that describes the dynamics of a set of points by means of a system of parabolic equations. It has been seen in Velazquez (Point dynamics in a singular limit of the Keller–Segel model. (1) motion of the concentration regions, SIAM J. Appl. Math., to appear) that the considered model is the limit of a singular perturbation problem for a system of the Keller–Segel type.
Keywords :
resolvent , Perturbation , Elliptic operator , Non-smooth coefficient , The Dirichlet boundary condition , Reflection principle , L^p theory
Journal title :
JOURNAL OF DIFFERENTIAL EQUATIONS
Serial Year :
2004
Journal title :
JOURNAL OF DIFFERENTIAL EQUATIONS
Record number :
119261
Link To Document :
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