Solutions with Interior and Boundary Peaks for the Neumann Problem of an Elliptic System of FitzHugh-Nagumo Type

Author(s)
Dancer, Edward N
Yan, Shusen
Publication Date
2006
Abstract
We study the existence of peak solutions for the Neumann problem of an elliptic system of FitzHugh-Nagumo type. The solutions we construct have arbitrary many peaks on the boundary and arbitrary many peaks inside the domain, and all the peaks of the solutions approach some local minimum points of the mean curvature function of the boundary.
Citation
Indiana University Mathematics Journal, 55(1), p. 217-258
ISSN
1943-5258
0022-2518
1943-5266
Link
https://hdl.handle.net/1959.11/4279
Publisher
Indiana University, Department of Mathematics
Title
Solutions with Interior and Boundary Peaks for the Neumann Problem of an Elliptic System of FitzHugh-Nagumo Type
Type of document
Journal Article
Entity Type
Publication

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