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Traveling Wave Solutions of Reaction-Diffusion Equations Arising in Atherosclerosis Models

Department of Mathematics and Informatics, "Gheorghe Asachi" Technical University of Iasi, Iasi 700506, Romania
Mathematics 2014, 2(2), 83-95; https://doi.org/10.3390/math2020083
Received: 31 December 2013 / Revised: 27 March 2014 / Accepted: 16 April 2014 / Published: 8 May 2014
(This article belongs to the Special Issue Mathematics on Partial Differential Equations)
In this short review article, two atherosclerosis models are presented, one as a scalar equation and the other one as a system of two equations. They are given in terms of reaction-diffusion equations in an infinite strip with nonlinear boundary conditions. The existence of traveling wave solutions is studied for these models. The monostable and bistable cases are introduced and analyzed. View Full-Text
Keywords: reaction-diffusion equations; nonlinear boundary conditions; traveling wave solutions reaction-diffusion equations; nonlinear boundary conditions; traveling wave solutions
MDPI and ACS Style

Apreutesei, N. Traveling Wave Solutions of Reaction-Diffusion Equations Arising in Atherosclerosis Models. Mathematics 2014, 2, 83-95.

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