Traveling wave solutions of reaction-diffusion equations arising in atherosclerosis models (Q401966)
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scientific article; zbMATH DE number 6334887
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Traveling wave solutions of reaction-diffusion equations arising in atherosclerosis models |
scientific article; zbMATH DE number 6334887 |
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Traveling wave solutions of reaction-diffusion equations arising in atherosclerosis models (English)
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27 August 2014
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Summary: 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.
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reaction-diffusion equations
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nonlinear boundary conditions
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traveling wave solutions
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0.89248896
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0.88440406
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0.8843641
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0.8841422
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0.88229823
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0.87998945
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0.8799192
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0.87957716
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