traveling wave solutions in a reaction-diffusion epidemic model
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ID: 192451
2013
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Abstract
We investigate the traveling wave solutions in a reaction-diffusion epidemic model. The existence of the wave solutions is derived through monotone iteration of a pair of classical upper and lower solutions. The traveling wave solutions are shown to be unique and strictly monotonic. Furthermore, we determine the critical minimal wave speed.
| Reference Key |
wang2013abstracttraveling
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|---|---|
| Authors | ;Sheng Wang;Wenbin Liu;Zhengguang Guo;Weiming Wang |
| Journal | science and technology of advanced materials |
| Year | 2013 |
| DOI |
10.1155/2013/216913
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| URL | |
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