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Asymptotic behavior of solutions of Fisher-KPP equation with free boundary conditions

机译:具有自由边界条件的Fisher-KPP方程解的渐近行为

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摘要

We study a free boundary problem for the Fisher-KPP equation modeling the spreading of a biological or chemical species. In this model, the free boundaries represent the spreading fronts of the species. We discuss the asymptotic behavior of bounded solutions and obtain a trichotomous result: spreading (the free boundaries amounts to the whole space and the solution converges to 1), transition (the free boundaries stay in a bounded interval and the solution converges to a stationary solution with positive compact support) and vanishing (the free boundaries converge to the same point and the solution tends to 0 within a finite time). (C) 2013 Elsevier Ltd. All rights reserved.
机译:我们研究了Fisher-KPP方程的自由边界问题,该方程模拟了生物或化学物种的扩散。在此模型中,自由边界代表物种的传播前沿。我们讨论有界解的渐近行为,并得到三项结果:扩展(自由边界等于整个空间,解收敛于1),过渡(自由边界保持在有界区间,解收敛成平稳解) (具有正的紧实支撑)和消失(自由边界收敛到同一点,并且解在有限时间内趋于0)。 (C)2013 Elsevier Ltd.保留所有权利。

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