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The investigation into the exact solutions of the generalized time-delayed Burgers-Fisher equation with positive fractional power terms

机译:研究具有正分数幂项的广义时滞Burgers-Fisher方程的精确解

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The time-delayed Burgers-Fisher equation is very important model to forest fire, population growth, Neolithic transitions, the interaction between the reaction mechanism, convection effect and diffusion transport, etc. In this paper, the solitary wave solutions of the generalized time-delayed Burgers-Fisher equation with positive fractional power terms are derived with the aid of a subsidiary high-order ODE, and the solitary wave solutions of the special type of generalized time-delayed Burgers-Fisher equation are presented. From the expressions of the solitary wave solutions, it is easy to obtain how the time-delayed constant x works upon soliton velocity and width of the soliton, and these exact solutions are very important to understand the physical mechanism of the phenomena described by the time-delayed Burgers-Fisher equation.
机译:时滞的Burgers-Fisher方程对于森林火灾,人口增长,新石器时代的过渡,反应机理之间的相互作用,对流效应和扩散输运等而言,是非常重要的模型。在本文中,广义时变的孤波解借助辅助高阶ODE推导了具有正分数幂项的延迟Burgers-Fisher方程,并给出了特殊类型的广义时滞Burgers-Fisher方程的孤波解。从孤立波解的表达式中,很容易获得时滞常数x如何作用于孤子速度和孤子宽度,这些精确解对于理解时间描述的现象的物理机制非常重要。延迟的Burgers-Fisher方程。

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