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首页> 外文期刊>Current Climate Change Reports >Numerical Computation of Nonlinear Fisher’s Reaction–Diffusion Equation with Exponential Modified Cubic B-Spline Differential Quadrature Method
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Numerical Computation of Nonlinear Fisher’s Reaction–Diffusion Equation with Exponential Modified Cubic B-Spline Differential Quadrature Method

机译:非线性渔业反应扩散方程与指数改性立方B样条差分法的数值计算

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AbstractIn this paper, an exponential modified cubic B-spline differential quadrature algorithm is proposed for nonlinear one dimensional Fisher’s reaction–diffusion equation. The proposed method reduces the Fisher’s equation into a system of first order ordinary differential equations which is solved by using Runge–Kutta method. The accurateness and effectiveness of the method is tested by taking three numerical problems. The numerical results of the method are compared with the exact solutions and also compared with earlier published results. It is found that the proposed method produces more accurate results than results available in the literature. Straightforward and the economical implementation is main advantage of the method.]]>
机译:<![cdata [ <标题>抽象 ara id =“par1”>在本文中,一个指数修改的立方B样条 提出了非线性一维渔业反应扩散方程的差分正交算法。 所提出的方法将Fisher的方程减少到通过使用Runge-Kutta方法解决的第一阶常微分方程系统。 通过进行三个数值问题测试该方法的准确性和有效性。 将该方法的数值结果与精确的解决方案进行比较,也与早期公布的结果进行了比较。 发现该方法产生比文献中可用的更准确的结果。 直截了当,经济的实施是该方法的主要优点。 ]]>

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