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A new numerical method for solving the heat conduction equation in one dimensional nanometer materials

机译:一种求解一维纳米材料中的热传导方程的新数值方法

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In order to obtain the numerical solution of the heat conduction equation in one dimensional nanometer materials, we discrete the demand equation by Galerkin-Legendre spectral method and obtain a system of order ordinary differential equations, then we solve this system by using a fifth order five stage A-stable new diagonally implicit Runge-Kutta method. Numerical results are presented to demonstrate the accuracy and efficiency of this method.
机译:为了获得一维纳米材料中的导热方程的数值解,我们通过Galerkin-Legendre谱方法离来的需求方程,获得了一个顺序常微分方程的系统,然后我们通过使用第五顺序解决这个系统阶段A稳定的新对角线隐式跳动-Kutta方法。提出了数值结果来证明这种方法的准确性和效率。

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