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Construction of solutions for mixed hyperbolic elliptic Riemann initial value system of conservation laws

机译:守恒律混合双曲椭圆Riemann初值系统解的构造

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In this paper, we apply Adomian decomposition method (ADM) to develop a fast and accurate algorithm for systems of conservation laws of mixed hyperbolic elliptic type. The solutions of our model equations are calculated in the form of convergent power series with easily computable components. The results obtained are compared with our Modification of Adomian decomposition method (MADM) Az-Zo'bi and Al-Khaled (2010) [1]. The study outlines the significant features of the two methods. With application to van der Waals system, we obtain the stability of the approximate solutions graphically when the system changes type with more efficiency of the MADM.
机译:在本文中,我们使用Adomian分解方法(ADM)为混合双曲椭圆型守恒律系统开发了一种快速,准确的算法。我们的模型方程的解以具有容易计算的分量的收敛幂级数的形式计算。将获得的结果与我们的Adomian分解方法(MADM)Az-Zo'bi和Al-Khaled(2010)的修改进行比较。该研究概述了这两种方法的重要特征。通过将其应用于van der Waals系统,当系统以MADM的更高效率更改类型时,我们以图形方式获得了近似解的稳定性。

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