THE NUMERICAL METHODS FOR SOLVING EULER SYSTEM OF EQUATIONS IN REPRODUCING KERNEL SPACE H~2(R)

Bo-ying Wu; Qin-li Zhang 20f

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THE NUMERICAL METHODS FOR SOLVING EULER SYSTEM OF EQUATIONS IN REPRODUCING KERNEL SPACE H~2(R)

机译：求解核空间H〜2（R）的Euler方程组的数值方法

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摘要

A new method is presented by means of the theory of reproducing kernel space and finite difference method, to calculate Euler system of equations in this paper. The results show that the method has many advantages, such as higher precision, better stability, less amount of calculation that any other methods and the reproducing kernel function has good local properties and its derived function is wavelet function.

机译：本文利用核空间再生产理论和有限差分法提出了一种新的计算欧拉方程组的方法。结果表明，该方法具有精度高，稳定性好，计算量少等优点，且其他方法和再生核函数具有良好的局部性质，其派生函数是小波函数。

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来源
《Journal of Computational Mathematics》 |2001年第3期|p.327-336|共10页
作者
Bo-ying Wu; Qin-li Zhang 20f;
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正文语种 eng
中图分类计算数学;
关键词
Euler system of equations; Reproducing kernel method; Finite difference method;

机译：欧拉方程组;重现内核方法;有限差分法;

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THE NUMERICAL METHODS FOR SOLVING EULER SYSTEM OF EQUATIONS IN REPRODUCING KERNEL SPACE H~2(R)

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