The Numerical Methods for Solving Euler System of Equations in Reproducing Kernel Space $H^2(R)$

The Numerical Methods for Solving Euler System of Equations in Reproducing Kernel Space $H^2(R)$

Year:    2001

Author:    Bo-Ying Wu, Qin-Li Zhang

Journal of Computational Mathematics, Vol. 19 (2001), Iss. 3 : pp. 327–336

Abstract

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 than any other methods and reproducing kernel function has good local properties and its derived function is wavelet function.

You do not have full access to this article.

Already a Subscriber? Sign in as an individual or via your institution

Journal Article Details

Publisher Name:    Global Science Press

Language:    English

DOI:    https://doi.org/2001-JCM-8985

Journal of Computational Mathematics, Vol. 19 (2001), Iss. 3 : pp. 327–336

Published online:    2001-01

AMS Subject Headings:   

Copyright:    COPYRIGHT: © Global Science Press

Pages:    10

Keywords:    Euler system of equations Reproducing kernel method Finite difference method Wavelet function.

Author Details

Bo-Ying Wu

Qin-Li Zhang