A novel space-time MmB difference scheme with second-order accuracy for 3 dimensional flows

Jian Guo Ning; Kai Teng Wu

doi:10.1515/IJNSNS.2005.6.4.417

A novel space-time MmB difference scheme with second-order accuracy for 3 dimensional flows

Jian Guo Ning^*, Kai Teng Wu

^*此作品的通讯作者

机电学院

NeiJiang Teacher's College

科研成果: 期刊稿件 › 文章 › 同行评审

10 引用（Scopus）

摘要

This letter extends Nessyahu and Tadmor's method (J.Comp. Phys., 87, 1990, 408-463) to the three dimensional cases. The suggested resolution schemes, satisfying maximum and minimum bounds (marked as MmB) under an appropriate CFL condition, are of second-order accuracy in both space and time domains. The present theory can naturally be extended to the vector conservational systems.

源语言	英语
页（从-至）	417-420
页数	4
期刊	International Journal of Nonlinear Sciences and Numerical Simulation
卷	6
期	4
DOI	https://doi.org/10.1515/IJNSNS.2005.6.4.417
出版状态	已出版 - 2005

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10.1515/IJNSNS.2005.6.4.417

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Ning, J. G., & Wu, K. T. (2005). A novel space-time MmB difference scheme with second-order accuracy for 3 dimensional flows. International Journal of Nonlinear Sciences and Numerical Simulation, 6(4), 417-420. https://doi.org/10.1515/IJNSNS.2005.6.4.417

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abstract = "This letter extends Nessyahu and Tadmor's method (J.Comp. Phys., 87, 1990, 408-463) to the three dimensional cases. The suggested resolution schemes, satisfying maximum and minimum bounds (marked as MmB) under an appropriate CFL condition, are of second-order accuracy in both space and time domains. The present theory can naturally be extended to the vector conservational systems.",

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AU - Ning, Jian Guo

AU - Wu, Kai Teng

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N2 - This letter extends Nessyahu and Tadmor's method (J.Comp. Phys., 87, 1990, 408-463) to the three dimensional cases. The suggested resolution schemes, satisfying maximum and minimum bounds (marked as MmB) under an appropriate CFL condition, are of second-order accuracy in both space and time domains. The present theory can naturally be extended to the vector conservational systems.

AB - This letter extends Nessyahu and Tadmor's method (J.Comp. Phys., 87, 1990, 408-463) to the three dimensional cases. The suggested resolution schemes, satisfying maximum and minimum bounds (marked as MmB) under an appropriate CFL condition, are of second-order accuracy in both space and time domains. The present theory can naturally be extended to the vector conservational systems.

KW - Hyperbolic Equations

KW - MmB Difference Scheme

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A novel space-time MmB difference scheme with second-order accuracy for 3 dimensional flows

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