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Modifying and Reducing Numerical Dissipation in A Two-Dimensional Central-Upwind Scheme
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作者 Chi-Jer Yu Chii-Tung Liu 《Advances in Applied Mathematics and Mechanics》 SCIE 2012年第3期340-353,共14页
This study presents a modification of the central-upwind Kurganov scheme for approximating the solution of the 2D Euler equation.The prototype,extended from a 1D model,reduces substantially less dissipation than expec... This study presents a modification of the central-upwind Kurganov scheme for approximating the solution of the 2D Euler equation.The prototype,extended from a 1D model,reduces substantially less dissipation than expected.The problem arises from over-restriction of some slope limiters,which keep slopes between interfaces of cells to be Total-Variation-Diminishing.This study reports the defect and presents a re-derived optimal formula.Numerical experiments highlight the significance of this formula,especially in long-time,large-scale simulations. 展开更多
关键词 Hyperbolic systems of conservation laws Godunov-type finite-volume methods central-upwind scheme kurganov numerical dissipation anti-diffusion
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