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Trigonometric WENO Schemes for Hyperbolic Conservation Laws and Highly Oscillatory Problems

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摘要 In this paper,we use trigonometric polynomial reconstruction,instead of algebraic polynomial reconstruction,as building blocks for the weighted essentially non-oscillatory(WENO)finite difference schemes to solve hyperbolic conservation laws and highly oscillatory problems.The goal is to obtain robust and high order accurate solutions in smooth regions,and sharp and non-oscillatory shock transitions.Numerical results are provided to illustrate the behavior of the proposed schemes.
出处 《Communications in Computational Physics》 SCIE 2010年第10期1242-1263,共22页 计算物理通讯(英文)
基金 supported by NSFC grants 10671091,10811120283 the European project ADIGMA on the development of innovative solution algorithms for aerodynamic simulations Additional support was provided by USA NSF DMS-0820348 while J.Qiu was in residence at Department of Mathematical Sciences,Rensselaer Polytechnic Institute.
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