报告人:Huazhong Tang,
摘要:We develop the high-order accurate entropy stable nite difference schemes for one- and two-dimensional special relativistic hydrodynamic equations.
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报告人:Zhiqiang Sheng, Laboratory of Computational Physics, Institute of Applied Physics and Computational Mathematics, Beijing
摘要:The maximum principle is one of the key requirements to discretization schemes, and can ensure that there is no spurious oscillations for the numerical solution and preserve physical bounds of problem.
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报告人:, Xiang Zhou
摘要:Gentlest Ascent Dynamics (GAD) is the first nonlinear dynamical system locally converging to saddle point.
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报告人:Wensheng Zhang,
摘要:The full waveform inversion is a method for estimating media parameters such as the velocity and density by using the waveform data including traveltime, phase and amplitude observed on surface.
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报告人:Qingzhi Yang, School of Mathematics, Nankai University
摘要:In this talk, we are going to discuss the numerical algorithms for a class of nonlinear eigenvalues, which arises in the Bose-Einstein condensation problem.
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报告人:Sihong Shao, School of Mathematical Sciences, Peking University
摘要:A firm bridge between discrete data world and continuous math field should be tremendously helpful in data analysis.
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报告人:Zhennan Zhou, Beijing International Center for Mathematical Research
摘要:In the first part, we first introduce a semi-discrete scheme for 2D KellerSegel equations based on a symmetrization reformation, which is equivalent to the convex splitting method and is free of any nonlinear solver.
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报告人:Huazhong Tang, School of Mathematical Sciences, Peking University
摘要:The full waveform inversion is a method for estimating media parameters such as the velocity and density by using the waveform data including traveltime, phase and amplitude observed on surface.
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