3月26日 沈春➛:Singular solutions for a second-order traffic flow model derived from a nonlinear Vlasov type kinetic model

时间:2021-03-18浏览🧑🏻‍🎨:137设置


讲座题目:Singular solutions for a second-order traffic flow model derived from a nonlinear   Vlasov type kinetic model

主讲人🗂:沈春  教授

主持人:袁海荣  教授

开始时间:2021-03-26   13:30:00

讲座地址:腾讯会议ID928 821 274

主办单位:数学科学学院

 

报告人简介🙎🏽:

       沈春🥉,2006年获得上海大学博士学位,长期从事双曲守恒律方程奇异测度解的理论分析和计算研究👷🏻‍♂️,是国内在该领域很有影响力的专家🦤。现任鲁东大学数学与统计学院教授

 

报告内容:

The constructions of Riemann solutions for a   second-order traffic flow model derived from a nonlinear Vlasov type kinetic   model are displayed in fully explicit forms. In particular, a composite   hyperbolic wave is obtained in the Riemann solution under the suitable   initial condition, in which a delta contact discontinuity is attached on the   wave-front of a rarefaction wave. Furthermore, the asymptotic behaviors of   Riemann solutions are analyzed carefully as the parameter tends to zero.  It is shown that the formation of delta   shock wave is derived from the composite hyperbolic wave solution as well as   the formation of vacuum state is deduced from the solution consisting of a   1-shock wave and a 2-contact discontinuity,    which shows completely different behaviors in the current literature.

 


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