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作 者:曾莹 ZENG Ying(College of Teacher Education,Quzhou University Quzhou 324000,Zhejiang Province,China;College of Sciences,Shanghai University,Shanghai 200444,China)
机构地区:[1]衢州学院教师教育学院,浙江衢州324000 [2]上海大学理学院,上海200444
出 处:《应用数学与计算数学学报》2018年第2期295-304,共10页Communication on Applied Mathematics and Computation
基 金:Supported by the National Natural Science Foundation of China(11371240);the Shanghai Municipal Education Commission of Scientific Research Innovation Project(11ZZ84);the Doctoral Starting up Foundation of Quzhou University,China(201508)
摘 要:研究了具有δ初值的运输方程的黎曼问题,并且构造了在广义Rankine-Hugoniot条件和δ熵条件下的全局解.更进一步,通过对初值的扰动得到了广义解的稳定性.In this paper, the Riemann problem to the transport equations with delta initial data is studied. The solutions are constructed globally under the generalized Rankine-Hugoniot relations and the δ-entropy conditions. Furthermore,by using of the perturbation of the initial data, the stability of the generalized solutions is obtained.
关 键 词:RIEMANN问题 运输方程 广义Rankine-Hugoniot条件 δ初值
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