Uniqueness of solutions in Mean Field Games with several populations and Neumann conditions
Uniqueness of solutions in Mean Field Games with several populations and Neumann conditions
复制标题
具有多个群体和诺依曼条件的平均场博弈解的唯一性
DOI：
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发表时间：
2017
期刊：
影响因子：
--
通讯作者：
Marco Cirant
中科院分区：
文献类型：
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作者：
M. Bardi;Marco Cirant
我们研究了平均场博弈中多种群代理和Neumann边界条件下的偏微分方程系统解的唯一性。主要假设要求某些数据很小，例如，时间范围的长度。这补充了作者和Achdou介绍的分离现象的MFG模型的存在性结果。最后给出了鲁棒平均场博弈的一个应用.
We study the uniqueness of solutions to systems of PDEs arising in Mean Field Games with several populations of agents and Neumann boundary conditions. The main assumption requires the smallness of some data, e.g., the length of the time horizon. This complements the existence results for MFG models of segregation phenomena introduced by the authors and Achdou. An application to robust Mean Field Games is also given.
关于非凸平均场博弈的注解
影响因子：
0.7
作者：
Tran, Hung V.
通讯作者：
Tran, Hung V.