学术报告（王凤雨 12.23）

摘要：The (strong and weak) well-posedness is proved for singular SDEs depending on the distribution density point-wisely and globally, where the drift satisfies a local integrability condition in time-spatial variables, and is Lipschitz continuous in the distribution density with respect to a local $L^k$-norm. Density dependent reflecting SDEs are also studied.