论文标题
依赖路径的麦基恩 - 维拉索夫（McKean-Vlasov）与霍尔德（Hölder）连续扩散
Path Dependent McKean-Vlasov SDEs with Hölder Continuous Diffusion
论文作者
论文摘要
在本文中，研究了依赖$α$（$α\ geq \ frac {1} {2} $）的一维路径依赖的良好性。此外，研究了混乱的相关定量繁殖，从瓦斯汀距离，总变化距离以及相对熵的意义上。
In this paper, the well-posedness for one-dimensional path dependent McKean-Vlasov SDEs with $α$($α\geq \frac{1}{2}$)-Hölder continuous diffusion is investigated. Moreover, the associated quantitative propagation of chaos in the sense of Wasserstein distance, total variation distance as well as relative entropy is studied.
