顾陈琳 - 清华大学 - 丘成桐数学科学中心

个人简介

工作经历 09/2022– 助理教授, 清华大学丘成桐数学科学中心 09/2021–08/2022 博士后, 上海纽约大学, 导师: 吴炜教育经历 09/2018–08/2021 博士, 巴黎高等师范学院, 导师: Jean-Christophe Mourrat 论文: Quantitative homogenization on percolation clusters and interacting particle systems, 2021年4月1日答辩 09/2017–08/2018 硕士, 巴黎萨克雷大学, 专业：概率统计 09/2014–08/2017 工程师, 巴黎综合理工学院 09/2010–07/2014 学士, 复旦大学, 专业：数学与应用数学荣誉奖励 07/2022 第六届ICCM毕业论文奖, 博士论文金奖 09/2021 第三届阿里巴巴数学竞赛, 优胜奖（方向：概率与组合，应用数学） 03/2019 首届阿里巴巴数学竞赛, 优胜奖（方向：分析与方程） 06/2018 巴黎综合理工学院博士奖学金 11/2017 巴黎综合理工学院科研实习优秀论文 05/2017 Sophie Germain 硕士奖学金 07/2013 第四届丘成桐大学生数学竞赛, 优胜奖（方向：分析与微分方程，应用与计算数学） 11/2011 第三届全国大学生数学竞赛, 上海赛区一等奖 10/2009 全国高中数学联赛, 一等奖

研究领域

随机均匀化, 随机环境下的随机游动，无穷维交互粒子系统, 随机图，统计物理

近期论文

查看导师新发文章（温馨提示：请注意重名现象，建议点开原文通过作者单位确认）

正式发表 Forbidden transactions and black markets, with Qingyun Wu and Alvin E. Roth, Mathematics of Operations Research, 47(4), 3084-3109 (November 2022). Quantitative homogenization of interacting particle systems, with Arianna Giunti and Jean-Christophe Mourrat, Annals of Probability, 50(5), 1885-1946 (September 2022). An efficient algorithm for solving elliptic problems on percolation clusters, Annals of Applied Probability, 32(4), 2755-2810 (August 2022). Quantitative homogenization of the parabolic and elliptic Green’s functions on percolation clusters, with Paul Dario, Annals of Probability, 49 (2), 556-636 (March 2021). Uniform estimate of an iterative method for elliptic problems with rapidly oscillating coefficients, Stochastics and Partial Differential Equations: Analysis and Computations, 8(4), 787-818 (December 2020). 已接收/在线发表 A growth-fragmentation-isolation process on random recursive trees, with Vincent Bansaye and Linglong Yuan, Annals of Applied Probability. Smoothness of the diffusion coefficients for particle systems in continuous space, with Arianna Giunti, Jean-Christophe Mourrat, and Maximilian Nitzschner, Communications in Contemporary Mathematics. Mathematical recommendations to fight against COVID-19, with Wei Jiang, Tianyuan Zhao, Ban Zheng, SSRN 3551006. 2020 Mar 9. 预印本 Power law decay at criticality for the q-state antiferromagnetic Potts model on regular trees, with Wei Wu and Kuan Yang, arXiv:2112.00573 . Decay of semigroup for an infinite interacting particle system on continuum configuration spaces, arXiv:2007.04058.