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华中师范大学数学学院导师教师师资介绍简介-程亮

本站小编 Free考研考试/2021-07-26

程亮 English Version (英文版)
职称副教授
办公室科学会堂附楼104
邮箱chengliang@mail.ccnu.edu.cn


个人简介


开设课程


研究方向
几何分析

教育经历
2004.9------2007.7 首都师范大学硕士2007.9------2010.7 清华大学博士

工作经历
2010.9----- 2014.6 华中师范大学讲师2014.7----- 至今 华中师范大学副教授2013.12-2014.12 美国Rutgers大学访问****2019.10-2020.8 美国Minnesota大学双城分校访问****

研究成果
Cheng, Liang;Zhang, Yongjia; Perelman type no breather theorem on noncompact manifolds, Trans.Amer.Math.Soc.,to appearCheng, Liang; Zhu, Anqiang; On the kappa-solutions of the Ricci flow on noncompact 3-manifolds, Advances in Mathematics, 2020, 371: 0-107247. Cheng, Liang; On the Type IIb solutions to mean curvature flow, Journal of Differential Equations, 2020, 269(10): 8350-8369. Cheng, Liang; Natasa Sesum; Asymptotic behavior of Type III mean curvature flow on noncompact hypersurfaces, Communications in Analysis and Geometry, 2018, 26(5): 1079-1101.Cheng, Liang ,Zhu, Anqiang,Yamabe flow and adm mass on asymptotically flatmanifolds,Journal of Mathematical Physics,2015.10.30,56(101507):101507-1~101507-21Anqiang Zhu ,Liang Cheng, A convergence result of Ricci flow on R^3 with warped product metric,Journal of Geometric Analysis,2015.03.01,25:1282~1294Ma, Li,Cheng, Liang, A non-local area preserving curve flow, Geometriae Dedicata,2014.8.01,171(1):231~247Ma, Li , Cheng, Liang, On the conditions to control curvature tensors of Ricci flow,Annals of Global Analysis and Geometry,2010.4.01,37(4):403~411Ma, Li ,Cheng, Liang, Yamabe Flow and Myers Type Theorem on Complete Manifolds,Journal of Geometric Analysis,2014.1.01,24(1):246~270Cheng, Liang ,Zhu, Anqiang,On the weighted forward reduced volume of ricci flow,Proceedings of the American Mathematical Society,2013.8.01,141(8):2859~2868Cheng, Liang ,Zhu, Anqiang,On the Perelman's reduced entropy and Ricci flat manifolds with maximal volume growth,Mathematische Annalen,2013.7.01,356(3):1107~1116Cheng, Liang,Zhu, Anqiang,On the extension of the Harmonic Ricci flow,Geometriae Dedicata,2013.6.01,164(1):179~185? Ma, Li, Cheng, Liang, Global solutions to norm-preserving non-local flows of porous media type,Proceedings of the Royal Society of Edinburgh: Section A Mathematics,2013.8.01,143(4):871~880

研究项目
2013/01-2015/12、主持国家自然科学基金青年基金(**)、22万元2015-2017,主持华中师范大学自主科研业务基金、15万元

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