Kefeng Liu

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Kefeng Liu
Kefeng Liu Hangzhou.jpg
Kefeng Liu at Hangzhou in 2004
Born (1965-12-12) 12 December 1965 (age 58)
Kaifeng, Henan, China
NationalityChinese
CitizenshipUnited States
Alma mater Harvard University
Chinese Academy of Sciences
Peking University
Awards Morningside Gold Medal (2004)
Guggenheim Fellow (2002)
Scientific career
Fields Mathematics
Institutions Massachusetts Institute of Technology
Zhejiang University
University of California, Los Angeles
Doctoral advisor Shing-Tung Yau

Kefeng Liu (Chinese :刘克峰; born 12 December 1965), is a Chinese-American mathematician who is known for his contributions to geometric analysis, particularly the geometry, topology and analysis of moduli spaces of Riemann surfaces and Calabi–Yau manifolds. He is a professor of mathematics at University of California, Los Angeles, as well as the executive director of the Center of Mathematical Sciences at Zhejiang University. He is best known for his collaboration with Bong Lian and Shing-Tung Yau in which they establish some enumerative geometry conjectures motivated by mirror symmetry.

Contents

Biography

Liu was born in Kaifeng, Henan province, China. In 1985, Liu received his B.A. in mathematics from the Department of Mathematics of Peking University in Beijing. In 1988, Liu obtained his M.A. from the Institute of Mathematics of the Chinese Academy of Sciences (CAS) in Beijing. [1] Liu then went to study in the United States, obtaining a Ph.D. from Harvard University in 1993 under Shing-Tung Yau. [2]

From 1993 to 1996, Liu was C. L. E. Moore Instructor at the Massachusetts Institute of Technology. From 1996 to 2000, Liu was an assistant professor at Stanford University. Liu joined the University of California, Los Angeles faculty in 2000, where he was promoted to full professor in 2002. [1] In September 2003, Liu was appointed as the head of Zhejiang University's mathematics department. [3] Liu is currently the executive director of the Center of Mathematical Sciences at Zhejiang University.

Awards and honors

Editorial Work

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