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  1. Shing-Tung Yau. Shing-Tung Yau ( / jaʊ /; Chinese: 丘成桐; pinyin: Qiū Chéngtóng; born April 4, 1949) is a Chinese-American mathematician. He is the director of the Yau Mathematical Sciences Center at Tsinghua University and Professor Emeritus at Harvard University. Until 2022, Yau was the William Caspar Graustein Professor of ...

  2. Jan 11, 2024 · World-renowned mathematician Shing-Tung Yau speaks during an interview at Tsinghua University in Beijing, capital of China, Dec. 28, 2023.(Tsinghua University/Handout via Xinhua) BEIJING, Jan. 11 (Xinhua) -- In the serene environs of the lotus pond at Tsinghua University stands Jingzhai, a quaint and tranquil structure hosting the Yau Mathematical Sciences Center (YMSC).

  3. Mr.Shing-Tung Yau is one of the most influential mathematicians of contemporary times. His outstanding contributions are extensive and profound in the fields of mathematics and physics, mainly focusing on differential geometry, algebraic geometry, general relativity, and string theory. When he was young, he went to the United States to study ...

  4. Shing-Tung Yau (丘成桐) ADDRESS:. Room 215, Yau Mathematical Sciences Center, Jing Zhai, Tsinghua University, Hai Dian District, Beijing China. BORN: Shantou ...

  5. May 8, 2024 · Shing-Tung Yau is a Chinese-born mathematician who won the 1982 Fields Medal for his work in differential geometry. Yau received a Ph.D. from the University of California, Berkeley, in 1971. Between 1971 and 1987 he held appointments at a number of institutions, including Stanford (Calif.)

    • The Editors of Encyclopaedia Britannica
  6. Professor Shing-Tung Yau, born in 1949 in Shantou, Guangdong Province, is a Chinese and naturalized American mathematician, and one of the most influential contemporary Mathematicians. In 1969, Yau graduated from the Department of Mathematics, the Chinese University of Hong Kong, and was then admitted to the University of California, Berkeley ...

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  8. 2004. Existence of incompressible minimal surfaces and the topology of three dimensional manifolds with non-negative scalar curvature. R Schoen, ST Yau. Annals of Mathematics 110 (1), 127-142. , 1979. 780. 1979. A new conformal invariant and its applications to the Willmore conjecture and the first eigenvalue of compact surfaces.

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