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  1. Chow Wei-Liang (simplified Chinese: 周炜良; traditional Chinese: 周煒良; pinyin: Zhōu Wěiliáng; Wade–Giles: Chou Weiliang; October 1, 1911, Shanghai – August 10, 1995, Baltimore) was a Chinese-American mathematician and stamp collector. He was well known for his work in algebraic geometry.

    • Chinese
    • Zhou Wei-Liang
  2. Aug 10, 1995 · Quick Info. Born. 1 October 1911. Shanghai, China. Died. 10 August 1995. Baltimore, Maryland, USA. Summary. Chow Wei-Liang was a Chinese mathematician known for his work in algebraic geometry. View two larger pictures. Biography. Wei-Liang Chow was born into a leading Mandarin family in China.

  3. Wei-Liang Chow, 1911–1995. S. S. Chern After a long illness Wei-Liang died on August 10, 1995. He and I first met in Hamburg, Germany, in October 1934, when I had just come from China as an entering student while he was on his way from Göttingen to Leipzig in order to work with van der Waerden.

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  4. This collection includes some of the professional papers of Professor Chow, including typed letters to and from the mathematician, as well as typed, sometimes handwritten, drafts of some of his essays. The papers range from 1948 to 1995, with the bulk of the material dating from the 1940s and 1950s.

  5. Wei-Liang Chow (1911-1995), known as Chow Wei-Liang in the Chinese tradition, was a Johns Hopkins University professor and mathematician, renowned for his breakthroughs in algebraic geometry.

  6. This invaluable book contains the collected papers of Prof Wei-Liang Chow, an original and versatile mathematician of the 20th Century. Prof Chow's name has become a household word in mathematics because of the Chow ring, Chow coordinates, and Chow's theorem on analytic sets in projective spaces.

  7. By WEI-LIANG CHOW. It is well known that any 1-cycle in an algebraic surface can be deformed into a 1-cycle lying in a generic plane section of the surface.' The usual proof of this theorem, which can be easily generalized from a surface to any non-singular algebraic variety, is topological and consists of a simple con-

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