http://s10/mw690/004motpzzy6YBOqC7zP39&690  【著名数学家】伊利诺伊大学芝加哥分校数学、统计和计算机科学系教授" TITLE="丘成栋   【著名数学家】伊利诺伊大学芝加哥分校数学、统计和计算机科学系教授" />
丘成栋

丘成栋教授在数学、应用数学与控制论、计算机科学、金融数学、生物信息等国际前沿研究领域取得了大量原始创新成果，先后发表两百多篇学术论文，其中包括《PNAS》、《Ann. of Math.》、《Invent. Math.》等等这样的国际顶尖数学刊物。 他解决了复几何和奇点理论中的一些国际著名的猜想。是第一个成功地将李代数用来研究代数几何中的超曲面奇点，如今这个代数被同行称为Yau 代数。丘成栋教授及他的合作者还解决了非线性滤波理论中的一个中心的问题（解决了Mitter猜想），完全解决了非线性滤波器的理论问题，这对现代工业，包括国防工业将会有深远的影响。 在生物信息方面，他在DNA及蛋白质2维表示法方面的成果发表在世界顶尖杂志《Nuclei Acid Research 》上。 最近，他开创了natural vector方法来表示基因组和蛋白质。

中文名:丘成栋

国 籍:中国

出生日期:1952年

原 籍:广东省梅州市蕉岭县

简介:

丘成栋，男，原籍广东省梅州市蕉岭县，1952年生于香港，曾任美国伊利诺伊大学芝加哥分校数学、统计和计算机科学系特聘教授，该校信息控制实验室主任，IEEE Fellow，国际顶尖数学专业杂志《Journal of Algebraic Geometry》创始人与主编、《Communications in Information and Systems》创始人与主编。

个人成就:                                                                          

2011年6月，著名数学家丘成栋（Stephen Yau）教授辞去美国伊利诺伊大学芝加哥分校的永久职位，接受清华大学邀请，全职到清华大学数学科学系工作。他已来到清华大学并办完入职手续，成为了清华大学的一名正式教授。

此后，丘成栋教授将全身心地投入到清华大学数学学科的发展与建设，为清华大学数学学科的教学科研、学科建设、人才队伍建设和国际合作交流等作出贡献。丘成栋教授1976年获美国纽约州立大学石溪分校博士学位，历任美国普林斯顿高等研究院成员(1976-77)，哈佛大学Benjamin Pierce助理教授(1977-80)，伊利诺伊大学芝加哥分校数学、统计和计算机科学系副教授(1980-84)、教授(1984-)、特聘教授(2005-)。  

他开创了natural vector方法来表示基因组和蛋白质。 如果两个基因组或蛋白质从生物意义上互相接近，那么它们的natural vector具有很近的距离。因此，natural vector方法不仅对基因组和蛋白质提供了快速、唯一的表示，而且成为有力的聚类和预测工具。基于natural vector方法，丘教授计划构造一个基因组数据库和一个蛋白质数据库。与当前的基因组或蛋白质数据库不同，他构造的新的数据库将支持对所有已知的基因组和蛋白质进行同时的比较研究。公共蛋白质数据库记录了当前有超过八百万的蛋白质存在。在如今的方法中，只有natural vector方法可以完成同时比较这个“不可能的任务”。丘教授计划在清华大学组建一个团队来开展这个科研项目。

http://s2/mw690/004motpzzy6YBOumU9j51&690  【著名数学家】伊利诺伊大学芝加哥分校数学、统计和计算机科学系教授" TITLE="丘成栋   【著名数学家】伊利诺伊大学芝加哥分校数学、统计和计算机科学系教授" />

代表论文:

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　　Annali della Scuola Normale Superiore di Pisa - Classe di Scienze:
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　　Journal of European Mathematical Society:
　　16. Rigidity of CR morphisms between compact strongly pseudoconvex CR manifolds, Journal of European Mathematical Society, Vol 13,(2011),175-184. pdf
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　　J. Differential Geometry:
　　18. Durfee conjecture and coordinate free characterization of homogeneous singularities, (with Yi- Jing Xu), Journal of Differential Geometry 37 (1993), 375-396. pdf
　　19. Moduli and Modular groups of a class of Calabi-Yau n-dimensional manifolds, n>=3 (with Hao Chen), Journal of Differential Geometry, 54(2001), 1-12. pdf
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　　21. On a CR family of compact strongly pseudoconvex CR manifolds, (with X. Huang, H.S. Luk), Journal of Differential Geometry, Vol. 72, No.3, (2006), 353-379. pdf
　　22. Kohn-Rossi cohomology and its application to the complex plateau problem II (with H.S. Luk), Journal of Differential Geometry, Vol. 77, No. 1 (2007), 135-148. pdf
　　23. Higher order Bergman functions and explicit construction of moduli space for complete Reinhardt domains (with Rong DU), Journal of Differential Geometry, 82 (2009), 567-610. pdf
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　　Amer. J. Math.:
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　　26. Gorenstein singularities with geometric genus equal to two, Amer. J. Math. 101 (1979), 813-854. pdf
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　　28. S_n^1 invariant for isolated n-dimensional singularities and its application to moduli problems, Amer. J. Math. 104 (1982), 829-841. pdf
　　29. Various numerical invariants for isolated singularities, Amer. J. Math. 104 (1982), 1063-1100. pdf
　　30. Singularities defined by sl(2,C)invariant polynomials and solvability of Lie algebras arising from isolated singularities, Amer. J. Math. 108 (1986), 1215-1240. pdf
　　31. The multiplicity of isolated two-dimensional hypersurface singularities:Zariski problem, Amer. J. Math. 111 (1989), 753-767. pdf
　　32. A remark on moduli of complex hypersurface, Amer. J. Math., 113 (1990), 287-292. pdf
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　　34. Classification of gradient space as sl(2,C)-module I (with J. Sampson and Yung Yu), Amer. J. Math.114 (1992), 1147-1161. pdf
　　35. Some remarks on the local moduli of tangent bundles over complex surfaces (with W.S. Cheung and B. Wong), Amer. J. Math., 125 (2003), 1029-1035. pdf
　　Trans. Amer. Math. Soc.:
　　36. Normal two-dimensional elliptic singularities, Trans. Amer. Math. Soc. 254 (1979), 117-134. pdf
　　37. On maximally elliptic singularities, Trans. Amer. Math. Soc. 257 (1980), 269-329. pdf
　　Math. Res. Lett.:
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