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[转贴] 陈省身先生生平简介

陈省身先生生平简介

读了acmuser转的张恭庆纪念陈省身先生的文章(http://www.chinesepdf.com/thread-48035-1-1.html)。十分感慨。现将数月前在网上看到的陈先生的生前好友写的关于陈先生生平的纪念文章与大家分享(原文见http://www.universityofcaliforni ... shiingshenchern.htm):

IN MEMORIAM
Shiing-Shen Chern
Professor of Mathematics, Emeritus
UC Berkeley
1911–2004

Shiing-Shen Chern passed away in Tianjin, China, on December 3, 2004 at the age of 93. He had spent the last five years of his life in Tianjin.

Chern was born on October 26, 1911 in Jiaxing, Zhejiang Province, China, 16 days after the revolution that overthrew the Manchurian Dynasty and ushered in modern China. Typically for that era in China, his schooling was haphazard. He had one day of elementary education, four years of middle-high school, and at age 15 skipped two grades to enter Nankai University. In 1932, when Chern was a graduate student at Tsing-Hua University, Wilhelm Blaschke from Hamburg visited China and gave some lectures on web geometry which opened Chern’s eyes to the grand vistas in geometry. When Chern won a scholarship in 1934 to study abroad, he defied the conventional wisdom of going to the U.S. and chose to attend the University of Hamburg instead. This was the first of three major decisions in the period 1934 to 1943 that shaped the rest of his life. The second, in 1936, was to use a postdoctoral fellowship for study in Europe to study with Elie Cartan in Paris. The importance of Cartan's geometric work was not generally well understood at that time, but Chern had the opportunity to learn from the master himself. This made a lasting impression, and Cartan's influence on his scientific outlook can be seen on almost every page of Chern's four-volume Selected Papers (1978-1989).

During most of the Sino-Japanese War (1937-1945), Chern taught at the collective Southwest Associated University in Kunming, while studying the work of Cartan. He was beginning to make a name for himself in the international mathematics community, but he recognized that he still had to find his own mathematical voice. When an invitation to visit the Institute for Advanced Study (IAS) at Princeton came in 1943, he decided to accept in spite of the hardship of wartime travel. He reached Princeton in August. The visit to IAS was his third major decision of the decade, and perhaps the most important of all.

Chern's sojourn at the IAS from August 1943 to December of 1945 changed the course of differential geometry and transcendental algebraic geometry, and changed his life as well. Soon after his arrival at Princeton, he made a major discovery, namely, an intrinsic proof of the n-dimensional Gauss-Bonnet theorem. This important proof was the forerunner of other invariants which bear his name, Chern classes, Chern-Weil homomorphism and Chern-Simons invariants, which have become essential tools not only in differential geometry but in other areas of mathematics such as topology and algebraic geometry and also mathematical physics. A large part of modern algebraic geometry would not exist without Chern classes.

In the decades before 1944, the field of differential geometry had gone through a period of stagnation. Chern's results and new viewpoint revitalized and reshaped the subject. History will no doubt accord Chern his rightful place among the giants in geometry.

In April of 1946, Chern returned to China and was immediately entrusted with the creation of a mathematics institute for the Academia Sinica in Nanking. That he did, and became its de facto director (the official title was deputy director). By late 1948, the political situation in China had become so unstable that his friends in the U.S. began to be concerned about his safety. With the help of Robert Oppenheimer, then director of IAS, Chern and his family managed to land safely on U.S. soil on New Year's Day of 1949. He was a member of IAS for the spring semester, and in the fall he took a faculty position at the University of Chicago, where he would stay until he accepted the offer to come to Berkeley in 1960. Upon his arrival, he immediately attracted a group of young geometers, and Berkeley in the sixties and seventies became the geometry center of the world.

In addition to the ten Ph.D. students of the Chicago period, Chern supervised 31 Ph.D. students in Berkeley. In the late seventies, Chern brought two young geometers as visiting scholars from mainland China, which led to exchange agreements between Berkeley and several major Chinese universities. Soon after, other American universities followed suit.

Many honors came Chern's way during the Berkeley years, including election to the National Academy of Sciences in 1961, the U.S. National Medal of Science in 1975, and the Wolf Prize from the Israeli government in 1984. Later, he also received the Lobachevsky Prize from the Russian Academy of Sciences, in 2002, and finally the first Shaw Prize in Mathematics, in 2004. In 2002 he was Honorary President of the International Congress of Mathematicians held at Beijing.

Chern's leadership position in differential geometry was, if anything, enhanced by his work in his Berkeley years. The refined Chern classes on Hermitian bundles, Chern-Simons invariants, and Chern-Moser invariants all date from this period. His leadership was felt in other areas too, but most notably in the founding of two mathematics institutes. In 1981, the proposal he made jointly with Calvin Moore and I. M. Singer to establish an institute in mathematics on campus was officially approved by the government, and the Mathematical Sciences Research Institute (MSRI) was born. Chern served as its first director until 1984. In that year, he launched a second mathematics research institute at his alma mater, Nankai University in Tianjin. A main goal of the Nankai Institute has been to attract leading mathematicians to visit Tianjin and make it an active center of mathematics. Chern pursued this goal with vigor, and the Chinese government did its share in making foreign visitors welcome. When Chern finally returned to China for good in 1999, the well-being of the institute became his final project. He made ambitious plans that were only partially realized at the time of his death.

Chern is survived by his son Paul L. Chern, daughter May P. Chu, sister Yu- Hwa Shen, brother Chia-Lin Chen, and four grandchildren, Melissa, Theresa, Claire, and Albert. His wife of 60 years, Shih-Ning, passed away in 2000 in Tianjin.

Hung-Hsi Wu
Shoshichi Kobayashi
Alan Weinstein
自由无价

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缅怀大师!

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我们这的老师也讲过陈先生的学术成就。

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怀念大师!

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真真正正的数学大师,活到老学到老

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中国所谓的大师都是成名外,落叶归根于中,青春年华全部奉献给老外,老了不中用了却又回到中国养老,时不时厥词两下,象什么鱼之类;而为中华民族的复兴崛起做过巨大功勋的,却都默默无闻!是谁的可悲?

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引用:
原帖由 xizhouren 于 2008-4-15 14:33 发表
中国所谓的大师都是成名外,落叶归根于中,青春年华全部奉献给老外,老了不中用了却又回到中国养老,时不时厥词两下,象什么鱼之类;而为中华民族的复兴崛起做过巨大功勋的,却都默默无闻!是谁的可悲?
陈老是对中国当代数学贡献最大的数学大师!

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这个进来了解下了哦!

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我尊敬的数学大师!緬懷!

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陈老的弟子丘成桐也是一座高峰。
“华人数学家的强国梦——记世界科学大师丘成桐”
http://news.xinhuanet.com/overseas/2005-02/01/content_2534193.htm

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斯人已逝。怀念大家啊。

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缅怀尊敬的陈省身大师!
中国数学的骄傲啊,不知道什么时候才能再出一个达到如此境界的大家啊!

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数学大师,活到老学到老

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比起陈老, 丘成桐差远了。不说学术,我是说为人方面

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令人敬仰地大师,不朽的丰碑

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借了一本陈省身文集,里面有很多非数学方面的内容,甚至连诗文都有。真是值得佩服的第一个人。

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正研习陈老微分流形讲义中

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大师中不乏“书呆子”,沽名钓誉者亦有之。皆非我等晚辈之楷模。
陈先生及其他无数大师治学有方,做人有道。有这些丰碑,是我中华乃至人类之骄傲。
自由无价

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欧 高 黎 嘉 陈!! 微分几何公认的牛人!

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世界级的数学大师。并且很关注中国数学人才的培养。

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