International Conference on Operator Algebras and Operator Theory to be held in Shanghai, China, July 4-9, 1997
International Conference on Operator Algebras and Operator Theory to be held in Shanghai, China, July 4-9, 1997
批准号:
9705842
负责人:
Huaxin Lin
金额:
$2.45万
依托单位国家:
美国
项目类别:
Standard Grant
财政年份:
1997
资助国家:
美国
项目状态:
已结题
起止时间:
1997-06-01 至 1998-05-31
中文摘要
林/阮/张摘要970-5842 该奖项将为美国参加将于7月4日至9日在中国上海华东师范大学举行的第三届算子代数和算子理论国际会议提供部分支持。 主办大学将部分支持外国参与者的当地费用。 1967年和1980年的前两次会议对该地区的发展作出了重大贡献。 这个项目的一般数学领域有其基础的理论代数的运营商在希尔伯特空间。 运算符可以被认为是复数的有限或无限矩阵。 特殊类型的算子通常被放在一个代数中,自然称为算子代数。 这些看似抽象的物体有着令人惊讶的多种应用。 例如,它们在纽结理论中起着关键作用,而纽结理论目前正被用于研究DNA的结构。
英文摘要
Abstract Lin/Ruan/Zhang 970-5842 This award will provide partial support for US participants in the third international conference on operator algebras and operator theory to be held in Shanghai, China, July 4-9 at the East China Normal University. The host university will partially support the local expense of the foreign participants. The previous two conferences, in 1967 and 1980, contributed significantly to the development of the area. The general area of mathematics of this project has its basis in the theory of algebras of operators on Hilbert space. Operators can be thought of as finite or infinite matrices of complex numbers. Special types of operators are often put together in an algebra , naturally called an operator algebra. These seemingly abstract objects have a surprising variety of applications. For example, they play a key role in knot theory, which in turn is currently being used to study the structure of DNA.
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