Galois Theory and Finite Projective Planes
Galois Theory and Finite Projective Planes
批准号:
9704800
负责人:
John Thompson
金额:
$0.0万
依托单位:
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:
1997-06-15 至 1999-05-31
中文摘要
提出者计划继续研究有限射影平面,特别是关联矩阵的伽罗瓦理论方面。此外,本文还将继续研究如何将简单群实现为伽罗瓦群,特别是复射影平面4个分支点的覆盖。最后,提议者将继续他对里昂-所罗门工作的兴趣,为有限单群的分类提供一个详细的、连贯的证明。群理论是数学研究的一个中心领域,因为它的方法通过对称和几何变换的性质普遍适用于许多数学对象的研究。
英文摘要
THOMPSON, ABSTRACT 9704800 The proposer plans to continue the study of finite projective planes, especially the Galois-theoretic aspects of incidence matrices. Additionally, the proposer will continue the study of realizing simple groups as Galois groups , especially of covers of the complex projective plane with 4 branch points. Finally, the proposer will continue his interest in the Lyons-Solomon work on providing a detailed, coherent proof of the classification of finite simple groups. The theory of groups is a central area of research in mathematics because its methods apply generally to the study of many mathematical objects through the properties of symmetry and geometric transformation.
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