李群與李代數Ⅱ

李群與李代數Ⅱ

《國外數學名著系列(續1)(影印版)62:李群與李代數2(李群的離散子群,李群與李代數的上同調)》can be useful as a reference and research guide to graduate students and researchers in different areas of mathematics and theoretical physics.The first part of this book on Discrete Subgroups of Lie Groups is written by E.B. Vinberg, V.V. Gorbatsevich, and O.V. Shvartsman. Various types of discrete subgroups of Lie groups arise in the theory of functions of complex variables, arithmetic, geometry, and crystallography. Since the foundation of their general theory in the 50-60s of this century, considerable and in many respects exhaustive results were obtained. This development is reflected in this survey. Both semisimple and general Lie groups are considered. Part II on Cohomologies of Lie Groups and Lie Algebras is written by B.L. Feigin and D.B. Fuchs. It contains different definitions ofcohomologies of Lie groups and (both finite-dimensional and some infinite-dimensional)Lie algebras, the main methods of their calculation, and the results of these calculations.

基本介紹

  • 副標題:李群的離散子群,李群與李代數的上同調
  • 作者:奧尼契科
  • 出版時間:2009-1
  • 頁數:223
  • 定價:56.00元
  • 叢書:  國外數學名著系列
  • ISBN:9787030235053
基本信息,內容介紹,

基本信息

副標題:李群的離散子群,李群與李代數的上同調
作者:奧尼契科
頁數:223
出版時間:2009-1
叢書:國外數學名著系列
ISBN:9787030235053

內容介紹

《國外數學名著系列(續1)(影印版)62:李群與李代數2(李群的離散子群,李群與李代數的上同調)》can be useful as a reference and research guide to graduate students and researchers in different areas of mathematics and theoretical physics.The first part of this book on Discrete Subgroups of Lie Groups is written by E.B. Vinberg, V.V. Gorbatsevich, and O.V. Shvartsman. Various types of discrete subgroups of Lie groups arise in the theory of functions of complex variables, arithmetic, geometry, and crystallography. Since the foundation of their general theory in the 50-60s of this century, considerable and in many respects exhaustive results were obtained. This development is reflected in this survey. Both semisimple and general Lie groups are considered. Part II on Cohomologies of Lie Groups and Lie Algebras is written by B.L. Feigin and D.B. Fuchs. It contains different definitions ofcohomologies of Lie groups and (both finite-dimensional and some infinite-dimensional)Lie algebras, the main methods of their calculation, and the results of these calculations.

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