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- catalog contributor b1229196.
- catalog contributor b1229197.
- catalog contributor b1229198.
- catalog created "[1968]".
- catalog date "1968".
- catalog date "[1968]".
- catalog dateCopyrighted "[1968]".
- catalog description "pt. I. Lie groups and their lie algebras. Manifolds -- Lie groups: local and global properties -- The lie algebra -- The exponential function -- The Campbell-Baker-Hausdorff theorem -- Subgroups and sub-algebras -- Important examples--the classical matrix groups -- pt. II. Complex semi-simple lie algebras. Basics -- Cartan's criterion -- Structure of simple complex algebras -- Models of the simple complex algebras -- Isomorphisms and automorphisms -- Representations of complex semi-simple algebras -- The radical splitting theorem. Existence of lie groups with a given lie algebra -- pt. III. Real semi-simple lie algebras. Structure and representations of simple real algebras -- Compact connected lie groups.".
- catalog extent "x, 229 p.".
- catalog isPartOf "Notes on mathematics and its applications".
- catalog issued "1968".
- catalog issued "[1968]".
- catalog language "eng".
- catalog publisher "New York, Gordon and Breach".
- catalog subject "Lie algebras.".
- catalog subject "Lie groups.".
- catalog subject "QA251 .H28 1968".
- catalog tableOfContents "pt. I. Lie groups and their lie algebras. Manifolds -- Lie groups: local and global properties -- The lie algebra -- The exponential function -- The Campbell-Baker-Hausdorff theorem -- Subgroups and sub-algebras -- Important examples--the classical matrix groups -- pt. II. Complex semi-simple lie algebras. Basics -- Cartan's criterion -- Structure of simple complex algebras -- Models of the simple complex algebras -- Isomorphisms and automorphisms -- Representations of complex semi-simple algebras -- The radical splitting theorem. Existence of lie groups with a given lie algebra -- pt. III. Real semi-simple lie algebras. Structure and representations of simple real algebras -- Compact connected lie groups.".
- catalog title "Lie groups, Lie algebras, by Melvin Hausner and Jacob T. Schwartz.".
- catalog type "text".