Complex Lie groups have often been used as auxiliaries in the study of real Lie groups in areas such as differentialÂ . This is followed by a discourse on complex analytic groups that carry the structure of affine algebraic groups compatible with their analytic group structure.

Complex Lie groups have often been used as auxiliaries in the study of real Lie groups in areas such as differential geometry and representation theory. To date, however, no book has fully explored and developed their structural aspects. The Structure of Complex Lie Groups addresses this need. Self-contained, it begins with general concepts introduced via an almost complex structure on a real Lie group.

Complex Lie groups have often been used as auxiliaries in the study of real Lie groups in areas such as differentialÂ . Integral Theorems for Functions and Differential Forms in C(m).

Complex Lie groups have often been used as auxiliaries in the study of real Lie groups in areas such as. . The description of the structure of group C -algebras is a difficult problem, but relevant to important new developments in mathematics, such as non-commutative geometry and quantum groups. Although a significant number of new methods and results have been obtained, until now they have not been.

ISBN 13: 9781584882619.

Hardcover: 359 pages. There's a problem loading this menu right now.

By: Dong Hoon Lee. Publisher: Chapman and Hall/CRC. Print ISBN: 9781584882619, 1584882611. eText ISBN: 9781420035452, 1420035452. digital pages viewed over the past 12 months. institutions using Bookshelf across 241 countries. Self-contained, it begins with general concepts. Representative Functions of Lie Groups.

Beginning with commutative algebra, algebraic geometry and the theory of Lie algebras, the book develops the necessary background of affine algebraic groups over an algebraically closed field.

Beginning with commutative algebra, algebraic geometry and the theory of Lie algebras, the book develops the necessary background of affine algebraic groups over an algebraically closed field, and then moves toward the algebraic and geometric aspects of modern invariant theory and quotients. Download from free file storage.