Complex actions of Lie groups
The objects under study are triples (M, J, [capital Greek]Phi) where M is a smooth manifold, J is a stable almost complex structure on M, and [capital Greek]Phi : G x M [rightwards arrow] M is an action of the compact Lie group G on M preserving the stable almost complex structure.
Read More ↓Title Statements
- Full title :Complex actions of Lie groups / Connor Lazarov and Arthur Wasserman.
Summary
The objects under study are triples (M, J, [capital Greek]Phi) where M is a smooth manifold, J is a stable almost complex structure on M, and [capital Greek]Phi : G x M [rightwards arrow] M is an action of the compact Lie group G on M preserving the stable almost complex structure.
Read More ↓Edition Statements
- Publication Date:©1973.
Publication Statements
- Publisher(s):American mathematical Society
- Place of Publication:Providence, R.I
- Language:eng
- Publication Date:©1973.
The Physical Object
- Description:ii, 82 pages : : illustrations ; : 26 cm.
Edition Identifiers
- ISBN:0821818376, 9780821818374
- oclc:ocm00730841
- LC Classification:QA3
- Dewey Decimal:510/.8 s
Table of Contents
Introduction -- Free and regular actions -- Relation between [capital Greek]Omega [subscript]* [superscript italic]U([superscript italic]n) and [capital Greek]Omega [subscript]* ([superscript italic]n) -- Free actions -- Application to [capital Greek]Omega [subscript]* [superscript italic]U([superscript italic]n).
Read More ↓Subjects
Writers
More from this Series
No reviews yet. Be the first to rate this work.
Related Works
more →
Complex semisimple quantum groups and representation theory
Voigt, Christian, (Reader in Mathematics)
Files & Downloads
-
Complex Actions of Lie Groups -- (.djvu)
DJVU · 578.6 KB · updated
Rate & Review