Abstract
This book is intended to provide a quick introduction to the subject. The exposition is scheduled in the sequence, as possible for more understanding for beginners. The author exposed a K-theoretic approach to study group C{sup *}-algebras: started in the elementary part, with one example of description of the structure of C{sup *}-algebra of the group of affine transformations of the real straight line, continued then for some special classes of solvable and nilpotent Lie groups. In the second advanced part, he introduced the main tools of the theory. In particular, the conception of multidimensional geometric quantization and the index of group C{sup *}-algebras were created and developed. (author). Refs.
Citation Formats
Diep, Do Ngoc.
Non commutative geometry methods for group C{sup *}-algebras.
IAEA: N. p.,
1996.
Web.
Diep, Do Ngoc.
Non commutative geometry methods for group C{sup *}-algebras.
IAEA.
Diep, Do Ngoc.
1996.
"Non commutative geometry methods for group C{sup *}-algebras."
IAEA.
@misc{etde_440108,
title = {Non commutative geometry methods for group C{sup *}-algebras}
author = {Diep, Do Ngoc}
abstractNote = {This book is intended to provide a quick introduction to the subject. The exposition is scheduled in the sequence, as possible for more understanding for beginners. The author exposed a K-theoretic approach to study group C{sup *}-algebras: started in the elementary part, with one example of description of the structure of C{sup *}-algebra of the group of affine transformations of the real straight line, continued then for some special classes of solvable and nilpotent Lie groups. In the second advanced part, he introduced the main tools of the theory. In particular, the conception of multidimensional geometric quantization and the index of group C{sup *}-algebras were created and developed. (author). Refs.}
place = {IAEA}
year = {1996}
month = {Sep}
}
title = {Non commutative geometry methods for group C{sup *}-algebras}
author = {Diep, Do Ngoc}
abstractNote = {This book is intended to provide a quick introduction to the subject. The exposition is scheduled in the sequence, as possible for more understanding for beginners. The author exposed a K-theoretic approach to study group C{sup *}-algebras: started in the elementary part, with one example of description of the structure of C{sup *}-algebra of the group of affine transformations of the real straight line, continued then for some special classes of solvable and nilpotent Lie groups. In the second advanced part, he introduced the main tools of the theory. In particular, the conception of multidimensional geometric quantization and the index of group C{sup *}-algebras were created and developed. (author). Refs.}
place = {IAEA}
year = {1996}
month = {Sep}
}