| Type of Document |
Master's Thesis |
| Author |
Dumitra?cu, Constantin Dorin
|
| URN |
etd-05092009-040330 |
| Title |
The odd chern character and obstruction theory |
| Degree |
Master of Science |
| Department |
Mathematics |
| Advisory Committee |
| Advisor Name |
Title |
| Haskell, Peter E. |
Committee Chair |
| Ball, Joseph A. |
Committee Member |
| Olin, Robert F. |
Committee Member |
| Quinn, Frank S. |
Committee Member |
|
| Keywords |
|
| Date of Defense |
1995-05-06 |
| Availability |
restricted |
Abstract
Having as starting point a formula described in the paper of Baum & Douglas, [BmDg]
the odd-degree component of the Chern character is
is analyzed. Our presentation uses the obstruction theory definition Chern characteristic classes in order to emphasize the connections with the even-degree component (see Theorem 4.3.1) and leads to a natural justification of the fundamental property of the Chern character, i.e. of being a ring homomorphism. The reader is assumed to have some background in topological Κ-theory and algebraic topology.
|
| Files |
| Filename |
Size |
Approximate Download Time
(Hours:Minutes:Seconds) |
| 28.8 Modem |
56K Modem |
ISDN (64 Kb) |
ISDN (128 Kb) |
Higher-speed Access |
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LD5655.V855_1995.D865.pdf |
1.64 Mb |
00:07:35 |
00:03:54 |
00:03:24 |
00:01:42 |
00:00:08 |
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