| Type of Document |
Dissertation |
| Author |
Arslan, Mustafa
|
| URN |
etd-03142006-134928 |
| Title |
Integral Cohomology of the Siegel Modular Variety of Degree Two and Level Three |
| Degree |
Doctor of Philosophy (Ph.D.) |
| Department |
Mathematics |
| Advisory Committee |
| Advisor Name |
Title |
| Jerome W. Hoffman |
Committee Chair |
| Frank Neubrander |
Committee Member |
| Paul B. van Wamelen |
Committee Member |
| Richard A. Litherland |
Committee Member |
| Robert F. Lax |
Committee Member |
| Carlos Slawson |
Dean's Representative |
|
| Keywords |
- symplectic group
- siegel modular variety
|
| Date of Defense |
2005-11-01 |
| Availability |
unrestricted |
Abstract
In this thesis work Deligne's spectral sequence Ep,qr with integer coefficients for the embedding of the Siegel modular variety of degree two and level three, A2(3) into its Igusa compactification, A2(3)*, is investigated. It is shown that E3 = E∞ and this information is applied to compute the cohomology groups of A2(3) over the integers.
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| Files |
| Filename |
Size |
Approximate Download Time
(Hours:Minutes:Seconds)
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| 28.8 Modem |
56K Modem |
ISDN (64 Kb) |
ISDN (128 Kb) |
Higher-speed Access |
| |
Arslan_dis.pdf |
280.13 Kb |
00:01:17 |
00:00:40 |
00:00:35 |
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