A Study on the Algebraic Structure of SL(2,p)
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2016
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ndltd-OhioLink-oai-etd.ohiolink.edu-ouhonors14612663772021-08-03T06:36:11Z A Study on the Algebraic Structure of SL(2,p) North, Evan I. Mathematics Finite group theory conjugacy classes modular group The symmetries of a torus are characterized by the modular group, SL(2,Z). The main focus of this study is to consider conjugacy classes of finite quotients of this group, namely over cyclic rings of prime power order. An in-depth review of the base case, SL(2,p), is presented, followed by preliminary results for higher powers of prime numbers p. 2016-05-11 English text Ohio University Honors Tutorial College / OhioLINK http://rave.ohiolink.edu/etdc/view?acc_num=ouhonors1461266377 http://rave.ohiolink.edu/etdc/view?acc_num=ouhonors1461266377 unrestricted This thesis or dissertation is protected by copyright: some rights reserved. It is licensed for use under a Creative Commons license. Specific terms and permissions are available from this document's record in the OhioLINK ETD Center. |
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NDLTD |
language |
English |
sources |
NDLTD |
topic |
Mathematics Finite group theory conjugacy classes modular group |
spellingShingle |
Mathematics Finite group theory conjugacy classes modular group North, Evan I. A Study on the Algebraic Structure of SL(2,p) |
author |
North, Evan I. |
author_facet |
North, Evan I. |
author_sort |
North, Evan I. |
title |
A Study on the Algebraic Structure of SL(2,p) |
title_short |
A Study on the Algebraic Structure of SL(2,p) |
title_full |
A Study on the Algebraic Structure of SL(2,p) |
title_fullStr |
A Study on the Algebraic Structure of SL(2,p) |
title_full_unstemmed |
A Study on the Algebraic Structure of SL(2,p) |
title_sort |
study on the algebraic structure of sl(2,p) |
publisher |
Ohio University Honors Tutorial College / OhioLINK |
publishDate |
2016 |
url |
http://rave.ohiolink.edu/etdc/view?acc_num=ouhonors1461266377 |
work_keys_str_mv |
AT northevani astudyonthealgebraicstructureofsl2p AT northevani studyonthealgebraicstructureofsl2p |
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