In this dissertation the Bays-Lambossy theorem is generalized to GF(pn). The Bays-Lambossy theorem states that if two Cayley objects each based on GF(p) are isomorphic then they are isomorphic by a multiplier map. We use this characterization to show that under certain conditions two isomorphic Cayley objects over GF(pn) must be isomorphic by a function on GF(pn) of a
particular type.
| Identifer | oai:union.ndltd.org:unt.edu/info:ark/67531/metadc331144 |
| Date | 12 1900 |
| Creators | Park, Hong Goo |
| Contributors | Brand, Neal E., Kallman, Robert R., Kung, Joseph P. S., Jacob, Roy Thomas |
| Publisher | University of North Texas |
| Source Sets | University of North Texas |
| Language | English |
| Detected Language | English |
| Type | Thesis or Dissertation |
| Format | iv, 60 leaves, Text |
| Rights | Public, Park, Hong Goo, Copyright, Copyright is held by the author, unless otherwise noted. All rights reserved. |
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