P-ranks and automorphism of group divisible designs.

Group Divisible Designs are studied with their corresponding Relative Dif- ference Sets using methods of vector spaces, nite elds, classical geometries, group rings, and complex characters. Examples of Group Divisible designs are given with their Singer groups and class regular subgroups. The c...

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Bibliographic Details
Main Author:	Tan, Yee Sern.
Other Authors:	Bernhard Schmidt
Format:	Final Year Project
Language:	English
Published:	2009
Subjects:	DRNTU::Science::Mathematics::Discrete mathematics::Combinatorics
Online Access:	http://hdl.handle.net/10356/14802
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Institution:	Nanyang Technological University
Language:	English

id	sg-ntu-dr.10356-14802
record_format	dspace
spelling	sg-ntu-dr.10356-148022023-02-28T23:12:31Z P-ranks and automorphism of group divisible designs. Tan, Yee Sern. Bernhard Schmidt School of Physical and Mathematical Sciences DRNTU::Science::Mathematics::Discrete mathematics::Combinatorics Group Divisible Designs are studied with their corresponding Relative Dif- ference Sets using methods of vector spaces, nite elds, classical geometries, group rings, and complex characters. Examples of Group Divisible designs are given with their Singer groups and class regular subgroups. The correspondence of semiregular Group Divisible Designs with symmetric nets and also with generalised Hadamard matrices are shown. Bachelor of Science in Mathematical Sciences 2009-02-06T04:46:15Z 2009-02-06T04:46:15Z 2008 2008 Final Year Project (FYP) http://hdl.handle.net/10356/14802 en 55 p. application/pdf
institution	Nanyang Technological University
building	NTU Library
continent	Asia
country	Singapore Singapore
content_provider	NTU Library
collection	DR-NTU
language	English
topic	DRNTU::Science::Mathematics::Discrete mathematics::Combinatorics
spellingShingle	DRNTU::Science::Mathematics::Discrete mathematics::Combinatorics Tan, Yee Sern. P-ranks and automorphism of group divisible designs.
description	Group Divisible Designs are studied with their corresponding Relative Dif- ference Sets using methods of vector spaces, nite elds, classical geometries, group rings, and complex characters. Examples of Group Divisible designs are given with their Singer groups and class regular subgroups. The correspondence of semiregular Group Divisible Designs with symmetric nets and also with generalised Hadamard matrices are shown.
author2	Bernhard Schmidt
author_facet	Bernhard Schmidt Tan, Yee Sern.
format	Final Year Project
author	Tan, Yee Sern.
author_sort	Tan, Yee Sern.
title	P-ranks and automorphism of group divisible designs.
title_short	P-ranks and automorphism of group divisible designs.
title_full	P-ranks and automorphism of group divisible designs.
title_fullStr	P-ranks and automorphism of group divisible designs.
title_full_unstemmed	P-ranks and automorphism of group divisible designs.
title_sort	p-ranks and automorphism of group divisible designs.
publishDate	2009
url	http://hdl.handle.net/10356/14802
_version_	1759853893566595072

P-ranks and automorphism of group divisible designs.

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