Date of Publication
5-1996
Document Type
Master's Thesis
Degree Name
Master of Science in Mathematics
Subject Categories
Mathematics
College
College of Science
Department/Unit
Mathematics and Statistics
Thesis Adviser
Blessilda Raposa
Defense Panel Chair
Severino Gervacio
Defense Panel Member
Shirlee Remoto
Rigor Ponsones
Abstract/Summary
Let G be a finite group of order 2n with a subset D and an element e prime such that / D / = n and(1) / D intersect Da / = n if a = e 0 if a = e prime n/2 if a is not equal to e, e prime, a membership G(2) / Da intersect &b, be prime / = 1 for any elements a and b of G. Then G is called an Hadamard group. This thesis is a detailed study about some of the basic properties of Hadamard groups. This is based on the paper of Noboru ito entitled On Hadamard Groups which appeared in the Journal of Algebra, Volume 168, Number 3 on September 15, 1994.
Abstract Format
html
Language
English
Format
Accession Number
TG02535
Shelf Location
Archives, The Learning Commons, 12F Henry Sy Sr. Hall
Physical Description
69 leaves
Keywords
Hadamard matrices; Group theory; Representations of groups; Permutation groups; Rings (Algebra); Commutative rings
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Recommended Citation
Merza, M. V. (1996). Some basic properties of Hadamard groups. Retrieved from https://animorepository.dlsu.edu.ph/etd_masteral/1747
