The nonabelian tensor square of Bieberbach group of dimension five with dihedral point group of order eight

The nonabelian tensor product was originated in homotopy theory as well as in algebraic K-theory. The nonabelian tensor square is a special case of the nonabelian tensor product where the product is defined if the two groups act on each other in a compatible way and their action are taken to be conj...

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Main Authors: Wan Mohd. Fauzi, Wan Nor Farhana, Mohd. Idrus, Nor'ashiqin, Masri, Rohaidah, Sarmin, Nor Haniza
Format: Conference or Workshop Item
Published: 2014
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Online Access:http://eprints.utm.my/id/eprint/62988/
http://dx.doi.org/10.1063/1.4887659
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spelling my.utm.629882017-10-03T07:14:52Z http://eprints.utm.my/id/eprint/62988/ The nonabelian tensor square of Bieberbach group of dimension five with dihedral point group of order eight Wan Mohd. Fauzi, Wan Nor Farhana Mohd. Idrus, Nor'ashiqin Masri, Rohaidah Sarmin, Nor Haniza TP Chemical technology The nonabelian tensor product was originated in homotopy theory as well as in algebraic K-theory. The nonabelian tensor square is a special case of the nonabelian tensor product where the product is defined if the two groups act on each other in a compatible way and their action are taken to be conjugation. In this paper, the computation of nonabelian tensor square of a Bieberbach group, which is a torsion free crystallographic group, of dimension five with dihedral point group of order eight is determined. Groups, Algorithms and Programming (GAP) software has been used to assist and verify the results. 2014 Conference or Workshop Item PeerReviewed Wan Mohd. Fauzi, Wan Nor Farhana and Mohd. Idrus, Nor'ashiqin and Masri, Rohaidah and Sarmin, Nor Haniza (2014) The nonabelian tensor square of Bieberbach group of dimension five with dihedral point group of order eight. In: 21st National Symposium on Mathematical Sciences (SKSM21), 2014, Penang, Malaysia. http://dx.doi.org/10.1063/1.4887659
institution Universiti Teknologi Malaysia
building UTM Library
collection Institutional Repository
continent Asia
country Malaysia
content_provider Universiti Teknologi Malaysia
content_source UTM Institutional Repository
url_provider http://eprints.utm.my/
topic TP Chemical technology
spellingShingle TP Chemical technology
Wan Mohd. Fauzi, Wan Nor Farhana
Mohd. Idrus, Nor'ashiqin
Masri, Rohaidah
Sarmin, Nor Haniza
The nonabelian tensor square of Bieberbach group of dimension five with dihedral point group of order eight
description The nonabelian tensor product was originated in homotopy theory as well as in algebraic K-theory. The nonabelian tensor square is a special case of the nonabelian tensor product where the product is defined if the two groups act on each other in a compatible way and their action are taken to be conjugation. In this paper, the computation of nonabelian tensor square of a Bieberbach group, which is a torsion free crystallographic group, of dimension five with dihedral point group of order eight is determined. Groups, Algorithms and Programming (GAP) software has been used to assist and verify the results.
format Conference or Workshop Item
author Wan Mohd. Fauzi, Wan Nor Farhana
Mohd. Idrus, Nor'ashiqin
Masri, Rohaidah
Sarmin, Nor Haniza
author_facet Wan Mohd. Fauzi, Wan Nor Farhana
Mohd. Idrus, Nor'ashiqin
Masri, Rohaidah
Sarmin, Nor Haniza
author_sort Wan Mohd. Fauzi, Wan Nor Farhana
title The nonabelian tensor square of Bieberbach group of dimension five with dihedral point group of order eight
title_short The nonabelian tensor square of Bieberbach group of dimension five with dihedral point group of order eight
title_full The nonabelian tensor square of Bieberbach group of dimension five with dihedral point group of order eight
title_fullStr The nonabelian tensor square of Bieberbach group of dimension five with dihedral point group of order eight
title_full_unstemmed The nonabelian tensor square of Bieberbach group of dimension five with dihedral point group of order eight
title_sort nonabelian tensor square of bieberbach group of dimension five with dihedral point group of order eight
publishDate 2014
url http://eprints.utm.my/id/eprint/62988/
http://dx.doi.org/10.1063/1.4887659
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