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Compressive of the first disc Δı (t) of the commuting graph C (G, X) for elements of order three in symmetric groups

The commuting graph C (G, X), where G is a finite group and X is a subset of G, is the graph whose vertex set is X and two distinct elements of X being joined by an edge whenever they commute in the group G. Here the CG (t) ­orbit representatives and the number of elements in the first disc Δı (t) o...

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Main Authors: Nawawi, Athirah, Rowley, Peter
Format: Article
Language:English
Published: AIP Publishing 2016
Online Access:http://psasir.upm.edu.my/id/eprint/53884/1/Compressive%20of%20the%20first%20disc%20%CE%94%C4%B1%20%28t%29%20of%20the%20commuting%20graph%20C%20%28G%2C%20X%29%20for%20elements%20of%20order%20three%20in%20symmetric%20groups.pdf
http://psasir.upm.edu.my/id/eprint/53884/
https://aip.scitation.org/doi/pdf/10.1063/1.4952544
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spelling my.upm.eprints.538842019-05-15T01:41:24Z http://psasir.upm.edu.my/id/eprint/53884/ Compressive of the first disc Δı (t) of the commuting graph C (G, X) for elements of order three in symmetric groups Nawawi, Athirah Rowley, Peter The commuting graph C (G, X), where G is a finite group and X is a subset of G, is the graph whose vertex set is X and two distinct elements of X being joined by an edge whenever they commute in the group G. Here the CG (t) ­orbit representatives and the number of elements in the first disc Δı (t) of C (G, X), is studied when G is a symmetric group of degree n, Sym (n) and X is a conjugacy class of elements of order three. AIP Publishing 2016-06 Article PeerReviewed text en http://psasir.upm.edu.my/id/eprint/53884/1/Compressive%20of%20the%20first%20disc%20%CE%94%C4%B1%20%28t%29%20of%20the%20commuting%20graph%20C%20%28G%2C%20X%29%20for%20elements%20of%20order%20three%20in%20symmetric%20groups.pdf Nawawi, Athirah and Rowley, Peter (2016) Compressive of the first disc Δı (t) of the commuting graph C (G, X) for elements of order three in symmetric groups. AIP Conference Proceedings, 1739 (1). pp. 1-4. ISSN 0094-243X; ESSN: 1551-7616 https://aip.scitation.org/doi/pdf/10.1063/1.4952544 10.1063/1.4952544
institution Universiti Putra Malaysia
building UPM Library
collection Institutional Repository
continent Asia
country Malaysia
content_provider Universiti Putra Malaysia
content_source UPM Institutional Repository
url_provider http://psasir.upm.edu.my/
language English
description The commuting graph C (G, X), where G is a finite group and X is a subset of G, is the graph whose vertex set is X and two distinct elements of X being joined by an edge whenever they commute in the group G. Here the CG (t) ­orbit representatives and the number of elements in the first disc Δı (t) of C (G, X), is studied when G is a symmetric group of degree n, Sym (n) and X is a conjugacy class of elements of order three.
format Article
author Nawawi, Athirah
Rowley, Peter
spellingShingle Nawawi, Athirah
Rowley, Peter
Compressive of the first disc Δı (t) of the commuting graph C (G, X) for elements of order three in symmetric groups
author_facet Nawawi, Athirah
Rowley, Peter
author_sort Nawawi, Athirah
title Compressive of the first disc Δı (t) of the commuting graph C (G, X) for elements of order three in symmetric groups
title_short Compressive of the first disc Δı (t) of the commuting graph C (G, X) for elements of order three in symmetric groups
title_full Compressive of the first disc Δı (t) of the commuting graph C (G, X) for elements of order three in symmetric groups
title_fullStr Compressive of the first disc Δı (t) of the commuting graph C (G, X) for elements of order three in symmetric groups
title_full_unstemmed Compressive of the first disc Δı (t) of the commuting graph C (G, X) for elements of order three in symmetric groups
title_sort compressive of the first disc δı (t) of the commuting graph c (g, x) for elements of order three in symmetric groups
publisher AIP Publishing
publishDate 2016
url http://psasir.upm.edu.my/id/eprint/53884/1/Compressive%20of%20the%20first%20disc%20%CE%94%C4%B1%20%28t%29%20of%20the%20commuting%20graph%20C%20%28G%2C%20X%29%20for%20elements%20of%20order%20three%20in%20symmetric%20groups.pdf
http://psasir.upm.edu.my/id/eprint/53884/
https://aip.scitation.org/doi/pdf/10.1063/1.4952544
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score 13.211869

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