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On the Growth Sequences of PSp_2m, q

Author:
احمد عرفانیان مشیری نژاد
,
رشيد رضايي
,
Ahmad Erfanian
Year
: 2007
Abstract: The aim of this paper is to give a lower bound for h(2,PSp (2m, q)),

for all 2 ≤ m ≤ 5 , m ≥ 10 and q ≥ 2, where h(2,G) is the maximum

number such that G

h(2,G) can be generated by 2 elements. Furthermore,

we consider a problem which was conjectured by J.Wiegold and the first

author in 1996, which says that h(2,G)2 > |G| for all finite non-abelian

simple groups. We confirm the conjecture for the projective symplectic

simple groups PSp (2m, q) at the end.
URI: https://libsearch.um.ac.ir:443/fum/handle/fum/3345738
Keyword(s): Minimum number of generators,maximal subgroups,simple

groups
,
projective symplectic linear groups
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    On the Growth Sequences of PSp_2m, q

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contributor authorاحمد عرفانیان مشیری نژادen
contributor authorرشيد رضاييen
contributor authorAhmad Erfanianfa
date accessioned2020-06-06T13:12:14Z
date available2020-06-06T13:12:14Z
date issued2007
identifier urihttps://libsearch.um.ac.ir:443/fum/handle/fum/3345738?locale-attribute=en
description abstractThe aim of this paper is to give a lower bound for h(2,PSp (2m, q)),

for all 2 ≤ m ≤ 5 , m ≥ 10 and q ≥ 2, where h(2,G) is the maximum

number such that G

h(2,G) can be generated by 2 elements. Furthermore,

we consider a problem which was conjectured by J.Wiegold and the first

author in 1996, which says that h(2,G)2 > |G| for all finite non-abelian

simple groups. We confirm the conjecture for the projective symplectic

simple groups PSp (2m, q) at the end.
en
languageEnglish
titleOn the Growth Sequences of PSp_2m, qen
typeJournal Paper
contenttypeExternal Fulltext
subject keywordsMinimum number of generatorsen
subject keywordsmaximal subgroupsen
subject keywordssimple

groups
en
subject keywordsprojective symplectic linear groupsen
journal titleInternational Journal of Algebraen
journal titleInternational Journal of Algebrafa
pages51-62
journal volume1
journal issue2
identifier linkhttps://profdoc.um.ac.ir/paper-abstract-417.html
identifier articleid417
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