# Infinite locally finite groups of type PSL(2,K) or Sz(K) are not minimal under certain conditions.

Publicacions Matemàtiques (1988)

- Volume: 32, Issue: 1, page 43-47
- ISSN: 0214-1493

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topOtal, Javier, and Peña, Juan Manuel. "Infinite locally finite groups of type PSL(2,K) or Sz(K) are not minimal under certain conditions.." Publicacions Matemàtiques 32.1 (1988): 43-47. <http://eudml.org/doc/41021>.

@article{Otal1988,

abstract = {In classifying certain infinite groups under minimal conditions it is needed to find non-simplicity criteria for the groups under consideration. We obtain some of such criteria as a consequence of the main result of the paper and the classification of finite simple groups.},

author = {Otal, Javier, Peña, Juan Manuel},

journal = {Publicacions Matemàtiques},

keywords = {Grupos localmente finitos; Grupos de Cernikov; infinite simple locally finite group; locally finite minimal non-X groups; infinite locally finite field; Chernikov classes; Chernikov-by- hypocentral groups; hypercentral-by-Chernikov groups},

language = {eng},

number = {1},

pages = {43-47},

title = {Infinite locally finite groups of type PSL(2,K) or Sz(K) are not minimal under certain conditions.},

url = {http://eudml.org/doc/41021},

volume = {32},

year = {1988},

}

TY - JOUR

AU - Otal, Javier

AU - Peña, Juan Manuel

TI - Infinite locally finite groups of type PSL(2,K) or Sz(K) are not minimal under certain conditions.

JO - Publicacions Matemàtiques

PY - 1988

VL - 32

IS - 1

SP - 43

EP - 47

AB - In classifying certain infinite groups under minimal conditions it is needed to find non-simplicity criteria for the groups under consideration. We obtain some of such criteria as a consequence of the main result of the paper and the classification of finite simple groups.

LA - eng

KW - Grupos localmente finitos; Grupos de Cernikov; infinite simple locally finite group; locally finite minimal non-X groups; infinite locally finite field; Chernikov classes; Chernikov-by- hypocentral groups; hypercentral-by-Chernikov groups

UR - http://eudml.org/doc/41021

ER -

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