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Mathematische Zeitschrift | Vol.70, Issue.1 | | Pages 466-479
Geometry in certain finite groups
Certain finite groups can be considered in a natural manner as geometrical groups in the sence that they, along with a class of conjugate subgroups, characterize a certain geometry and also act as groups of motions on this geometry. Two special classes of such groups are studied, and their structural properties are determined. Finally, examples of such groups are constructed.
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Geometry in certain finite groups
Certain finite groups can be considered in a natural manner as geometrical groups in the sence that they, along with a class of conjugate subgroups, characterize a certain geometry and also act as groups of motions on this geometry. Two special classes of such groups are studied, and their structural properties are determined. Finally, examples of such groups are constructed.
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