Counting normal subgroups of non euclidean crystallographic groups
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Abstract (EN)
ABSTRACT In this study, we work on a method for counting the number pf normal subgroups N of a non-euclidean crystallographic group T without reflections, with quotient group %, isomorphic to a given finite group G. This has applications to the enumeration of regular coverings of orbifolds. The method, which involves Möbius inversion and representation theory, is also applied to count torsion-free normal subgroups of finite index in T.
Author
Fatma Arslan
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How to Cite
Fatma Arslan (Master Thesis). Counting normal subgroups of non euclidean crystallographic groups, 2003, Manisa Celal Bayar University.
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