Gewählte Publikation:
Toth, L.
(2012):
On the number of cyclic subgroups of a finite Abelian group
B MATH SOC SCI MATH. 2012; 55(4): 423-428.
- Abstract:
- We prove by using simple number-theoretic arguments formulae concerning the number of elements of a fixed order and the number of cyclic subgroups of a direct product of several finite cyclic groups. We point out that certain multiplicative properties of related counting functions for finite Abelian groups are immediate consequences of these formulae.
- Autor*innen der BOKU Wien:
-
Toth Laszlo
- Find related publications in this database (Keywords)
-
Finite Abelian group
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cyclic subgroup
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order of elements
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multiplicative arithmetic function