Modular permutations on $\mathbb {Z}$

Francesco Del Castillo

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The Frattini subgroups of abelian groups

Vlastimil Dlab (1960)

Czechoslovak Mathematical Journal

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Normal subgroups and projectivities of finite groups

Federico Menegazzo (1978)

Rendiconti del Seminario Matematico della Università di Padova

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Subgroups of the basic subgroup in a modular group ring

Peter Vassilev Danchev (2005)

Mathematica Slovaca

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Abelian groups that are direct summands of every abelian group which contains them as pure subgroups

J. Łoś (1957)

Fundamenta Mathematicae

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Sylow P-Subgroups of Abelian Group Rings

Danchev, P. (2003)

Serdica Mathematical Journal

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2000 Mathematics Subject Classification: Primary 20C07, 20K10, 20K20, 20K21; Secondary 16U60, 16S34. Let PG be the abelian modular group ring of the abelian group G over the abelian ring P with 1 and prime char P = p. In the present article,the p-primary components Up(PG) and S(PG) of the groups of units U(PG) and V(PG) are classified for some major classes of abelian groups. Suppose K is a first kind field with respect to p in char K ≠ p and A is an abelian p-group. In the...

Commutativity Criterions using Normal Subgroup Lattices

Simion Breaz (2009)

Rendiconti del Seminario Matematico della Università di Padova

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Displaying similar documents to “Modular permutations on ℤ ”

The Frattini subgroups of abelian groups

Normal subgroups and projectivities of finite groups

Subgroups of the basic subgroup in a modular group ring

Abelian groups that are direct summands of every abelian group which contains them as pure subgroups

Sylow P-Subgroups of Abelian Group Rings

Commutativity Criterions using Normal Subgroup Lattices

Displaying similar documents to “Modular permutations on $ℤ$ ”