Results 101 to 110 of about 11,420 (266)
On Algebraic and Definable Closures for Theories of Abelian Groups
Classifying abelian groups and their elementary theories, a series of characteristics arises that describe certain features of the objects under consideration.
In.I. Pavlyuk
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Groups whose proper subgroups of infinite rank have polycyclic-by-finite conjugacy classes [PDF]
A group G is said to be a (PF)C-group or to have polycyclic-by-finite conjugacy classes, if G/C_{G}(x^{G}) is a polycyclic-by-finite group for all xin G. This is a generalization of the familiar property of being an FC-group.
Mounia Bouchelaghem, Nadir Trabelsi
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Abelian Groups Which Contain No More Than 25 Proper Subgroups [PDF]
G. A. Miller
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Maximal Abelian Subgroups of the Symmetric Groups [PDF]
Stephen C. Schroeter
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Abelian groups that are direct summands of every abelian group which contains them as pure subgroups [PDF]
J. Łoś
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Elementary abelian subgroups: from algebraic groups to finite groups [PDF]
Jianbei An +2 more
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The Number of Subgroups of Given Index in Nondenumerable Abelian Groups [PDF]
W. R. Scott
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Groups with minimax commutator subgroup [PDF]
A result of Dixon, Evans and Smith shows that if $G$ is a locally (soluble-by-finite) group whose proper subgroups are (finite rank)-by-abelian, then $G$ itself has this property, i.e. the commutator subgroup of~$G$ has finite rank.
Francesco de Giovanni, Trombetti
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Strongly Base-Two Groups. [PDF]
Burness TC, Guralnick RM.
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