The $\oplus _c$-topology on abelian $p$-groups

G. D'Este

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Displaying similar documents to “The $\oplus_{c}$ -topology on abelian $p$ -groups”

The $λ$ -inductive topology on abelian $p$ -groups

Luigi Salce (1978)

Rendiconti del Seminario Matematico della Università di Padova

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The $\oplus_{c}$ -topology is not completable

Adolf Mader (1983)

Annali della Scuola Normale Superiore di Pisa - Classe di Scienze

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A note on a theorem of Megibben

Peter Vassilev Danchev, Patrick Keef (2008)

Archivum Mathematicum

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We prove that pure subgroups of thick Abelian $p$ -groups which are modulo countable are again thick. This generalizes a result due to Megibben (Michigan Math. J. 1966). Some related results are also established.

The generalized criterion of Dieudonné for primary valuated groups

Peter Vassilev Danchev (2007)

Acta Mathematica Universitatis Ostraviensis

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Displaying similar documents to “The ⊕ c -topology on abelian p -groups”

The λ -inductive topology on abelian p -groups

The ⊕ c -topology is not completable

A note on a theorem of Megibben

The generalized criterion of Dieudonné for primary valuated groups

Displaying similar documents to “The $\oplus_{c}$ -topology on abelian $p$ -groups”

The $λ$ -inductive topology on abelian $p$ -groups

The $\oplus_{c}$ -topology is not completable