A Dichotomy Theorem and other results for a class of quotients of topological groups

Author:

Arhangel'skii A.V.

Funder

RFBR

Publisher

Elsevier BV

Subject

Geometry and Topology

Reference28 articles.

1. On a class of spaces containing all metric and all locally compact spaces;Arhangel'skii;Mat. Sb.,1965

2. Remainders in compactifications and generalized metrizability properties;Arhangel'skii;Topol. Appl.,2005

3. More on remainders close to metrizable spaces;Arhangel'skii;Topol. Appl.,2007

4. Two types of remainders of topological groups;Arhangel'skii;Comment. Math. Univ. Carol.,2008

5. Remainders of metrizable spaces and a generalization of Lindelöf Σ-spaces;Arhangel'skii;Fundam. Math.,2011

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1. On some properties of remainders of compactly-fibered coset spaces;Topology and its Applications;2024-02

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3. Submetrizability and first-countability of coset spaces;Topology and its Applications;2022-05

4. On compactly-fibered coset spaces;Bulletin of the Belgian Mathematical Society - Simon Stevin;2019-09-01

5. Remainders for a class of quotients of paratopological groups;Topology and its Applications;2017-09

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