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Contributions to the Bohr topology by W.W. Comfort

Topology and its applications, 2019-06, Vol.259, p.28-39

2019

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Remarks on the Bohr-torsion topology of a locally compact Abelian group

Boletín de la Sociedad Matemática Mexicana, 2018-10, Vol.24 (2), p.373-380

Trigos-Arrieta, F. Javier

2018

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Group duality with the topology of precompact convergence

Journal of mathematical analysis and applications, 2005-03, Vol.303 (1), p.274-287

2005

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On closed subgroups of precompact groups

Journal of group theory, 2023-05

2023

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When a totally bounded group topology is the Bohr topology of a LCA group

Topology and its applications, 2019-06, Vol.259, p.110-123

2019

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A CHARACTERIZATION OF PONTRYAGIN-VAN KAMPEN DUALITY FOR COMPLEX LOCALLY CONVEX SPACES

Communications in algebra, 2002-04, Vol.30 (4), p.1715-1724

2002

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Normality and the Weak Topology on a Locally Compact Abelian Group

Annals of the New York Academy of Sciences, 1994-11, Vol.728 (1), p.290-295

TRIGOS-ARRIETA, F. JAVIER

1994

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Products of Locally Pseudocompact Topological Groups

Annals of the New York Academy of Sciences, 1992-09, Vol.659 (1), p.182-187

TRIGOS-ARRIETA, F. JAVIER

1992

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Uncountable products of determined groups need not be determined

Journal of mathematical analysis and applications, 2008-12, Vol.348 (2), p.834-842

2008

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The Dual Group of a Dense Subgroup

Czechoslovak mathematical journal, 2004-06, Vol.54 (2), p.509-533

2004

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The Bohr topology of Moore groups

Topology and its applications, 1999, Vol.97 (1), p.85-98

1999

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A characterization of Pontryagin–van Kampen duality for locally convex spaces

Topology and its applications, 2002-06, Vol.121 (1), p.75-89

2002

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Cross sections and homeomorphism classes of Abelian groups equipped with the Bohr topology

Topology and its applications, 2001, Vol.115 (2), p.215-233

2001

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Suitable sets in some topological groups

Journal of group theory, 2000-03, Vol.3 (3), p.293-321

2000

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Relating a Locally Compact Abelian Group to Its Bohr Compactification

Advances in mathematics (New York. 1965), 1996-06, Vol.120 (2), p.322-344

1996

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Locally pseudocompact topological groups

Topology and its applications, 1995-04, Vol.62 (3), p.263-280

1995

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Every Uncountable Abelian Group Admits a Nonnormal Group Topology

Proceedings of the American Mathematical Society, 1994, Vol.122 (3), p.907-909

Trigos-Arrieta, F. Javier

1994

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Products of Locally Pseudocompact Topological Groupsa

Annals of the New York Academy of Sciences, 1992-09, Vol.659 (1), p.182-187

TRIGOS‐ARRIETA, F. JAVIER

1992

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Continuity, boundedness, connectedness and the Lindelöf property for topological groups

Journal of pure and applied algebra, 1991-03, Vol.70 (1), p.199-210

Trigos-Arrieta, F.Javier

1991

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Abelian Groups which Satisfy Pontryagin Duality need not Respect Compactness

Proceedings of the American Mathematical Society, 1993-04, Vol.117 (4), p.1195-1200

1993

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The Bohr compactification, modulo a metrizable subgroup

Fundamenta mathematicae, 1993, Vol.143 (2), p.119-136

1993

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The Bohr compactification, modulo a metrizable subgroup

Fundamenta mathematicae, 1993, Vol.143 (2), p.119-136

1993

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Contributions to the Bohr topology by W.W. Comfort

Remarks on the Bohr-torsion topology of a locally compact Abelian group

Group duality with the topology of precompact convergence

On closed subgroups of precompact groups

When a totally bounded group topology is the Bohr topology of a LCA group

A CHARACTERIZATION OF PONTRYAGIN-VAN KAMPEN DUALITY FOR COMPLEX LOCALLY CONVEX SPACES

Normality and the Weak Topology on a Locally Compact Abelian Group

Products of Locally Pseudocompact Topological Groups

Uncountable products of determined groups need not be determined

The Dual Group of a Dense Subgroup

The Bohr topology of Moore groups

A characterization of Pontryagin–van Kampen duality for locally convex spaces

Cross sections and homeomorphism classes of Abelian groups equipped with the Bohr topology

Suitable sets in some topological groups

Relating a Locally Compact Abelian Group to Its Bohr Compactification

Locally pseudocompact topological groups

Every Uncountable Abelian Group Admits a Nonnormal Group Topology

Products of Locally Pseudocompact Topological Groupsa

Continuity, boundedness, connectedness and the Lindelöf property for topological groups

Abelian Groups which Satisfy Pontryagin Duality need not Respect Compactness

The Bohr compactification, modulo a metrizable subgroup

The Bohr compactification, modulo a metrizable subgroup

Frequency, Onset and Clinical Impact of Neurological Symptoms in COVID-19 Disease: A Cohort Study on 576 Confirmed Cases

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