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19932013
most citedTopological partition relations to the form omega^*-> (Y)^1_2

7 citations · 20 across the 7 of their papers we have counts for

collaborators

7 papers

math.GN2013

Cardinal invariants for -box products

W. W. Comfort, Ivan S. Gotchev

Definition. Let be an infinite cardinal, let {X(i)} be a (not necessarily faithfully indexed) set of topological spaces, and let X be the product of the spaces X(i). The -bo…

math.GN2010★ 1 cited

Exactly -resolvable Topological Expansions

W. W. Comfort, Wanjun Hu

For a cardinal, a space $X=(X,\sT)$ is -{\it resolvable} if admits -many pairwise disjoint $\sT$-dense subsets; $(X,\sT)$ is {\it exactly} -{\it resolvable} if it…

math.GN2009

Tychonoff Expansions with Prescribed Resolvability Properties

W. W. Comfort, Wanjun Hu

The recent literature offers examples, specific and hand-crafted, of Tychonoff spaces (in ZFC) which respond negatively to these questions, due respectively to Ceder and Pearson (1…

math.GN2009★ 4 cited

Locally precompact groups: (Local) realcompactness and connectedness

W. W. Comfort, G. Lukács

A theorem of A. Weil asserts that a topological group embeds as a (dense) subgroup of a locally compact group if and only if it contains a non-empty precompact open set; such group…

math.GN2004★ 1 cited

Making group topologies with, and without, convergent sequences

W. W. Comfort, S. U. Raczkowski, F. J. Trigos-Arrieta

(1) Every infinite, Abelian compact (Hausdorff) group K admits 2^|K|-many dense, non-Haar-measurable subgroups of cardinality |K|. When K is nonmetrizable, these may be chosen to b…

math.GN2002★ 7 cited

Concerning the dual group of a dense subgroup

W. W. Comfort, S. U. Raczkowski, F. Javier Trigos-Arrieta

Throughout this Abstract, is a topological Abelian group and is the space of continuous homomorphisms from into in the compact-open topology. A dense subgroup…