Jan Spěvák

most citedGroup-valued continuous functions with the topology of pointwise convergence

27 citations · 34 across the 2 of their papers we have counts for

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math.GN2015★ 7 cited

Direct sums and products in topological groups and vector spaces

Dikran Dikranjan, Dmitri Shakhmatov, Jan Spěvák

We call a subset $A$ of an abelian topological group $G$ : (i) $ab so l u t e l y$ $C a u c h y$ $s u mmab l e$ provided that for every open neighbourhood $U$ of $0$ one can find a finite set $F\su…

math.GN2009★ 27 cited

Group-valued continuous functions with the topology of pointwise convergence

Dmitri Shakhmatov, Jan Spěvák

We denote by C_p(X,G) the group of all continuous functions from a space X to a topological group G endowed with the topology of pointwise convergence. We say that spaces X and Y a…