Search Results - "Domínguez, Xabier"

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  1. 1

    Krein’s Theorem in the Context of Topological Abelian Groups by Borsich, Tayomara, Domínguez, Xabier, Martín-Peinador, Elena

    Published in Axioms (01-05-2022)
    “…A topological abelian group G is said to have the quasi-convex compactness property (briefly, qcp) if the quasi-convex hull of every compact subset of G is…”
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    Journal Article
  2. 2

    Permutations, Signs, and Sum Ranges by Chobanyan, Sergei, Domínguez, Xabier, Tarieladze, Vaja, Vidal, Ricardo

    Published in Axioms (01-08-2023)
    “…The sum range SRx;X, for a sequence x=(xn)n∈N of elements of a topological vector space X, is defined as the set of all elements s∈X for which there exists a…”
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    Journal Article
  3. 3

    Advance in Topology and Functional Analysis in Honour of María Jesús Chasco’s 65th Birthday by Domínguez, Xabier, Martín-Peinador, Elena, Stevens, T. Christine, Tkachenko, Mikhail

    Published in Axioms (01-04-2024)
    “…We are honoured to present this Special Issue of Axioms with the title “Topology and Functional Analysis” to showcase recent work on this and related topics…”
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    Journal Article
  4. 4

    On the existence of topologies compatible with a group duality with predetermined properties by Borsich, Tayomara, Domínguez, Xabier, Martín-Peinador, Elena

    Published in Topology and its applications (15-04-2022)
    “…The paper deals with group dualities. A group duality is simply a pair (G,H) where G is an abstract abelian group and H a subgroup of characters defined on G…”
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    Journal Article
  5. 5

    Locally minimal topological groups 2 by Außenhofer, Lydia, Chasco, María Jesús, Dikranjan, Dikran, Domínguez, Xabier

    “…We continue in this paper the study of locally minimal groups started in Außenhofer et al. (2010) [4]. The minimality criterion for dense subgroups of compact…”
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    Journal Article
  6. 6

    Locally minimal topological groups 1 by Außenhofer, Lydia, Chasco, M.J., Dikranjan, Dikran, Domínguez, Xabier

    “…The aim of this paper is to go deeper into the study of local minimality and its connection to some naturally related properties. A Hausdorff topological group…”
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  7. 7

    Extending Topological Abelian Groups by the Unit Circle by Bello, Hugo J., Chasco, María Jesús, Domínguez, Xabier

    Published in Abstract and Applied Analysis (01-01-2013)
    “…A twisted sum in the category of topological Abelian groups is a short exact sequence 0→Y→X→Z→0 where all maps are assumed to be continuous and open onto their…”
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  8. 8

    On the existence of topologies compatible with a group duality with predetermined properties by Borsich, Tayomara, Domínguez, Xabier, Martín-Peinador, Elena

    Published 10-06-2021
    “…The paper deals with group dualities. A group duality is simply a pair $(G, H)$ where $G$ is an abstract abelian group and $H$ a subgroup of characters defined…”
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    Journal Article
  9. 9

    Metrizable TAP, HTAP and STAP groups by Tarieladze, Xabier Domínguez Vaja

    Published 08-09-2009
    “…In a recent paper by D. Shakhmatov and J. Sp\v{e}v\'ak [Group-valued continuous functions with the topology of pointwise convergence, Topology and its…”
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    Journal Article
  10. 10

    Extensions of topological Abelian groups and three-space problems by Bello, Hugo J, Chasco, María Jesús, Domínguez, Xabier

    Published 20-05-2013
    “…A twisted sum in the category of topological abelian groups is a short exact sequence $0\to Y\to X \to Z\to 0$ where all maps are assumed to be continuous and…”
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    Journal Article
  11. 11
  12. 12

    Locally Minimal Topological Groups 2 by Aussenhofer, Lydia, Chasco, María Jesús, Dikranjan, Dikran, Domínguez, Xabier

    Published 28-06-2010
    “…We continue in this paper the study of locally minimal groups started in \cite{LocMin}. The minimality criterion for dense subgroups of compact groups is…”
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    Journal Article
  13. 13

    Locally minimal topological groups by Außenhofer, Lydia, Chasco, María Jesús, Dikranjan, Dikran, Domínguez, Xabier

    Published 15-12-2009
    “…A Hausdorff topological group $(G,\tau)$ is called locally minimal if there exists a neighborhood $U$ of 0 in $\tau$ such that $U$ fails to be a neighborhood…”
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    Journal Article