<?xml version="1.0" encoding="UTF-8"?>
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  <title>DSpace Collection:</title>
  <link rel="alternate" href="http://www.openstarts.units.it:80/dspace/handle/10077/4280" />
  <subtitle />
  <id>http://www.openstarts.units.it:80/dspace/handle/10077/4280</id>
  <updated>2013-06-19T10:36:49Z</updated>
  <dc:date>2013-06-19T10:36:49Z</dc:date>
  <entry>
    <title>On Hyperbolic 3-Orbifolds of Small Volume and Small Heegaard Genus</title>
    <link rel="alternate" href="http://www.openstarts.units.it:80/dspace/handle/10077/4294" />
    <author>
      <name>Zimmermann, Bruno</name>
    </author>
    <id>http://www.openstarts.units.it:80/dspace/handle/10077/4294</id>
    <updated>2011-04-12T23:35:06Z</updated>
    <published>2001-01-01T00:00:00Z</published>
    <summary type="text">Title: On Hyperbolic 3-Orbifolds of Small Volume and Small Heegaard Genus
Authors: Zimmermann, Bruno
Abstract: In the present note we shall give geometric descriptions&#xD;
of the orientable hyperbolic 3-orbifolds of smallest known&#xD;
volumes. As in the case of hyperbolic 3-manifolds, the hyperbolic&#xD;
3-orbifolds of smallest volumes are still not known but there is&#xD;
some evidence that our list should be complete (however in some&#xD;
cases the volumes have not yet been computed). We note that the&#xD;
natural candidates for the ten orientable hyperbolic 3-manifolds&#xD;
of smallest volumes have been described in [6] (all of Heegaard&#xD;
genus two). In the following, we shall consider only orientable&#xD;
orbifolds. Computations of volumes are based on the recent papers&#xD;
[11], [9] and [14].
Type: Articolo</summary>
    <dc:date>2001-01-01T00:00:00Z</dc:date>
  </entry>
  <entry>
    <title>How Many Closed Structures does the Construct PRAP Admit?</title>
    <link rel="alternate" href="http://www.openstarts.units.it:80/dspace/handle/10077/4293" />
    <author>
      <name>Sioen, Mark</name>
    </author>
    <id>http://www.openstarts.units.it:80/dspace/handle/10077/4293</id>
    <updated>2011-04-12T23:35:23Z</updated>
    <published>2001-01-01T00:00:00Z</published>
    <summary type="text">Title: How Many Closed Structures does the Construct PRAP Admit?
Authors: Sioen, Mark
Abstract: We will prove that the topological construct PRAP,&#xD;
introduced by E. and R. Lowen in [9] as a numerification supercategory&#xD;
of the construct PRTOP of convergence spaces and&#xD;
continuous maps, admits a proper class of monoidal closed structures.&#xD;
We will even show that under the assumption that there&#xD;
does not exist a proper class of measurable cardinals, it admits a&#xD;
proper conglomerate (i.e. one which is not codable by a class)&#xD;
of mutually non-isomorphic monoidal closed structures. This&#xD;
severely contrasts with the situation concerning symmetric monoidal&#xD;
closed structures, because it is shown in [13] that PRAP&#xD;
only admits one symmetric tensorproduct, up to natural isomorphism.
Type: Articolo</summary>
    <dc:date>2001-01-01T00:00:00Z</dc:date>
  </entry>
  <entry>
    <title>A Connected, not Separably Connected Metric Space</title>
    <link rel="alternate" href="http://www.openstarts.units.it:80/dspace/handle/10077/4292" />
    <author>
      <name>Simon, Petr</name>
    </author>
    <id>http://www.openstarts.units.it:80/dspace/handle/10077/4292</id>
    <updated>2011-04-12T23:35:22Z</updated>
    <published>2001-01-01T00:00:00Z</published>
    <summary type="text">Title: A Connected, not Separably Connected Metric Space
Authors: Simon, Petr
Abstract: A separably connected space is a topological space, where&#xD;
every two points may be joined by a separable connected subspace.&#xD;
We present an example of a connected, but not separably&#xD;
connected metric space and of a connected metric space, which&#xD;
contains no connected separable subspaces other than one-point&#xD;
ones.
Type: Articolo</summary>
    <dc:date>2001-01-01T00:00:00Z</dc:date>
  </entry>
  <entry>
    <title>The Cartesian Closed Topological Hull of the Category of (Quasi-)Uniform Spaces (Revisited)</title>
    <link rel="alternate" href="http://www.openstarts.units.it:80/dspace/handle/10077/4291" />
    <author>
      <name>Nauwelaerts, Mark</name>
    </author>
    <id>http://www.openstarts.units.it:80/dspace/handle/10077/4291</id>
    <updated>2011-04-12T23:35:21Z</updated>
    <published>2001-01-01T00:00:00Z</published>
    <summary type="text">Title: The Cartesian Closed Topological Hull of the Category of (Quasi-)Uniform Spaces (Revisited)
Authors: Nauwelaerts, Mark
Abstract: This paper provides a concrete description of the cartesian&#xD;
closed topological hull of qUnif, the category of quasi-uniform&#xD;
spaces and uniformly continuous maps, inside q(S)ULim,&#xD;
the category of quasi-(semi-)uniform limit spaces and uniformly&#xD;
continuous maps, which also allows to derive a similar and new&#xD;
description of the CCT hull of Unif inside (S)ULim. In both&#xD;
cases, the objects of the CCT hull are (quasi-)(semi-)uniform&#xD;
limit spaces whose collection of filters satisfies some natural closure&#xD;
condition, related to the (q)Unif-bireflection of the space in&#xD;
question.
Type: Articolo</summary>
    <dc:date>2001-01-01T00:00:00Z</dc:date>
  </entry>
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