<?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/10077/4127" />
  <subtitle />
  <id>http://www.openstarts.units.it:80/dspace/handle/10077/4127</id>
  <updated>2013-05-22T02:20:25Z</updated>
  <dc:date>2013-05-22T02:20:25Z</dc:date>
  <entry>
    <title>On some Semilinear Periodic Parabolic Problems</title>
    <link rel="alternate" href="http://www.openstarts.units.it:80/dspace/handle/10077/4138" />
    <author>
      <name>Godoy, Tomas</name>
    </author>
    <author>
      <name>Kaufmann, Uriel</name>
    </author>
    <id>http://www.openstarts.units.it:80/dspace/handle/10077/4138</id>
    <updated>2011-05-03T07:35:01Z</updated>
    <published>2006-01-01T00:00:00Z</published>
    <summary type="text">Title: On some Semilinear Periodic Parabolic Problems
Authors: Godoy, Tomas; Kaufmann, Uriel
Abstract: Let  $\Omega \subset \mathbb R^N$ a smooth bounded domain. We study&#xD;
existence and nonexistence of positive solutions for some semilinear&#xD;
Dirichlet periodic parabolic problems of the form&#xD;
$Lu = h(x,t,u)$ in $\Omega\times \mathbb R$&#xD;
for a class of Caratheodory functions&#xD;
$h :  \Omega\times \mathbb R \times [0,\infty)  \rightarrow \mathbbR$&#xD;
such that h (., 0) = 0 and $\lim_{\xi\rightarrow 0^+}\xi^{ −1}h (.,\xi) = 0$&#xD;
or $-\infty$. All results remain true for the corresponding elliptic&#xD;
problems.
Type: Articolo</summary>
    <dc:date>2006-01-01T00:00:00Z</dc:date>
  </entry>
  <entry>
    <title>A Note on Gevrey Well-Posedness for the Operator $\partial^2_t - a(t)\partial _x(b(t,x)\partial_x)$</title>
    <link rel="alternate" href="http://www.openstarts.units.it:80/dspace/handle/10077/4137" />
    <author>
      <name>Del Santo, Daniele</name>
    </author>
    <id>http://www.openstarts.units.it:80/dspace/handle/10077/4137</id>
    <updated>2011-03-16T00:35:14Z</updated>
    <published>2006-01-01T00:00:00Z</published>
    <summary type="text">Title: A Note on Gevrey Well-Posedness for the Operator $\partial^2_t - a(t)\partial _x(b(t,x)\partial_x)$
Authors: Del Santo, Daniele
Abstract: We use a Littlewood-Paley decomposition to obtain a&#xD;
Gevrey-well-posedness result for a weakly hyperbolic equation in&#xD;
one space variable with coefficients depending also on x.
Type: Articolo</summary>
    <dc:date>2006-01-01T00:00:00Z</dc:date>
  </entry>
  <entry>
    <title>Algebraic Aspects of Commutation of Linear Operators up to a Factor</title>
    <link rel="alternate" href="http://www.openstarts.units.it:80/dspace/handle/10077/4136" />
    <author>
      <name>Bellonotto, B.</name>
    </author>
    <author>
      <name>Teppati, Giancarlo</name>
    </author>
    <id>http://www.openstarts.units.it:80/dspace/handle/10077/4136</id>
    <updated>2011-03-16T00:35:13Z</updated>
    <published>2006-01-01T00:00:00Z</published>
    <summary type="text">Title: Algebraic Aspects of Commutation of Linear Operators up to a Factor
Authors: Bellonotto, B.; Teppati, Giancarlo
Abstract: When representing projective geometry by means of a&#xD;
vector space, commutativity can be replaced by commutativity up&#xD;
to a factor. This feature was investigated by F. Cecioni under&#xD;
very weak assumptions, but it is hard to generalize the methods&#xD;
of [4] to a wider algebraic context. In this note, we develop the&#xD;
independent treatment of H. Weyl, and extend the approach of to non-commutative rings under suitable assumptions on the&#xD;
endomorphisms. From this point of view, we show that commutativity of operators up to a non-trivial factor is an exceptional&#xD;
phenomenon in comparison to strict commutativity.
Type: Articolo</summary>
    <dc:date>2006-01-01T00:00:00Z</dc:date>
  </entry>
  <entry>
    <title>Hyperbolic Knots and Links with a Common Cyclic Branched Covering: Known Results and Open Problems</title>
    <link rel="alternate" href="http://www.openstarts.units.it:80/dspace/handle/10077/4135" />
    <author>
      <name>Zimmermann, Bruno P.</name>
    </author>
    <id>http://www.openstarts.units.it:80/dspace/handle/10077/4135</id>
    <updated>2011-03-16T00:35:12Z</updated>
    <published>2006-01-01T00:00:00Z</published>
    <summary type="text">Title: Hyperbolic Knots and Links with a Common Cyclic Branched Covering: Known Results and Open Problems
Authors: Zimmermann, Bruno P.
Abstract: We give a survey on recent progress and remaining&#xD;
open problems on the number and the geometry of knots and&#xD;
links which have a hyperbolic 3-manifold M as a common cyclic&#xD;
branched covering. This is strongly related to the algebra and&#xD;
the geometry of the finite isometry group G of M, and it naturally divides into the two cases G solvable and G non-solvable.&#xD;
The solvable case is relatively well understood whereas the non-&#xD;
solvable case remains somewhat mysterious.
Type: Articolo</summary>
    <dc:date>2006-01-01T00:00:00Z</dc:date>
  </entry>
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