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    <link>http://hdl.handle.net/10016/5857</link>
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    <pubDate>Wed, 22 May 2013 02:27:25 GMT</pubDate>
    <dc:date>2013-05-22T02:27:25Z</dc:date>
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      <title>Demixing behavior in two-dimensional mixtures of anisotropic hard bodies</title>
      <link>http://hdl.handle.net/10016/7012</link>
      <description>Title: Demixing behavior in two-dimensional mixtures of anisotropic hard bodies
Author(s): Martínez-Ratón, Yuri; Velasco, Enrique; Mederos, Luis
Abstract: Scaled particle theory for a binary mixture of hard discorectangles and for a binary mixture of hard rectangles is used to predict possible liquid-crystal demixing scenarios in two dimensions. Through a bifurcation analysis from the isotropic phase, it is shown that isotropic-nematic demixing is possible in two-dimensional liquid-crystal mixtures composed of hard convex bodies. This bifurcation analysis is tested against exact calculations of the phase diagrams in the framework of the restricted-orientation two-dimensional model (Zwanzig model). Phase diagrams of a binary mixture of hard discorectangles are calculated through the parametrization of the orientational distribution functions. The results show not only isotropic-nematic, but also nematic-nematic demixing ending in a critical point, as well as an isotropic-nematic-nematic triple point for a mixture of hard disks and hard discorectangles.
Description: 11 pages, 9 figures.-- PACS nrs.: 64.70.Md, 64.75.+g, 61.20.Gy.-- ArXiv pre-print available at: http://arxiv.org/abs/cond-mat/0509213</description>
      <pubDate>Wed, 31 Aug 2005 22:00:00 GMT</pubDate>
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      <dc:date>2005-08-31T22:00:00Z</dc:date>
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      <title>Recent trends in orthogonal polynomials and their applications</title>
      <link>http://hdl.handle.net/10016/6935</link>
      <description>Title: Recent trends in orthogonal polynomials and their applications
Author(s): Marcellán, Francisco; Arvesú, Jorge
Abstract: In this contribution we summarize some new directions in the theory of orthogonal polynomials. In particular, we emphasize three kinds of orthogonality conditions which have attracted the interest of researchers from the last decade to the present time. The connection with operator theory, potential theory and numerical analysis will be shown.
Description: 29 pages, 1 figure.-- MSC2000 codes: 42C05, 33C45.-- Contributed to: XVII CEDYA: Congress on differential equations and applications/VII CMA: Congress on applied mathematics (Salamanca, Spain, Sep 24-28, 2001).; MR#: MR1873645 (2002i:42031); Zbl#: Zbl 1026.42025</description>
      <pubDate>Sun, 31 Dec 2000 23:00:00 GMT</pubDate>
      <guid isPermaLink="false">http://hdl.handle.net/10016/6935</guid>
      <dc:date>2000-12-31T23:00:00Z</dc:date>
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      <title>On free nets over Minkowski space</title>
      <link>http://hdl.handle.net/10016/6853</link>
      <description>Title: On free nets over Minkowski space
Author(s): Baumgärtel, Hellmut; Jurke, Matthias; Lledó, Fernando
Abstract: Using standard results on CAR- and CCR-theory and on representation theory of the Poincaré group a direct way to construct nets of local C*-algebras satisfying Haag-Kastler's axioms is given. No explicite use of any field operator or of any concrete representation of the algebra is made. The nets are associated to models of mass m ≥ 0 and arbitrary spin or helicity. Finally, Fock states satisfying the spectrality condition are specified.
Description: 27 pages, no figures.-- MSC2000 codes: 46L60, 81T05.; MR#: MR1369988 (96m:81132); Zbl#: Zbl 0883.46040</description>
      <pubDate>Tue, 31 Jan 1995 23:00:00 GMT</pubDate>
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      <dc:date>1995-01-31T23:00:00Z</dc:date>
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      <title>Superselection structures for C*-algebras with nontrivial center</title>
      <link>http://hdl.handle.net/10016/6852</link>
      <description>Title: Superselection structures for C*-algebras with nontrivial center
Author(s): Baumgärtel, Hellmut; Lledó, Fernando
Abstract: We present and prove some results within the framework of Hilbert C*-systems $\{{\cal F},{\cal G}\}$ with a compact group ${\cal G}$. We assume that the fixed point algebra ${\cal A}\subset{\cal F}$ of ${\cal G}$ has a nontrivial center ${\cal Z}$ and its relative commutant w.r.t. ${\cal F}$ coincides with ${\cal Z}$, i.e., we have ${\cal A}'\cap{\cal F}= {\cal Z}\supset\bbfC\text{\bf 1}$. In this context, we propose a generalization of the notion of an irreducible endomorphism and study the behaviour of such irreducibles w.r.t. ${\cal Z}$. Finally, we give several characterizations of the stabilizer of ${\cal A}$.
Description: 35 pages, no figures.-- MSC2000 codes: 46L05, 46L60.; MR#: MR1475657 (99g:46097); Zbl#: Zbl 0893.46046</description>
      <pubDate>Tue, 31 Dec 1996 23:00:00 GMT</pubDate>
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      <dc:date>1996-12-31T23:00:00Z</dc:date>
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