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	<title>Commentaires sur : The center-valued Atiyah conjecture (Thomas Schick)</title>
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	<link>https://perso.math.univ-toulouse.fr/jraimbau/2016/10/09/the-center-valued-atiyah-conjecture-thomas-schick/</link>
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		<title>Par : Alexander and Thurston norms, and the Bieri&#8211;Neumann&#8211;Strebel invariants for free-by-cyclic groups (Dawid Kielak, notes by Steffen Kionke) &#124; Notes</title>
		<link>https://perso.math.univ-toulouse.fr/jraimbau/2016/10/09/the-center-valued-atiyah-conjecture-thomas-schick/#comment-56</link>
		<dc:creator><![CDATA[Alexander and Thurston norms, and the Bieri&#8211;Neumann&#8211;Strebel invariants for free-by-cyclic groups (Dawid Kielak, notes by Steffen Kionke) &#124; Notes]]></dc:creator>
		<pubDate>Sat, 15 Oct 2016 12:23:31 +0000</pubDate>
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		<description><![CDATA[[&#8230;] Let ( G ) have a finite, ( L^2 )-acyclic ( K(G, 1) ), and in addition satisfy the Atiyah conjecture. Let ( {mathbb Z} G subset mathcal DG ) be the division closure of ( {mathbb Z} G ) in the algebra of affiliated operators (see Thomas Schick&#8217;s talk). [&#8230;]]]></description>
		<content:encoded><![CDATA[<p>[&#8230;] Let ( G ) have a finite, ( L^2 )-acyclic ( K(G, 1) ), and in addition satisfy the Atiyah conjecture. Let ( {mathbb Z} G subset mathcal DG ) be the division closure of ( {mathbb Z} G ) in the algebra of affiliated operators (see Thomas Schick&rsquo;s talk). [&#8230;]</p>
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