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<title>International Mathematics Research Notices - current issue</title>
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<title><![CDATA[Contents]]></title>
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<description><![CDATA[]]></description>
<dc:creator><![CDATA[]]></dc:creator>
<dc:date>2009-06-28</dc:date>
<dc:identifier>info:doi/10.1093/imrn/rnp097</dc:identifier>
<dc:title><![CDATA[Contents]]></dc:title>
<dc:publisher>Oxford University Press</dc:publisher>
<prism:number>13</prism:number>
<prism:volume>2009</prism:volume>
<prism:endingPage>i</prism:endingPage>
<prism:publicationDate>2009-06-28</prism:publicationDate>
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<prism:section>TOC</prism:section>
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<title><![CDATA[Subscriptions]]></title>
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<dc:date>2009-06-28</dc:date>
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<dc:publisher>Oxford University Press</dc:publisher>
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<title><![CDATA[Editors]]></title>
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<description><![CDATA[]]></description>
<dc:creator><![CDATA[]]></dc:creator>
<dc:date>2009-06-28</dc:date>
<dc:identifier>info:doi/10.1093/imrn/rnp106</dc:identifier>
<dc:title><![CDATA[Editors]]></dc:title>
<dc:publisher>Oxford University Press</dc:publisher>
<prism:number>13</prism:number>
<prism:volume>2009</prism:volume>
<prism:endingPage>iii</prism:endingPage>
<prism:publicationDate>2009-06-28</prism:publicationDate>
<prism:startingPage>iii</prism:startingPage>
<prism:section>Editors</prism:section>
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<item rdf:about="http://imrn.oxfordjournals.org/cgi/content/short/2009/13/2347?rss=1">
<title><![CDATA[Geometric Inequalities and Generalized Ricci Bounds in the Heisenberg Group]]></title>
<link>http://imrn.oxfordjournals.org/cgi/content/short/2009/13/2347?rss=1</link>
<description><![CDATA[
<p>We prove that no curvature-dimension bound <I>CD</I>(<I>K</I>,<I>N</I>) holds in any Heisenberg group <f><inline-fig>
<link locator="rnp019ilm1"></inline-fig></f>. On the contrary, the measure contraction property <I>MCP</I>(0, 2<I>n</I> + 3) holds and is optimal for the dimension 2<I>n</I> + 3. For the nonexistence of a curvature-dimension bound, we prove that the generalized "geodesic" Brunn&ndash;Minkowski inequality is false in <f><inline-fig>
<link locator="rnp019ilm2"></inline-fig></f>. We also show in a new and direct way (and for all <f><inline-fig>
<link locator="rnp019ilm3"></inline-fig></f>), that the general "multiplicative" Brunn&ndash;Minkowski inequality with dimension <I>N</I> &gt; 2<I>n</I> + 1 is false.</p>
]]></description>
<dc:creator><![CDATA[Juillet, N.]]></dc:creator>
<dc:date>2009-06-28</dc:date>
<dc:identifier>info:doi/10.1093/imrn/rnp019</dc:identifier>
<dc:title><![CDATA[Geometric Inequalities and Generalized Ricci Bounds in the Heisenberg Group]]></dc:title>
<dc:publisher>Oxford University Press</dc:publisher>
<prism:number>13</prism:number>
<prism:volume>2009</prism:volume>
<prism:endingPage>2373</prism:endingPage>
<prism:publicationDate>2009-06-28</prism:publicationDate>
<prism:startingPage>2347</prism:startingPage>
<prism:section>Article</prism:section>
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<item rdf:about="http://imrn.oxfordjournals.org/cgi/content/short/2009/13/2374?rss=1">
<title><![CDATA[Fusion Algebras for  Superconformal Field Theories through Coinvariants II : Ramond Sector]]></title>
<link>http://imrn.oxfordjournals.org/cgi/content/short/2009/13/2374?rss=1</link>
<description><![CDATA[
<p>We determine the fusion rules for the minimal series representations over the <f><inline-fig>
<link locator="rnp020ilm4"></inline-fig></f> super-Virasoro algebras including the Ramond sector.</p>
]]></description>
<dc:creator><![CDATA[Iohara, K., Koga, Y.]]></dc:creator>
<dc:date>2009-06-28</dc:date>
<dc:identifier>info:doi/10.1093/imrn/rnp020</dc:identifier>
<dc:title><![CDATA[Fusion Algebras for  Superconformal Field Theories through Coinvariants II : Ramond Sector]]></dc:title>
<dc:publisher>Oxford University Press</dc:publisher>
<prism:number>13</prism:number>
<prism:volume>2009</prism:volume>
<prism:endingPage>2416</prism:endingPage>
<prism:publicationDate>2009-06-28</prism:publicationDate>
<prism:startingPage>2374</prism:startingPage>
<prism:section>Article</prism:section>
</item>

<item rdf:about="http://imrn.oxfordjournals.org/cgi/content/short/2009/13/2417?rss=1">
<title><![CDATA[Non-adic Formal Schemes]]></title>
<link>http://imrn.oxfordjournals.org/cgi/content/short/2009/13/2417?rss=1</link>
<description><![CDATA[
<p>Our purpose is to make a contribution to the foundation of the theory of formal scheme. We are interested particularly in non-Noetherian or non-adic formal schemes, which have been little studied. We redefine the formal scheme as a proringed space and study its basic properties. We also find several examples of non-adic formal schemes.</p>
]]></description>
<dc:creator><![CDATA[Yasuda, T.]]></dc:creator>
<dc:date>2009-06-28</dc:date>
<dc:identifier>info:doi/10.1093/imrn/rnp021</dc:identifier>
<dc:title><![CDATA[Non-adic Formal Schemes]]></dc:title>
<dc:publisher>Oxford University Press</dc:publisher>
<prism:number>13</prism:number>
<prism:volume>2009</prism:volume>
<prism:endingPage>2475</prism:endingPage>
<prism:publicationDate>2009-06-28</prism:publicationDate>
<prism:startingPage>2417</prism:startingPage>
<prism:section>Article</prism:section>
</item>

<item rdf:about="http://imrn.oxfordjournals.org/cgi/content/short/2009/13/2476?rss=1">
<title><![CDATA[Rational Points of Definable Sets and Results of Andre-Oort-Manin-Mumford type]]></title>
<link>http://imrn.oxfordjournals.org/cgi/content/short/2009/13/2476?rss=1</link>
<description><![CDATA[
<p>We prove some simple special cases, partly new, of results of Andr&eacute;&ndash;Oort&ndash;Manin&ndash;Mumford type using an extension to algebraic points of bounded degree of a result of Pila&ndash;Wilkie on the density of rational points on sets definable in an <I>o</I>-minimal structure. The strategy follows that of a recent new proof of the Manin&ndash;Mumford conjecture by Pila&ndash;Zannier, and a proof of a special (but new) case of Pink's relative Manin&ndash;Mumford conjecture by Masser&ndash;Zannier.</p>
]]></description>
<dc:creator><![CDATA[Pila, J.]]></dc:creator>
<dc:date>2009-06-28</dc:date>
<dc:identifier>info:doi/10.1093/imrn/rnp022</dc:identifier>
<dc:title><![CDATA[Rational Points of Definable Sets and Results of Andre-Oort-Manin-Mumford type]]></dc:title>
<dc:publisher>Oxford University Press</dc:publisher>
<prism:number>13</prism:number>
<prism:volume>2009</prism:volume>
<prism:endingPage>2507</prism:endingPage>
<prism:publicationDate>2009-06-28</prism:publicationDate>
<prism:startingPage>2476</prism:startingPage>
<prism:section>Article</prism:section>
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<item rdf:about="http://imrn.oxfordjournals.org/cgi/content/short/2009/13/2508?rss=1">
<title><![CDATA[Regularity Criteria for the Viscous Camassa-Holm Equations]]></title>
<link>http://imrn.oxfordjournals.org/cgi/content/short/2009/13/2508?rss=1</link>
<description><![CDATA[
<p>In this paper, we consider the viscous <I>n</I>-dimensional Camassa&ndash;Holm equations in the whole space. Various regularity criteria for the strong solution are established. As a corollary, we show the existence of a global smooth solution when <f><inline-fig>
<link locator="rnp023ilm1"></inline-fig></f>.</p>
]]></description>
<dc:creator><![CDATA[Zhou, Y., Fan, J.]]></dc:creator>
<dc:date>2009-06-28</dc:date>
<dc:identifier>info:doi/10.1093/imrn/rnp023</dc:identifier>
<dc:title><![CDATA[Regularity Criteria for the Viscous Camassa-Holm Equations]]></dc:title>
<dc:publisher>Oxford University Press</dc:publisher>
<prism:number>13</prism:number>
<prism:volume>2009</prism:volume>
<prism:endingPage>2518</prism:endingPage>
<prism:publicationDate>2009-06-28</prism:publicationDate>
<prism:startingPage>2508</prism:startingPage>
<prism:section>Article</prism:section>
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<item rdf:about="http://imrn.oxfordjournals.org/cgi/content/short/2009/13/2519?rss=1">
<title><![CDATA[Frobenius Map for Quintic Threefolds]]></title>
<link>http://imrn.oxfordjournals.org/cgi/content/short/2009/13/2519?rss=1</link>
<description><![CDATA[
<p>We calculate the matrix of the Frobenius map on the middle-dimensional cohomology of the one-parameter family that is related by mirror symmetry to the family of all quintic threefolds.</p>
]]></description>
<dc:creator><![CDATA[Shapiro, I.]]></dc:creator>
<dc:date>2009-06-28</dc:date>
<dc:identifier>info:doi/10.1093/imrn/rnp024</dc:identifier>
<dc:title><![CDATA[Frobenius Map for Quintic Threefolds]]></dc:title>
<dc:publisher>Oxford University Press</dc:publisher>
<prism:number>13</prism:number>
<prism:volume>2009</prism:volume>
<prism:endingPage>2545</prism:endingPage>
<prism:publicationDate>2009-06-28</prism:publicationDate>
<prism:startingPage>2519</prism:startingPage>
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