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    <title>Araujo, Carolina</title>
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        <title>C. Araujo - Foliations and birational geometry (Part 1)</title>
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                  <description><![CDATA[ In   the last few decades, much progress has been made in birational   algebraic geometry. The general viewpoint is that complex projective   manifolds should be classified according to the behavior of their   canonical class. As a result of the minimal model program (MMP), every   complex projective manifold can be built up from 3 classes of (possibly   singular) projective varieties, namely,  varieties $X$ for which  $K_X$   satisfies $K_X0$. Projective manifolds   $X$ whose anti-canonical cla ]]></description>
                          <pubDate>Wed, 28 Aug 2019 12:00:00 +0100</pubDate>
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        <title>C. Araujo - Foliations and birational geometry (Part 2)</title>
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                  <description><![CDATA[ In   the last few decades, much progress has been made in birational   algebraic geometry. The general viewpoint is that complex projective   manifolds should be classified according to the behavior of their   canonical class. As a result of the minimal model program (MMP), every   complex projective manifold can be built up from 3 classes of (possibly   singular) projective varieties, namely,  varieties $X$ for which  $K_X$   satisfies $K_X0$. Projective manifolds   $X$ whose anti-canonical cla ]]></description>
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        <title>C. Araujo - Foliations and birational geometry (Part 3)</title>
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                  <description><![CDATA[ In   the last few decades, much progress has been made in birational   algebraic geometry. The general viewpoint is that complex projective   manifolds should be classified according to the behavior of their   canonical class. As a result of the minimal model program (MMP), every   complex projective manifold can be built up from 3 classes of (possibly   singular) projective varieties, namely,  varieties $X$ for which  $K_X$   satisfies $K_X0$. Projective manifolds   $X$ whose anti-canonical cla ]]></description>
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        <title>C. Araujo - Foliations and birational geometry (Part 4)</title>
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                  <description><![CDATA[ In   the last few decades, much progress has been made in birational   algebraic geometry. The general viewpoint is that complex projective   manifolds should be classified according to the behavior of their   canonical class. As a result of the minimal model program (MMP), every   complex projective manifold can be built up from 3 classes of (possibly   singular) projective varieties, namely,  varieties $X$ for which  $K_X$   satisfies $K_X0$. Projective manifolds   $X$ whose anti-canonical cla ]]></description>
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