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<biblio title="Bibliographie: variétés hyperkählériennes">
  <field title="Généralités">
    <entry>
      <author>Beauville, Arnaud</author>
      <title>Variétés Kählériennes dont la première classe de Chern est
      nulle</title>
      <ref>J. Differential Geom., 18, 4, pp 755-782</ref>
      <pub>1983</pub>
      <mr>730926</mr>
    </entry>

    <entry>
      <author>Gross, M.</author>
      <author>Huybrechts, D.</author>
      <author>Joyce, D.</author>
      <title>Calabi-Yau manifolds and related geometries</title>
      <ref>Lectures from the Summer School held in Nordfjordeid, June
      2001, Universitext</ref>
      <pub>Springer-Verlag, 2003</pub>
      <mr>1963559</mr>
    </entry>
  </field>

  <field title="Surfaces K3">
    <entry>
      <author>Huybrechts, Daniel</author>
      <title>The global Torelli theorem: classical, derived, twisted</title>
      <arxiv>math/0609017</arxiv>
    </entry>
  </field>

  <field title="Variétés de dimension supérieure">
    <entry>
      <author>Beauville, Arnaud</author>
      <author>Donagi, Ron</author>
      <title>La variété des droites d'une hypersurface cubique de dimension 4</title>
      <ref>C. R. Acad. Sci. Paris Sér. I Math., 301, 14, pp703-706</ref>
      <pub>1985</pub>
      <mr>818549</mr>
    </entry>

    <entry>
      <author>O'Grady, Kieran G.</author>
      <title>A new six-dimensional irreducible symplectic variety</title>
      <ref>J. Algebraic Geom., 12, 3, pp435-505</ref>
      <pub>AMS, 2003</pub>
      <arxiv>math/0010187</arxiv>
      <mr>1966024</mr>
    </entry>
  </field>
    
  <field title="Fibrations lagrangiennes">
    <entry>
      <author>Sawon, Justin</author>
      <title>Abelian fibred holomorphic symplectic manifolds</title>
      <ref>Turkish J. Math., 27, 1, pp 197-230</ref>
      <pub>2003</pub>
      <arxiv>math/0404362</arxiv>
      <mr>1975339</mr>
    </entry>

    <entry>
      <author>Iliev, Atanas</author>
      <author>Ranestad, Kristian</author>
      <title>The abelian fibration on the Hilbert cube of a $K3$ surface of
      genus 9</title>
      <ref>Internat. J. Math., 18, 1, pp 1-26</ref>
      <pub>World Scientific, 2007</pub>
      <arxiv>math/0507016</arxiv>
      <mr>2294414</mr>
    </entry>

    <entry>
      <author>Sawon, Justin</author>
      <title>Lagrangian fibrations on Hilbert schemes of points on K3
      surfaces</title>
      <ref>Journal of Algebraic Geometry, 16, 3, pp 477-497</ref>
      <pub>AMS, 2007</pub>
      <arxiv>math/0509224</arxiv>
      <mr>2306277</mr>
    </entry>
  </field>
</biblio>
