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<biblio title="Bibliographie: surfaces complexes">
  <field title="Généralités">
    <entry>
      <author>Beauville, Arnaud</author>
      <title>Surfaces algébriques complexes</title>
      <ref>Astérisque, No. 54</ref>
      <pub>Société Mathématique de France, 1978</pub>
      <mr>485887</mr>
    </entry>

    <entry>
      <author>Barth, W.</author>
      <author>Peters, C.</author>
      <author>Van de Ven, A.</author>
      <title>Compact complex surfaces</title>
      <ref>Ergebnisse der Mathematik und ihrer Grenzgebiete (3), vol. 4</ref> 
      <pub>Springer-Verlag, 1984</pub>
      <mr>749574</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="Domaines de périodes">
    <entry>
      <author>Namikawa, Yukihiko</author>
      <title>Periods of Enriques surfaces</title>
      <ref>Math. Ann., 270, n°2, pp 201-222</ref>
      <pub>Springer, 1985</pub>
      <doi>10.1007/BF01456182</doi>
      <mr>771979</mr>
    </entry>
    
    <entry>
      <author>Allcock, Daniel</author>
      <title>The period lattice for Enriques surfaces</title>
      <ref>Math. Ann., 317, n°3, pp 483-488</ref>
      <pub>Springer, 2000</pub>
      <arxiv>math/9905166</arxiv>
      <doi>10.1007/PL00004410</doi>
      <mr>1776113</mr>
    </entry>

    <entry>
      <author>Morrison, David R.</author>
      <title>On the Moduli of Todorov Surfaces</title>
      <ref>Algebraic geometry and commutative algebra, 
      Vol. I, pp 313-355</ref>
      <pub>Kinokuniya, 1988</pub>
      <mr>977767</mr>
    </entry>
  </field>

  <field title="Surfaces de type général">
    <entry>
      <author>Horikawa, Eiji</author>
      <title>On Deformation of Quintic Surfaces</title>
      <ref>Inventiones Mathematicae, 31, n°1, pp 43-85</ref>
      <pub>Springer-Verlag, 1975</pub>
      <doi>10.1007/BF01389865</doi>
      <mr>330173</mr>
    </entry>
  </field>

  <field title="Surfaces avec p=q=0">
    <entry>
      <author>Miyaoka, Yoichi</author>
      <title>Tricanonical maps of numerical Godeaux surfaces</title>
      <ref>Invent. Math., 34, n°2, pp 99-111</ref>
      <pub>Springer-Verlag, 1976</pub>
      <doi>10.1007/BF01425477</doi>
      <mr>0409481</mr>
    </entry>

    <entry>
      <author>Reid, Miles</author>
      <title>Surfaces with p_g=0, K²=1</title>
      <ref>J. Fac. Sci., sect. I1, Math., 25, 1, pp 75-92</ref>
      <pub>University of Tokyo, 1978</pub>
      <mr>494596</mr>
    </entry>

    <entry>
      <author>Mendes Lopes, Margarida</author>
      <author>Pardini, Rita</author>
      <title>A survey on the bicanonical map of surfaces with pg=0 and K²>=2</title>
      <ref>Algebrac geometry, pp 277-287</ref>
      <pub>de Gruyter, 2002</pub>
      <mr>1954069</mr>
    </entry>
  </field>
</biblio>
