= Jean-Pierre Demailly
{c}
<Jean-Pierre Demailly> developed analytic methods in <complex geometry> and <algebraic geometry>. His author bibliography includes extensive treatments of <Hodge theory>, positivity and the analysis of complex manifolds.https://www-fourier.univ-grenoble-alpes.fr/~demailly/documents.html[Author bibliography]{ref}
His <Complex Analytic and Differential Geometry by Jean-Pierre Demailly> connects local analytic tools with global geometric objects: <Cauchy integral formulas> and the <Dolbeault operator> lead into <sheaf cohomology>, <divisors> and <line bundles>. His geometric lectures also derive the <Ricci form> from the logarithmic determinant of a <Kähler metric>, making curvature computable in complex coordinates.<Complex Analytic and Differential Geometry by Jean-Pierre Demailly>[Chapters I–II]{ref}<Équations d’Einstein, interactions fondamentales de la physique, courbure et variétés de Calabi-Yau by Jean-Pierre Demailly>[Slides 16–17]{ref}
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