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Index « Titre (en) » - entrée « deformation »
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List of bibliographic references

Number of relevant bibliographic references: 15.
Ident.Authors (with country if any)Title
000270 (2011) Enrico Arbarello [Italie] ; Maurizio Cornalba [Italie] ; Phillip A. Griffiths [États-Unis]Elementary deformation theory and some applications
000400 (2010) Max Lieblich [États-Unis]Deformation Theory and Rational Points on Rationally Connected Varieties
000534 (2009) Christian Fr Nsdal [États-Unis]Deformation Quantization on the Closure of Minimal Coadjoint Orbits
000812 (2008) Fabrizio Catanese [Allemagne]Differentiable and Deformation Type of Algebraic Surfaces, Real and Symplectic Structures
000B80 (2005) Jun-Muk Hwang [Corée du Sud] ; Ngaiming Mok [Hong Kong]Prolongations of infinitesimal linear automorphisms of projective varieties and rigidity of rational homogeneous spaces of Picard number 1 under Kähler deformation
001157 (2001) Maxim Kontsevich [France]Deformation Quantization of Algebraic Varieties
001303 (2000) Eli Hawkins [États-Unis]Geometric Quantization of Vector Bundles and the Correspondence with Deformation Quantization
001322 (2000) Michael Penkava ; Pol Vanhaecke [France]Deformation Quantization of Polynomial Poisson Algebras
001540 (1998) Alexander Braverman [Israël] ; Anthony Joseph [Israël]The Minimal Realization from Deformation Theory
001566 (1998) Hideki Omori [Japon] ; Yoshiaki Maeda ; Naoya Miyazaki [Japon] ; Akira Yoshioka [Japon]Poincaré–Cartan Class and Deformation Quantization of Kähler Manifolds
001C53 (1993) Henri Ruegg [Suisse]q-Deformation of Semisimple and Non-Semisimple Lie Algebras
002025 (1990) A. Yu. VaintrobDeformation of complex superspaces and coherent sheaves on them
002182 (1988) D. G. Babbitt [États-Unis] ; V. S. Varadarajan [États-Unis]Local Isoformal Deformation Theory for Meromorphic Differential Equations Near an Irregular Singularity
002194 (1988) Robert Hermann [États-Unis]Geometric and Lie-Theoretic Principles in Pure and Applied Deformation Theory
002545 (1984) Joachim Wehler [Allemagne]Deformation of varieties defined by sections in homogeneous vector bundles

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