CR-geometry and deformations of isolated singularities / [electronic resource] Ragnar-Olaf Buchweitz, John J. Millson.

By: Buchweitz, Ragnar-Olaf, 1952-Contributor(s): Millson, John J. (John James), 1946-Material type: TextTextSeries: Memoirs of the American Mathematical Society ; v. 597Publication details: Providence, R.I. : American Mathematical Society, 1997Description: 1 online resource (viii, 96 p. : ill.)ISBN: 9781470401825 (online)Subject(s): CR submanifolds | Deformations of singularitiesAdditional physical formats: CR-geometry and deformations of isolated singularities /DDC classification: 510 s | 516.3/6 LOC classification: QA3 | .A57 no. 597 | QA649Online resources: Contents | Contents
Contents:
0. Introduction 1. Controlling differential graded Lie algebras 2. Vector-valued differential forms on complex manifolds 3. Kuranishi's CR deformation theory 4. The global tangent complex of a complex analytic space 5. The local tangent complex controls the flat deformations of an analytic local ring 6. The global tangent complex controls the flat deformations of a complex analytic space 7. The comparison of the tangent complex and the Kodaira-Spencer algebra of a complex manifold 8. The Akahori complexes 9. A controlling differential graded Lie algebra for Kuranishi's CR-deformation theory 10. Counterexamples
Item type: E-BOOKS
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"January 1997, volume 125, number 597 (third of 5 numbers)."

Includes bibliographical references (p. 95-96).

0. Introduction 1. Controlling differential graded Lie algebras 2. Vector-valued differential forms on complex manifolds 3. Kuranishi's CR deformation theory 4. The global tangent complex of a complex analytic space 5. The local tangent complex controls the flat deformations of an analytic local ring 6. The global tangent complex controls the flat deformations of a complex analytic space 7. The comparison of the tangent complex and the Kodaira-Spencer algebra of a complex manifold 8. The Akahori complexes 9. A controlling differential graded Lie algebra for Kuranishi's CR-deformation theory 10. Counterexamples

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Electronic reproduction. Providence, Rhode Island : American Mathematical Society. 2012

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