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Kodaira-Spencer Maps in Local Algebra

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The monograph contributes to Lech’s inequality – a 30-year-old problem of commutative algebra, originating in the work of Serre and Nagata, that relates the Hilbert function of the total space of an algebraic or analytic deformation germ to the Hilbert function of the parameter space. A weakened version of Lech’s inequality is proved using a construction that can be considered as a local analog of the Kodaira-Spencer map known from the deformation theory of compact complex manifolds.

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SKU: NGS001277
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The monograph contributes to Lech’s inequality – a 30-year-old problem of commutative algebra, originating in the work of Serre and Nagata, that relates the Hilbert function of the total space of an algebraic or analytic deformation germ to the Hilbert function of the parameter space. A weakened version of Lech’s inequality is proved using a construction that can be considered as a local analog of the Kodaira-Spencer map known from the deformation theory of compact complex manifolds.

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Hardcover, Softcover

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Book information

Edition
1st Edition
ISBN [Softcover]
9783540587903
Publisher
Springer
Year
1994
Pages
XVIII, 182 p.
Series Title
Lecture Notes in Mathematics
Language
English
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