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Mixed Hodge Structures and Singularities (Cambridge Tracts in Mathematics)
 
 
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Mixed Hodge Structures and Singularities (Cambridge Tracts in Mathematics) [Hardcover]

Valentine S. Kulikov (Author)

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Book Description

0521620600 978-0521620604 May 13, 1998
This vital work is both an introduction to, and a survey of singularity theory, in particular, studying singularities by means of differential forms. Here, some ideas and notions that arose in global algebraic geometry, namely mixed Hodge structures and the theory of period maps, are developed in the local situation to study the case of isolated singularities of holomorphic functions. The author introduces the Gauss-Manin connection on the vanishing cohomology of a singularity, that is on the cohomology fibration associated to the Milnor fibration, and draws on the work of Brieskorn and Steenbrink to calculate this connection, and the limit mixed Hodge structure. This is an excellent resource for all researchers in singularity theory, algebraic or differential geometry.

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Editorial Reviews

Review

'Without any doubt, the author has covered a wealth of material on a highly advanced topic in complex geometry, and in this regard he has provided a great service to the mathematical community ... he has succeeded in providing a brilliant introduction to, and a comprehensive overview of, this contemporary central subject of complex geometry ... the entire text represents an irresistible invitation to the subject, and may be seen as a dependable pathfinder with regard to the vast existing original literature in the field.' W. Kleinert, Zentralblatt für Mathematik und ihre Grenzgebiete

Book Description

This book is both an introduction to, and a survey of, some topics of singularity theory; in particular the studying singularities by means of differential forms. Using the language of algebraic geometry, the author strikes a balance between the traditional approach to the subject, and the more abstract homologic al approach.This will be an excellent resource for all researchers whose interests lie in singularity theory, algebraic or differential geometry.

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Inside This Book (learn more)
First Sentence:
The Milnor fibration, the Gauss-Manin connection and the Picard-Lefschetz monodromy are the main objects associated with a singularity f and they contain a great deal of information about this singularity. Read the first page
Key Phrases - Statistically Improbable Phrases (SIPs): (learn more)
pole order filtration, bimodal singularities, quasihomogeneous singularity, meromorphic connection, operator tat, canonical fibre, zero fibre, multivalued section, invariant wrt, unimodal singularities, saturated lattice, symmetric wrt, quasihomogeneous singularities, simple singular point, divisor with normal crossings, division lemma, spectral numbers, relative differential forms, monodromy theorem, geometric sections, canonical lattice, isolated hypersurface singularity, miniversal deformation, weight filtration, unipotent part
Key Phrases - Capitalized Phrases (CAPs): (learn more)
Gluing of Milnor
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