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by David Massey

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Author: David Massey
ISBN: 3540603956
Language: English
Pages: 136 pages
Category: Mathematics
Publisher: Springer; 1995 edition (November 29, 1995)
Rating: 4.4
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FB2 size: 1600 kb | EPUB size: 1312 kb | DJVU size: 1565 kb
Sub: Math

Lecture Notes in Mathematics. Le Cycles and Hypersurface Singularities.

Lecture Notes in Mathematics. Authors: Massey, David. price for USA in USD (gross). ISBN 978-3-540-45521-9. Show all. Table of contents (11 chapters).

Le Cycles and Hypersurfac. has been added to your Cart. Series: Lecture Notes in Mathematics (Book 1615). Paperback: 136 pages.

This book describes and gives applications of an important new tool in the study of complex analytic hypersurface singularities: the L? cycles of the hypersurface

This book describes and gives applications of an important new tool in the study of complex analytic hypersurface singularities: the L? cycles of the hypersurface. The L? cycles and their multiplicities - the L? numbers - provide effectively calculable data which generalizes the Milnor number of an isolated singularity to the case of singularities of arbitrary dimension. The L? numbers control many topological and geometric properties of such non-isolated hypersurface singularities.

Start by marking Le Cycles and Hypersurface Singularities as Want to Read . This book describes and gives applications of an important new tool in the study of complex analytic hypersurface singularities: the Le cycles of the hypersurface

Start by marking Le Cycles and Hypersurface Singularities as Want to Read: Want to Read savin. ant to Read. This book describes and gives applications of an important new tool in the study of complex analytic hypersurface singularities: the Le cycles of the hypersurface. The Le cycles and their multiplicities - the Le numbers - provide effectively calculable data which generalizes the Milnor number of an isolated singularity to the case of singularities of arbitrary dimension. T This book describes and gives applications of an important new tool in the study of complex analytic hypersurface singularities: the Le cycles of the hypersurface.

David B. Massey - "From the Milnor Number to the Characteristic Cycle of the Vanishing Cycles". Lê Cycles and Hypersurface Singularities", Lecture Notes in Mathematics, vol. 1615 (1995). Interview with David Massey part 1. Transcription. Numerical Control over Complex Analytic Singularities", Memoirs of the American Mathematical Society, No. 778 (2003).

Lê Cycles and Hypersurface Singularities", Lecture Notes in Mathematics, vol. Worldwide Differential Calculus (2009). Worldwide Integral Calculus, with infinite series (2010). David B. Massey at the Mathematics Genealogy Project. Massey, David (2010-08-18).

Massey, Lê cycles and hypersurface singularities, Lecture Notes in Mathematics, 1615, Springer-Verlag 1995. Notes of 1974 seminar at Ecole Polytechnique, Univ. Cycles évanescents, sections planes et conditions de Whitney II. Article.

algebraic cycles vs. commutative algebra; - Thom polynomials of singularities . commutative algebra; - Thom polynomials of singularities; - zero schemes of sections of vector bundles. In these texts, the reader will find classical results and methods as well as new ones. Most of the material presented in the volume has.

Topologically equisingular deformations of homogeneous hypersurfaces with line singularities are equimultiple. Massey, D. Lê cycles and hypersurface singularities, Lecture Notes in Math. International Journal of Mathematics, Vol. 28, Issue. 1615, Springer, Berlin, 1995.

This book describes and gives applications of an important new tool in the study of complex analytic hypersurface singularities: the Lê cycles of the hypersurface. The Lê cycles and their multiplicities - the Lê numbers - provide effectively calculable data which generalizes the Milnor number of an isolated singularity to the case of singularities of arbitrary dimension. The Lê numbers control many topological and geometric properties of such non-isolated hypersurface singularities. This book is intended for graduate students and researchers interested in complex analytic singularities.