# e-Book Three-Dimensional Link Theory and Invariants of Plane Curve Singularities. (AM-110), Volume 110 (Annals of Mathematics Studies) download

## by Walter D. Neumann,David Eisenbud

**ISBN:**0691083819

**ISBN13:**978-0691083810

**Language:**English

**Publisher:**Princeton University Press (January 21, 1986)

**Pages:**180

**Category:**Mathematics

**Subategory:**Math Science

**ePub size:**1618 kb

**Fb2 size:**1967 kb

**DJVU size:**1768 kb

**Rating:**4.5

**Votes:**889

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AM-110), Volume 110. Series:Annals of Mathematics Studies 293. Princeton university press.

David Eisenbud, Walter D. Neumann. Published: 28 April 2016. by Walter de Gruyter GmbH

David Eisenbud, Walter D. by Walter de Gruyter GmbH.

Annals of Mathematics Studies (Paperback).

T. e Jong: Some Classes of Line Singularities: Math. 198 (1988), pp. 493–gle Scholar. F. Michel and C. Weber: Courbes polaires et topologie des courbes planes, preprint Genève 1988Google Scholar. R. Pellikaan: Hypersurface Singularities and Resolutions of Jacobi Modules, Thesis, Utrecht 1985Google Scholar.

Princeton University Press, Princeton, NJ (1985)Google Scholar.

Specially distinguished from this viewpoint.

Specially distinguished from this viewpoin. ONTINUE READING.

mathematics and statistics online. Equinormalizable theory for plane curve singularities with embedded points and the theory of equisingularity LÊ, Công-Trình, Hokkaido Mathematical Journal, 2012

mathematics and statistics online. Equinormalizable theory for plane curve singularities with embedded points and the theory of equisingularity LÊ, Công-Trình, Hokkaido Mathematical Journal, 2012. Table of contents, Bernoulli Journal, vol. 5, no. 5 (1999), 1999. Finite-type invariants for curves on surfaces Ito, Noboru, Proceedings of the Japan Academy, Series A, Mathematical Sciences, 2009.

Canonical Url: ww. avoisier.

This book gives a new foundation for the theory of links in 3-space modeled on the modern developmentby Jaco, Shalen, Johannson, Thurston et al. of the theory of 3-manifolds. The basic construction is a method of obtaining any link by "splicing" links of the simplest kinds, namely those whose exteriors are Seifert fibered or hyperbolic. This approach to link theory is particularly attractive since most invariants of links are additive under splicing.

Specially distinguished from this viewpoint is the class of links, none of whose splice components is hyperbolic. It includes all links constructed by cabling and connected sums, in particular all links of singularities of complex plane curves. One of the main contributions of this monograph is the calculation of invariants of these classes of links, such as the Alexander polynomials, monodromy, and Seifert forms.

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