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Lecture Notes on Knot Invariants by Weiping Li (2015, Trade Paperback)

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About this product

Product Identifiers

PublisherWorld Industries Scientific Publishing Co Pte LTD

ISBN-109814675962

ISBN-139789814675963

eBay Product ID (ePID)219256584

Product Key Features

Number of PagesXii, 232 Pages

LanguageEnglish

Publication NameLecture Notes on Knot Invariants

Publication Year2015

SubjectTopology, Geometry / Algebraic

TypeTextbook

AuthorWeiping Li

Subject AreaMathematics

FormatTrade Paperback

Additional Product Features

Intended AudienceTrade

LCCN2015-021070

Dewey Edition23

IllustratedYes

Dewey Decimal514/.2242

SynopsisThe volume is focused on the basic calculation skills of various knot invariants defined from topology and geometry. It presents the detailed Hecke algebra and braid representation to illustrate the original Jones polynomial (rather than the algebraic formal definition many other books and research articles use) and provides self-contained proofs of the Tait conjecture (one of the big achievements from the Jones invariant). It also presents explicit computations to the Casson-Lin invariant via braid representations. With the approach of an explicit computational point of view on knot invariants, this user-friendly volume will benefit readers to easily understand low-dimensional topology from examples and computations, rather than only knowing terminologies and theorems., The volume is focused on the basic calculation skills of various knot invariants defined from topology and geometry. It presents the detailed Hecke algebra and braid representation to illustrate the original Jones polynomial (rather than the algebraic formal definition many other books and research articles use) and provides self-contained proofs of the Tait conjecture (one of the big achievements from the Jones invariant). It also presents explicit computations to the Casson-Lin invariant via braid representations.With the approach of an explicit computational point of view on knot invariants, this user-friendly volume will benefit readers to easily understand low-dimensional topology from examples and computations, rather than only knowing terminologies and theorems.

LC Classification NumberQA612.2.L5 2015