An Introduction to Knot Theory (Graduate Texts in Mathematics) 在線電子書 pdf 下載 txt下載 epub 下載 mobi 下載 2024


An Introduction to Knot Theory (Graduate Texts in Mathematics)

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W.B.Raymond Lickorish 作者
Springer
譯者
1997-10-03 出版日期
214 頁數
USD 64.95 價格
Hardcover
Graduate Texts in Mathematics 叢書系列
9780387982540 圖書編碼

An Introduction to Knot Theory (Graduate Texts in Mathematics) 在線電子書 圖書標籤: 數學  GTM  拓撲  拓撲學  微分拓撲7  【教材】  topology  to   


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An Introduction to Knot Theory (Graduate Texts in Mathematics) 在線電子書 epub 下載 mobi 下載 pdf 下載 txt 下載 2024

An Introduction to Knot Theory (Graduate Texts in Mathematics) 在線電子書 epub 下載 pdf 下載 mobi 下載 txt 下載 2024

An Introduction to Knot Theory (Graduate Texts in Mathematics) 在線電子書 pdf 下載 txt下載 epub 下載 mobi 下載 2024



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中規中矩的紐結課本

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中規中矩的紐結課本

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中規中矩的紐結課本

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中規中矩的紐結課本

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中規中矩的紐結課本

An Introduction to Knot Theory (Graduate Texts in Mathematics) 在線電子書 著者簡介


An Introduction to Knot Theory (Graduate Texts in Mathematics) 在線電子書 著者簡介


An Introduction to Knot Theory (Graduate Texts in Mathematics) 在線電子書 pdf 下載 txt下載 epub 下載 mobi 在線電子書下載

An Introduction to Knot Theory (Graduate Texts in Mathematics) 在線電子書 圖書描述

This volume is an introduction to mathematical Knot Theory; the theory of knots and links of simple closed curves in three-dimensional space. It consists of a selection of topics which graduate students have found to be a successful introduction to the field. Three distinct techniques are employed; Geometric Topology Manoeuvres, Combinatorics, and Algebraic Topology. Each topic is developed until significant results are achieved and chapters end with exercises and brief accounts of state-of-the-art research. What may reasonably be referred to as Knot Theory has expanded enormously over the last decade and while the author describes important discoveries throughout the twentienth century, the latest discoveries such as quantum invariants of 3-manifolds as well as generalisations and applications of the Jones polynomial are also included, presented in an easily understandable style. Thus this constitutes a comprehensive introduction to the field, presenting modern developments in the context of classical material. Readers are assumed to have knowledge of the basic ideas of the fundamental group and simple homology theory although explanations throughout the text are plentiful and well-done. Written by an internationally known expert in the field, this volume will appeal to graduate students, mathematicians and physicists with a mathematical background who wish to gain new insights in this area.

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