Art
J-GLOBAL ID：201802261333651395   Reference number：18A1615000

Ribbon crossing numbers, crossing numbers, and Alexander polynomials

リボン交差数,およびAlexander多項式【JST・京大機械翻訳】
Author (1)：
Yasuda Tomoyuki

About Yasuda Tomoyuki

(Department of Liberal Studies, National Institute of Technology, Nara College, Yamatokoriyama, Nara 639-1080, Japan)

About Department of Liberal Studies, National Institute of Technology, Nara College, Yamatokoriyama, Nara 639-1080, Japan


Material：
Topology and its Applications  (Topol Appl)

About Topology and its Applications


Volume： 247  Page： 72-80  Publication year： 2018 
JST Material Number： A1254A  ISSN： 0166-8641  Document type： Article
Article type： 原著論文  Country of issue： Netherlands (NLD)  Language： ENGLISH (EN)
Abstract/Point：
Abstract/Point
Japanese summary of the article(about several hundred characters).
All summary is available on JDreamIII(charged).
On J-GLOBAL, this item will be available after more than half a year after the record posted. In addtion, medical articles require to login to MyJ-GLOBAL.
A 2-knot is a surface in R4 th...
Register(free) or Log In to access 

Please login to MyJ-GLOBAL to see full information. You also need to select "Display abstract, etc. of medical articles" in your MyJ-GLOBAL account page in order to see abstracts, etc. of medical articles.

   To see more with JDream III (charged).   {{ this.onShowAbsJLink("http://jdream3.com/lp/jglobal/index.html?docNo=18A1615000&from=J-GLOBAL&jstjournalNo=A1254A") }}
Thesaurus term：
Thesaurus term/Semi thesaurus term
Keywords indexed to the article.
All keywords is available on JDreamIII(charged).
On J-GLOBAL, this item will be available after more than half a year after the record posted. In addtion, medical articles require to login to MyJ-GLOBAL.
invariant

About invariant

, 
*polynomial

About polynomial


Author keywords (5)：
Ribbon 2-knot

About Ribbon 2-knot

, 
Knot

About Knot

, 
Ribbon crossing number

About Ribbon crossing number

, 
Crossing number

About Crossing number

, 
Alexander polynomial

About Alexander polynomial

JST classification (1)：
JST classification
Category name(code) classified by JST.
Stereochemistry of polymers 
(CG02031G)

About Stereochemistry of polymers

Terms in the title (3)：
Terms in the title
Keywords automatically extracted from the title.
リボン

About リボン

, 
交差

About 交差

, 
多項式

About 多項式


Return to Previous Page

TOP

BOTTOM