Art
J-GLOBAL ID：201102287841651542   Reference number：11A1054216

Linearly McCoy Rings and Their Generalizations

線形McCoy環とそれらの一般化
  • Publisher site Copy service {{ this.onShowCLink("http://jdream3.com/copy/?sid=JGLOBAL&noSystem=1&documentNoArray=11A1054216&COPY=1") }}
  • Access JDreamⅢ for advanced search and analysis.
Author (3)：
Cui JIAN

About Cui JIAN

(Dep. of Mathematics, Southeast Univ., Nanjing)

About Dep. of Mathematics, Southeast Univ., Nanjing

, 
Chen Jianlong

About Chen Jianlong

(Dep. of Mathematics, Southeast Univ., Nanjing)

About Dep. of Mathematics, Southeast Univ., Nanjing

, 
Du Xian-kun

About Du Xian-kun

(unknown organization)

About unknown organization


Material：
Communications in Mathematical Research  (Commun Math Res)

About Communications in Mathematical Research


Volume： 26  Issue： 2  Page： 159-175  Publication year： 2010 
JST Material Number： C5028A  ISSN： 1674-5647  Document type： Article
Article type： 原著論文  Country of issue： China (CHN)  Language： ENGLISH (EN)
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.
distortion

About distortion

, 
*ring(mathematics)

About ring(mathematics)

, 
linearity

About linearity

, 
generalization

About generalization

, 
polynomial

About polynomial

, 
homomorphic mapping

About homomorphic mapping


Semi 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.
*McCoy環

About McCoy環

, 
skew

About skew


JST classification (1)：
JST classification
Category name(code) classified by JST.
Algebra 
(AB02000R)

About Algebra

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

About 線形

, 
環

About 環

, 
一般化

About 一般化


Return to Previous Page

TOP

BOTTOM