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半环的不确定性理想理论

半环的不确定性理想理论

出版社:科学出版社出版时间:2015-06-01
开本: 16开 页数: 280
本类榜单:自然科学销量榜
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半环的不确定性理想理论 版权信息

  • ISBN:9787030443090
  • 条形码:9787030443090 ; 978-7-03-044309-0
  • 装帧:一般胶版纸
  • 册数:暂无
  • 重量:暂无
  • 所属分类:>

半环的不确定性理想理论 本书特色

詹建明编著的《半环的不确定性理想理论(英文版)》介绍了,Semirings which are regarded as a generalization of rings have been found usefulin solving problems in different disciplines of applied mathematics and informationsciences because a semiring provides an algebraic framework for modelling. By ahemiring, we mean a special semiring with a zero and with a commutative addition.In applications, hemirings are useful in automata and formal languages. Many as-pects of the theory of matrices and determinants over semirings have been studiedby Beasley et al. in [36], [37], [315], and others. In this book, we attempt to obtain some analogues ring theo-rems for semirings. Indeed, many results in rings apparently do not have analogousresults in semirings if we only consider their ideals.

半环的不确定性理想理论 内容简介

《半环的不确定性理想理论(英文版)》是作者精心为广大读者朋友们编写而成的此书,可以让更多的读者朋友们从书中了解到更多的知识,从而提升读者朋友们自身的知识水平。让我们跟随作者的脚步来从书中学习到我们平常学习不到的知识,一起跟随来更好的学习知识的内容。

半环的不确定性理想理论 目录

preface
chapter 1 introduction.
1.1 hemirings 
1.2 fuzzy sets 
1.3 rough sets 
1.4 soft sets 
chapter 2 fuzzy h-ideals.
2.1 fuzzy h-ideals 
2.2 fuzzy h-bi-(h-quasi-, h-interior) ideals 
2.3 (∈, ∈∨q)-fuzzy h-ideals 
2.4 (∈, ∈∨q)-fuzzy h-bi-(h-quasi-, h-interior) ideals 
2.5 (∈γ, ∈γ ∨qδ)-fuzzy h-ideals 
2.6 (∈γ, ∈γ ∨qδ)-fuzzy h-bi-(h-quasi-, h-interior) ideals 
chapter 3 hemirings via (∈γ, ∈γ ∨qδ)-fuzzy h-ideals 
3.1 h-hemiregular hemirings via (∈γ, ∈γ ∨qδ)-fuzzy h-ideals 
3.2 h-intra-hemiregular hemirings via (∈γ, ∈γ∨qδ)-fuzzy h-ideals 
3.3 h-quasi-hemiregular hemirings via (∈γ, ∈γ∨qδ)-fuzzy h-ideals 
3.4 h-semisimple hemirings via (∈γ, ∈γ∨qδ)-fuzzy h-ideals 
chapter 4 fuzzy soft hemirings 
4.1 soft hemirings 
4.2 h-(h-bi-, h-quasi-, h-interior) idealistic soft hemirings 
4.3 four kinds of hemirings by soft h-idealistic ideals 
4.4 (∈γ, ∈γ∨qδ)-fuzzy soft h-(h-bi-, h-quasi-, h-interior) ideals 
4.5 four kinds of hemirings by (∈r, ∈r ∨ qδ)-fuzzy soft h-ideals 
chapter 5 (m,n)-si-hemirings 
5.1 (m,n)-si-hemirings 
5.2 (m,n)-si-h-ideals 
5.3 (m,n)-si-h-bi-(h-quasi-) ideals 
chapter 6 (m,n)-su-hemirings.
6.1 (m,n)-su-h-hemirings.
6.2 (m,n)-su-h-ideals.
6.3 (m,n)-su-h-bi-(h-quasi-) ideals 
chapter 7 hemirings via (m,n)-si-h-ideals 
7.1 h-hemiregular hemirings via (m,n)-si-h-ideals.
7.2 h-intra-hemiregular hemirings via (m,n)-si-h-ideals 
7.3 h-quasi-hemiregular hemirings via (m,n)-si-h-ideals
chapter 8 hemirings via (m,n)-su-h-ideals 
8.1 h-hemiregular hemirings via (m,n)-su-h-ideals 
8.2 h-intra-hemiregular hemirings via (m,n)-su-h-ideals 
chapter 9 rough soft hemirings 
9.1 fuzzy congruences and fuzzy strong h-ideals 
9.2 rough fuzzy (fuzzy rough) strong h-ideals 
9.3 rough soft hemirings 
references.
index

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