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Irreducible Z+-modules of near-group fusion ring K(Z3, 3) 被引量:3
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作者 Chengtao YUAN Ruju ZHAO Libin LI 《Frontiers of Mathematics in China》 SCIE CSCD 2018年第4期947-966,共20页
The near-group rings are an important class of fusion rings in the theory of tensor categories. In this paper, the irreducible Z+-modules over the near-group fusion ring K(Z3, 3) are explicitly classified. It turns... The near-group rings are an important class of fusion rings in the theory of tensor categories. In this paper, the irreducible Z+-modules over the near-group fusion ring K(Z3, 3) are explicitly classified. It turns out that there are only four inequivalent irreducible Z+-modules of rank 2 and two inequivalent irreducible Z+-modules of rank 4 over K(Z3, 3). 展开更多
关键词 irreducible Z+-module near group ring fusion ring
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Authenticated Group Key Agreement Protocol Based on Twist Conjugacy Problem in Near-Rings
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作者 Devarasan Ezhilmaran Venkatesan Muthukumaran 《Wuhan University Journal of Natural Sciences》 CAS CSCD 2017年第6期472-476,共5页
Nowadays some promising authenticated group key agreement protocols are constructed on braid groups, dynamic groups, pairings and bilinear pairings. Hence the non-abelian structure has attracted cryptographers to cons... Nowadays some promising authenticated group key agreement protocols are constructed on braid groups, dynamic groups, pairings and bilinear pairings. Hence the non-abelian structure has attracted cryptographers to construct public-key cryptographic protocols. In this article, we propose a new authenticated group key agreement protocol which works in non-abelian near-rings. We have proved that our protocol meets the security attributes under the assumption that the twist conjugacy search problem(TCSP) is hard in near-ring. 展开更多
关键词 group key agreement protocol near-ringS twist conjugacy search problem
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近群融合代数的不可约表示
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作者 俞立超 李立斌 《扬州大学学报(自然科学版)》 CAS 北大核心 2021年第1期1-4,共4页
设G是一个有限群,K(G,n)为群G的近群融合环,其中n是给定的自然数.本文计算了近群融合环K(G,n)的Casimir数,并明确刻画了复数域C上近群融合代数∧=K(G,n)■zC上的所有不可约表示.
关键词 近群融合环 不可约表示 半单代数
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拟环的素根
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作者 王顶国 《烟台师范学院学报(自然科学版)》 1995年第3期8-12,共5页
通过引入v-素N-群给出了拟环N的V-素根(N)的模刻划,证明了:N→(N)是根映射及(N)∩I(I),特别地当N是零对称时,(N)∩I=(I),此I是N的直和项;探讨了v-素N-群与v型N-群的关系(v=0,1,2... 通过引入v-素N-群给出了拟环N的V-素根(N)的模刻划,证明了:N→(N)是根映射及(N)∩I(I),特别地当N是零对称时,(N)∩I=(I),此I是N的直和项;探讨了v-素N-群与v型N-群的关系(v=0,1,2,3)。给出了P0(N)的元素特征。改进了已有文献的结果。 展开更多
关键词 拟环 素根
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