http://chineseinput.net/에서 pinyin(병음)방식으로 중국어를 변환할 수 있습니다.
변환된 중국어를 복사하여 사용하시면 됩니다.
2Dn(3)(9 n=2m +1 not a prime) CAN BE CHARACTERIZED BY ITS ORDER COMPONENTS
Guiyun Chen,Huaguo Shi 한국전산응용수학회 2005 Journal of applied mathematics & informatics Vol.19 No.1-2
In this paper we prove that if G is a finite group, 2Dn(3)(9 ≤ n =2m +1 not a prime), G and M have the same order components, then
[ $^2D_{n}(3)(9{\le}n = 2^m + 1\;not a prime)$ ] CAN BE CHARACTERIZED BYITS ORDER COMPONENTS
CHEN, GUIYUN,SHI, HUAGUO 한국전산응용수학회 2005 Journal of applied mathematics & informatics Vol.19 No.1
In this paper we prove that if G is a finite group, $^2D_{n}(3)(9{\le}n = 2^m + 1\;not a prime)$, G and M have the same order components, then G$\cong$M.
Han, Zhangjia,Chen, Guiyun,Shi, Huaguo Korean Mathematical Society 2013 대한수학회지 Vol.50 No.3
A finite group G is called an NSN-group if every proper subgroup of G is either normal in G or self-normalizing. In this paper, the non-NSN-groups whose proper subgroups are all NSN-groups are determined.
Zhangjia Han,Guiyun Chen,Huaguo Shi 대한수학회 2013 대한수학회지 Vol.50 No.3
A finite group G is called an NSN-group if every proper sub-group of G is either normal in G or self-normalizing. In this paper, thenon-NSN-groups whose proper subgroups are all NSN-groups are deter-mined.
RELATION BETWEEN $B_p(3)$ AND $C_p(3)$ WITH THEIR ORDER COMPONENTS WHERE p IS AN ODD PRIME
Shi, Huaguo,Chen, Guiyun The Korean Society for Computational and Applied M 2009 Journal of applied mathematics & informatics Vol.27 No.3
It is proved that if $M\;=\;B_p(3)$ or $C_p(3)$, p is an odd prime, G is a finite group and has the same order components of M, then $G\;{\cong}\;Bp(3)$ or $C_p(3)$.
Relation Between Bp(3) and Cp(3) With Their Order Components Where p Is an Odd Prime
Huaguo Shi,Guiyun Chen 한국전산응용수학회 2009 Journal of applied mathematics & informatics Vol.27 No.3
It is proved that if M = Bp(3) orCp(3), p is an odd prime, G is a finite group and has the same order components of M, then G <기호>Bp(3) or Cp(3). It is proved that if M = Bp(3) orCp(3), p is an odd prime, G is a finite group and has the same order components of M, then G <기호>Bp(3) or Cp(3).
Han, Zhangjia,Shi, Huaguo,Chen, Guiyun Korean Mathematical Society 2014 대한수학회보 Vol.51 No.4
A finite group G is called a $\mathcal{QNS}$-group if every minimal subgroup X of G is either quasinormal in G or self-normalizing. In this paper the authors classify the non-$\mathcal{QNS}$-groups whose proper subgroups are all $\mathcal{QNS}$-groups.
Zhangjia Han,Huaguo Shi,Guiyun Chen 대한수학회 2014 대한수학회보 Vol.51 No.4
A finite group G is called a QNS-group if every minimal subgroup X of G is either quasinormal in G or self-normalizing. In this paper the authors classify the non-QNS-groups whose proper subgroups are all QNS-groups.