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 单位元群
 “单位元群”译为未确定词的双语例句
 Furthermore, when the normal subgroup is the idendity group, the basis of the first space is just as the set of irreducible Brauer characters. 进一步,当正规子群为单位元群时,前面一个空间的基就是不可约Brauer特征标的集合。 短句来源 In this papar we have proved the same result as above under weaker hypotheses. The main result is Theorem 3 If each 2-maximal subgroup of a finite group G is subnormal in G and either all the 2-maximal subgroups are trivibl or one of them which does not contained in Φ(G) is Sqn in G, then G is supersolvable. 本文中我们删除了“G可解”的假设并在更弱的条件下证明了同样的结果,即定理3 若有限群G的每个二次极大子群次正规于G,它们或全为单位元群或其中不含于Φ(G)者有一个在G中S-拟正规,则G超可解。 短句来源 Let R_o be a rotation group passing through the original point. It is shown that there are 6 classes finite subgroups on the infinite group R_o except for the identity group. 过定点O的旋转群Ro是无限群,从视直线为旋转轴出发讨论,Ro的有限子群(除单位元群外)共有6种类型。 短句来源
 相似匹配句对
 HOMOMORPH-GROUP 态群 短句来源 Group B contains T. B群由T . 短句来源 K_ 0FOR THE RINGS HAVING LOCAL IDENTITIES 有局部单位元的环的K_0群(英文) 短句来源 Let \$G\$ be a finite group, \$S\$(possibly, contains the identity element) be a subset of\$G\$. 设G是一个有限群,S是G的一个子集(可以含G的单位元). 短句来源 (b) E has a strong unit; (b)E具有强单位元; 短句来源

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 unity group
 Twelve years ago, Duboff established the anti-racism, Maples Unity Group at Maples Collegiate.
 Agrawal R.K had proved the following theorem(Sea[1]) Thsorem A Let every 2-maximal subgroup of a finite solvable group G be Sqn in G. Then G is supersolvable. Moreover, if |G| is divisible by 3 or more distinct primes, G is nilpotent. In this papar we have proved the same result as above under weaker hypotheses. The main result is Theorem 3 If each 2-maximal subgroup of a finite group G is subnormal in G and either all the 2-maximal subgroups are trivibl or one of them which does not contained in Φ(G) is Sqn... Agrawal R.K had proved the following theorem(Sea[1]) Thsorem A Let every 2-maximal subgroup of a finite solvable group G be Sqn in G. Then G is supersolvable. Moreover, if |G| is divisible by 3 or more distinct primes, G is nilpotent. In this papar we have proved the same result as above under weaker hypotheses. The main result is Theorem 3 If each 2-maximal subgroup of a finite group G is subnormal in G and either all the 2-maximal subgroups are trivibl or one of them which does not contained in Φ(G) is Sqn in G, then G is supersolvable. Moreover, if |G| is divisible by 3 or more distinct primes, G is nilpdtent. Agrawal R.K证明了下述定理(见[1]): 定理A 若有限群G可解且其每个二次极大子群在G中S-拟正规,则G超可解。当|G|被3个或3个以上不同素数整除时,G还是幂零的。本文中我们删除了“G可解”的假设并在更弱的条件下证明了同样的结果,即定理3 若有限群G的每个二次极大子群次正规于G,它们或全为单位元群或其中不含于Φ(G)者有一个在G中S-拟正规,则G超可解。当|G|含3个或3个以上不同素因子时,G还是幂零的。 For any group G and G-graded ring R with local units, we prove that the categories of unital graded R-modules and unital R#G* -modules are isomorphic. Furthermore the categories isomorphism is applied to obtain some results of the graded perfect rings. 本文对于具有局部单位元的群分次环Ｒ证明了左Ｒ＃Ｃ＊－模范畴与分次左Ｒ－模范畴是同构的，并给出Ｒ是分次右完全环的一些充要条件． The paper discusses several conclusions concerning the certre of p-group, which are contrary to the conclusion derived from the elementary theorem of the finite p-group.It also gives some examples to illustrate the infinite p-group of the unit group with a certre. 讨论了有关ｐ－群的中心的几个结论．与有限ｐ－群的基本定理的结论相反，给出了一个中心为单位元群的无限ｐ－群的例子． << 更多相关文摘
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