1、

On the quantization of pure gauge fields on coset space of Abelian chiral group

阿贝尔手征群陪集纯规范场的量子化

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2、

With this identity the renormalization equations are established. The renormalization of the pure gauge field theory in coset space of the Abelian chiral group is carried out by solving these equations.

利用此恒等式建造了重整化方程,并由方程的解将阿贝尔手征群陪集纯规范场理论重整化。

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3、

We derived the identity which combines the measure of the path-integral of the generating functional and the effective action of the pure gauge field in the coset space of the Abelian chiral group, and is invariant under chiral transformation.

导出了与阿贝尔手征群陪集空间纯规范场的生成泛函路径积分测度和有效作用量联合起来在手征群变换下具有不变性相应的恒等式。

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4、

Error Performance Analysis of Block coset Codes

分组陪集码的误码特性分析

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5、

the finite nonabelian simple group psl ( 2,13) has the minimum degree 182 gr of connected cubic arc-transitive coset graphs.

有限非交换单群PSL(2,13)的最小级连通3度弧传递陪集图表示的级是182。

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6、

cauchy's theorem and sylow's theorems for finite groups are proved by means of the double coset decompositions and some basic enumeration techniques. furthermore, frobenius's theorems are proved by the same method.

从Cauchy定理的证明出发,用双陪集分解以及初等的计数技巧归纳地证明了Sylow定理及其Frobenius型推广。

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7、

Proposition 4.5 Φ _ σ is a coset of Φ _ ( Id ) relative to Aut ( MO _ k ).

命题4.5Φ_σ是Φ_ ( Id ) 在Aut ( MO_k ) 中的陪集.

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8、

They may start and end at the same coset.

它们可以开始和终止于同一陪集.

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