1) Glauberman-Isaacs character correspondences
Glauberman-Isaacs特征标对映
2) character correspondences
特征标对映
1.
For Glauberman-Isaacs character correspondences π and the character χ∈I_(rrA)(G),it was conjectured that χπ(G,A) is an irreducible constituent of χπ(G,B)_(C_G(A)).
对于Glauberman Isaacs特征标对映π和χ∈IrrA(G),有猜想:χπ(G,A)是χπ(G,B)CG(A)的一个不可约成份。
3) character pair
特征标对
1.
It is proved that if the character pair (H,θ) satisfies the conjugation closed property, then there exists a one to one map from Irr(T|θ) onto (G|θ) defined by character induction, where T is the inertia group of the pair (H,θ) in G.
文章证明了若特征标对(H,θ)在G中满足共轭封闭性,则特征标的诱导可定义一个双射:Irr(T|θ)→Irr(G|θ),ξ|→ξG,其中T=IG(H,θ)为该特征标对在G中的惯性群。
2.
Then we say that (S, η) is a subnormal character pair of G.
设S为有限群G的一个次正规子群,η为S的任意一个不可约复特征标,则称(S,η,)为G的一个次正规特征标对。
4) Isaacs syndrome
Isaacs综合征
1.
Clinical and pathological study of Isaacs syndrome;
Isaacs综合征的临床病理研究
5) characters of symmetry groups
对称群特征标
1.
On the foundation of paper [1], the computing problems of characters of symmetry groups is discussed advancedly, three new propositions which can be useful in advanced simplicity of computing are also deduced.
对称群特征标是有力的数学工具,研究并提出其简单计算方法是很有意义的。
6) symmetric bicharacter
对称双特征标
补充资料：标映
1.光耀特出。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条