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Embeding Embedding into PermutationalPermutation Representation
Let $\rho$ be irreducible representation of group $G$.
How one can characterize all subgroups of$H< G$ such that $\rho$ can be embedded into permutationalpermutation representation $F^X$, where $X=G/H$.
Embeding into Permutational Representation
Let $\rho$ be irreducible representation of group $G$.
How one can characterize all subgroups of$H< G$ such that $\rho$ can be embedded into permutational representation $F^X$, where $X=G/H$.
Embedding into Permutation Representation
Let $\rho$ be irreducible representation of group $G$.
How one can characterize all subgroups $H< G$ such that $\rho$ can be embedded into permutation representation $F^X$, where $X=G/H$.
Let $\rho$ be irreducible representation of group $G$.
How one can characterize all subgroups of $H< G$ such that $\rho$ can be embedded into permutational representation $F^X$, where $X=G/H$.
