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Monomial representation : ウィキペディア英語版
Monomial representation
In mathematics, a linear representation ρ of a group ''G'' is a monomial representation if there is a finite-index subgroup ''H'' and a one-dimensional linear representation σ of ''H'', such that ρ is equivalent to the induced representation
:Ind''H''''G''σ.
Alternatively, one may define it as a representation whose image is in the monomial matrices.
Here for example ''G'' and ''H'' may be finite groups, so that ''induced representation'' has a classical sense. The monomial representation is only a little more complicated than the permutation representation of ''G'' on the cosets of ''H''. It is necessary only to keep track of scalars coming from σ applied to elements of ''H''.
==References==

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抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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