Matches in DBpedia 2014 for { ?s ?p In mathematics, an invariant polynomial is a polynomial that is invariant under a group acting on a vector space . Therefore is a -invariant polynomial if for all and .Cases of particular importance are for Γ a finite group (in the theory of Molien series, in particular), a compact group, a Lie group or algebraic group. For a basis-independent definition of 'polynomial' nothing is lost by referring to the symmetric powers of the given linear representation of Γ.. }
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- Invariant_polynomial abstract "In mathematics, an invariant polynomial is a polynomial that is invariant under a group acting on a vector space . Therefore is a -invariant polynomial if for all and .Cases of particular importance are for Γ a finite group (in the theory of Molien series, in particular), a compact group, a Lie group or algebraic group. For a basis-independent definition of 'polynomial' nothing is lost by referring to the symmetric powers of the given linear representation of Γ.".
- Invariant_polynomial comment "In mathematics, an invariant polynomial is a polynomial that is invariant under a group acting on a vector space . Therefore is a -invariant polynomial if for all and .Cases of particular importance are for Γ a finite group (in the theory of Molien series, in particular), a compact group, a Lie group or algebraic group. For a basis-independent definition of 'polynomial' nothing is lost by referring to the symmetric powers of the given linear representation of Γ.".