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- W3101533503 abstract "We determine the minimal number of separating invariants for the invariant ring of a matrix group $G < mathrm{GL}_n(mathbb{F}_q)$ over the finite field $mathbb{F}_q$. We show that this minimal number can be obtained with invariants of degree at most $|G|n(q-1)$. In the non-modular case this construction can be improved to give invariants of degree at most $n(q-1)$. As examples we study separating invariants over the field $mathbb{F}_2$ for two important representations of the symmetric group" @default.
- W3101533503 created "2020-11-23" @default.
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- W3101533503 date "2020-11-14" @default.
- W3101533503 modified "2023-09-27" @default.
- W3101533503 title "Separating invariants over finite fields" @default.
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