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- W4287901906 abstract "Let $V,W$ be representations of a cyclic group $G$ of prime order $p$ over a field $k$ of characteristic $p$. The module of covariants $k[V,W]^G$ is the set of $G$-equivariant polynomial maps $V rightarrow W$, and is a module over $k[V]^G$. We give a formula for the Noether bound $beta(k[V,W]^G,k[V]^G)$, i.e. the minimal degree $d$ such that $k[V,W]^G$ is generated over $k[V]^G$ by elements of degree at most $d$." @default.
- W4287901906 created "2022-07-26" @default.
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- W4287901906 date "2020-01-22" @default.
- W4287901906 modified "2023-10-18" @default.
- W4287901906 title "Degree bounds for modular covariants" @default.
- W4287901906 doi "https://doi.org/10.48550/arxiv.2001.08052" @default.
- W4287901906 hasPublicationYear "2020" @default.
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