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- W2032069754 abstract "Let $G$ be a finite group of order divisible by a prime $p$ acting on an $mathbb {F}$ vector space $V,$ where $mathbb {F}$ is the field with $p$ elements and $dim _{mathbb {F}} V=n$. Consider the diagonal action of $G$ on $m$ copies of $V.$ This note sharpens a lower bound for $beta (mathbb {F}[oplus _mV]^G)$ for groups which have an element of order $p$ whose Jordan blocks have sizes at most 2." @default.
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- W2032069754 date "2007-04-01" @default.
- W2032069754 modified "2023-10-18" @default.
- W2032069754 title "Lower degree bounds for modular vector invariants" @default.
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