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- W2942951338 abstract "In this paper we give a novel, concise and elementary proof of the decomposition of tensor products of simple modular $operatorname{SL}_2(mathbb{F}_p)$-representations. This result is used to decompose tensor products involving their projective covers and to decompose symmetric squares. We define a Markov chain on the simple modular $operatorname{SL}_2(mathbb{F}_p)$-representations via tensoring with a fixed simple module and choosing an indecomposable summand according to a specified weighting; we show this chain is reversible and find its stationary distributions." @default.
- W2942951338 created "2019-05-09" @default.
- W2942951338 creator A5060737305 @default.
- W2942951338 date "2019-04-30" @default.
- W2942951338 modified "2023-09-27" @default.
- W2942951338 title "Tensor products of modular representations of $operatorname{SL}_2(mathbb{F}_p)$ and a random walk on their indecomposable summands" @default.
- W2942951338 hasPublicationYear "2019" @default.
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