Irreducible factors of modular representations of mapping class groups arising in Integral TQFT

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Abstract

We find decomposition series of length at most two for modular representations in positive characteristic of mapping class groups of surfaces induced by an integral version of the Witten-Reshetikhin-Turaev SO.3/-TQFT at the p-th root of unity, where p is an odd prime. The dimensions of the irreducible factors are given by Verlinde-type formulas. © European Mathematical Society.

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Gilmer, P. M., & Masbaum, G. (2014). Irreducible factors of modular representations of mapping class groups arising in Integral TQFT. Quantum Topology, 5(2), 225–258. https://doi.org/10.4171/QT/51

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