Results 71 to 77 of about 112 (77)
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2013
Let $\mu = (\mu_{1}, \mu_{2}, \ldots, \mu_{m})$ and $\nu = (\nu_{1}, \nu_{2}, \ldots, \nu_{n})$ be two partitions of a positive integer $d$. In this paper, the author considers degree $d$ branched coverings of $\mathbb{P}^{1}$ with at most two special points, $0$ and $\infty$.
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Let $\mu = (\mu_{1}, \mu_{2}, \ldots, \mu_{m})$ and $\nu = (\nu_{1}, \nu_{2}, \ldots, \nu_{n})$ be two partitions of a positive integer $d$. In this paper, the author considers degree $d$ branched coverings of $\mathbb{P}^{1}$ with at most two special points, $0$ and $\infty$.
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Some combinatorial aspects of S^1 fixed points of Peterson varieties
, 2017Praise Adeyemo
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Mini-Workshop: PBW Structures in Representation Theory
, 2016E. Feigin, G. Fourier, M. Lanini
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, 2015 On the algebraic decomposition of a centralizer algebra of the hyperoctahedral group
R. Orellana
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