Results 81 to 86 of about 980 (86)
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Mini-Workshop: PBW Structures in Representation Theory
, 2016The PBW structures play a very important role in the Lie theory and in the theory of algebraic groups. The importance is due to the huge number of possible applications.
E. Feigin, G. Fourier, M. Lanini
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Arakelov theory of the Lagrangian Grassmannian
, 1999Let E be a symplectic vector space of dimension 2n (with the standard antidiagonal symplectic form) and let G be the Lagrangian Grassmannian over SpecZ, parametrizing Lagrangian subspaces in E over any base field.
Harry Tamvakis
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Decomposable Skew-Symmetric Functions
, 2003A skew-symmetric function F in several variables is said to be decomposable if it can be represented as a determinant det(fi(xj)) where fi are univariate functions. We give a criterion of the decomposability in terms of a Plücker-type identity imposed on
S. Duzhin
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On the algebraic decomposition of a centralizer algebra of the hyperoctahedral group
In this paper we give a combinatorial rule for the decomposition of tensor powers of the signed permutation representation of the hyperoctahedral group. We then use this rule to describe the Bratteli diagram of a centralizer algebra of this group over k ...
R. Orellana
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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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, 2015