Searching for "Weyl group orbits." – sorted by Relevance.
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On Level Zero Representations Of Quantized Affine Algebras
- in the convex hull of the Weyl group orbit of the extremal weight. The universal extremal weight module
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ON THE SIGNATURE OF CERTAIN SPHERICAL REPRESENTATIONS
- ∗ (n) and Sp(p, q), that if ν ∈ a∗ does not belongto Cρ, the convex hull of the Weyl group orbit of ρ
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Weight Vectors Of The Basic ...-Module And The Littlewood-Richardson Rule
- are weight vectors whose weights lie on the Weyl group orbit through the highest weight, namely the maximal
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Classification Of Irreducible Harish-Chandra Modules For ...
- with respect to the root ff (or fi), is a weight. This implies that either the Weyl group orbit of consists
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a,b,c) 3D Surface renderings of initial, affine transformed and deformed surfaces. d,e,f) Cuts through initial, affine transformed and deformed surfaces overlayed on corresponding cut through target image. The affine transform captures global differences
- , since µ runs over a Weyl group orbit, we can replace α0 by any other root in the last expression
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Algebraic D-modules and Representation Theory of Semisimple Lie Groups
- sheaves of differential operators on X. Let θ be a Weyl group orbit in h ∗ and λ ∈ θ. Denote by Jθ = γ −1
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The Parabolic Map
- complex, reductive Lie group. Fix a Borel subgroup B of G. Let W be the associated Weyl group
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Convexity properties of Graßmannians
- . Moreover the general theory says that \Phi ] (G=P ) is the convex hull of the Weyl group orbit W
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Nonpositive Curvature Of Blow-Ups
- ", i.e., the convex hull of an orbit of the Weyl group action on R n . Since the boundary complex
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Schubert Geometry of Flag Varieties and Gelfand-Cetlin Theory
- manifold F l n . The Weyl group of G is generated by simple reflections s i given by sending x i+1 to x i
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