Results 21 to 30 of about 1,003 (79)
On period spaces for p-divisible groups
In their book Rapoport and Zink constructed rigid analytic period spaces for Fontaine's filtered isocrystals, and period morphisms from moduli spaces of p-divisible groups to some of these period spaces.
Hartl, Urs
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On the Factorization of the Poincaré Polynomial: A Survey [PDF]
2000 Mathematics Subject Classification: 13P05, 14M15, 14M17, 14L30.Factorization is an important and very difficult problem in mathematics. Finding prime factors of a given positive integer n, or finding the roots of the polynomials in the complex plane
Akyıldız, Ersan
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Flag varieties as equivariant compactifications of G_a^n [PDF]
Let G be a semisimple affine algebraic group and P a parabolic subgroup of G. We classify all flag varieties G/P which admit an action of the commutative unipotent group G_a^n with an open orbit.Comment: 4 pages, small ...
Arzhantsev, Ivan V.
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Harish-Chandra's volume formula via Weyl's Law and Euler-Maclaurin formula
Harish-Chandra's volume formula shows that the volume of a flag manifold $G/T$, where the measure is induced by an invariant inner product on the Lie algebra of $G$, is determined up to a scalar by the algebraic properties of $G$.
Atiyah +18 more
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Generic stabilizers for simple algebraic groups acting on orthogonal and symplectic Grassmannians
We consider faithful actions of simple algebraic groups on self-dual irreducible modules and on the associated varieties of totally singular subspaces, under the assumption that the dimension of the group is at least as large as the dimension of the ...
Aluna Rizzoli
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Geometry of lines and degeneracy loci of morphisms of vector bundles
Corrado Segre played a leading role in the foundation of line geometry. We survey some recent results on degeneracy loci of morphisms of vector bundles where he still is of profound inspiration.Comment: 10 pages.
A Boralevi +14 more
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Δ–Springer varieties and Hall–Littlewood polynomials
The $\Delta $ -Springer varieties are a generalization of Springer fibers introduced by Levinson, Woo and the author that have connections to the Delta Conjecture from algebraic combinatorics.
Sean T. Griffin
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EQUIVARIANT $K$ -THEORY OF GRASSMANNIANS
We address a unification of the Schubert calculus problems solved by Buch [A Littlewood–Richardson rule for the $K$ -theory of Grassmannians, Acta Math. 189 (
OLIVER PECHENIK, ALEXANDER YONG
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Trivial Witt groups of flag varieties
Let G be a split semi-simple linear algebraic group over a field, let P be a parabolic subgroup and let L be a line bundle on the projective homogeneous variety G/P.
Baptiste Calmès +3 more
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K-Orbit closures and Hessenberg varieties
This article explores the relationship between Hessenberg varieties associated with semisimple operators with two eigenvalues and orbit closures of a spherical subgroup of the general linear group.
Mahir Bilen Can +3 more
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