Results 121 to 130 of about 3,252 (223)
Incompressibility of orthogonal grassmannians [PDF]
We prove the following conjecture due to Bryant Mathews (2008). Let Q be the orthogonal grassmannian of totally isotropic i -planes of a non-degenerate quadratic form q over an arbitrary field (where
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On the nonexistence of certain morphisms from Grassmannian to Grassmannian in characteristic $0$
This paper proves some properties of the big Chern classes of a vector bundle on a smooth scheme over a field of characteristic 0. These properties together with the explicit computation of the big Chern classes of universal quotient bundles of Grassmannians are used to prove the main Theorems (Theorems 1,2 and 3) of this paper ...
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Perverse Sheaves on Grassmannians [PDF]
AbstractWe compute the category of perverse sheaves on Hermitian symmetric spaces in types A and D, constructible with respect to the Schubert stratification. The calculation is microlocal, and uses the action of the Borel group to study the geometry of the conormal variety Λ.
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FINITE GRASSMANNIAN GEOMETRIES
The author studies geometries in a vector space \(V \cong {\mathbb F}_{q}^{n}\) with odd \(q\) which is provided with a non-degenerate bilinear form \(\xi\). The set \(\{U \leq V \mid \dim U = k\}\) is denoted by \({\mathfrak L}_k(V)\). The Grassmann space \({\mathbb G}_{k,m}(V)\) is the incidence structure \(({\mathfrak L}_k(V),{\mathfrak L}_m(V),\leq)
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Orbit Structure of Grassmannian G2,m and a Decoder for Grassmann Code C(2, m). [PDF]
Piñero FL, Singh P.
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Group-Wise Hub Identification by Learning Common Graph Embeddings on Grassmannian Manifold. [PDF]
Yang D +6 more
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RESUMEN: En este trabajo introduciremos la variedad de Grassmann o Grassmanniana y la veremos desde distintos puntos de vista de las Matemáticas.
Garcés Sandoval, Mauricio André
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An algorithm for computing Schubert varieties of best fit with applications. [PDF]
Karimov K, Kirby M, Peterson C.
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On Tensor-Product Structures and Grassmannian Structures [PDF]
As it was shown by several authors, the tangent bundle of a Grassmann manifold is a tensor product of two certain vector bundles. On the other hand, Th.
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