Listar Artículos (Álgebra) por título
Mostrando ítems 11-30 de 259
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A geometric characterization of the upper bound for the span of the Jones polynomial
(World Scientific, 2011-07)Let D be a link diagram with n crossings, sA and sB its extreme states and |sAD| (resp. |sBD|) the number of simple closed ...
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A geometric description of the extreme Khovanov cohomology
(Cambridge University Press, 2018-06)We prove that the hypothetical extreme Khovanov cohomology of a link is the cohomology of the independence simplicial ...
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A note on K-theory and triangulated derivators
(Elsevier, 2011-08-01)In this paper we show an example of two differential graded algebras that have the same derivator K-theory but non-isomorphic ...
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A positive proportion of elements of mapping class groups is pseudo-Anosov
(Wiley, 2018-03-28)In the Cayley graph of the mapping class group of a closed surface, with respect to any generating set, we look at a ball ...
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A rigid local system with monodromy group 2.J2
(Elsevier, 2019-05)We exhibit a rigid local system of rank six on the affine line in characteristic p = 5 whose arithmetic and geometric ...
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Abelian varieties over number fields, tame ramification and big Galois image
(International Press, 2013)Given a natural number n ≥ 1 and a number field K, we show the existence of an integer ℓ0 such that for any prime number ...
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Acylindrical hyperbolicity and Artin-Tits groups of spherical type
(Springer, 2017)We prove that, for any irreducible Artin-Tits group of spherical type G, the quotient of G by its center is acylindrically ...
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Alexander-Conway polynomial state model and link homology
(World Scientific Publishing, 2016-03)This paper shows how the Formal Knot Theory state model for the Alexander-Conway polynomial is related to Knot Floer ...
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Algebraic computation of some intersection D-modules
(Springer, 2006)Let X be a complex analytic manifold, D ⊂ X a locally quasi-homogeneous free divisor, E an integrable logarithmic connection ...
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Capítulo de Libro
Algorithmic Invariants for Alexander Modules
(2006)Let $G$ be a group given by generators and relations. It is possible to compute a presentation matrix of a module over a ...
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All linear symmetries of the SU(3) tensor multiplicities
(IOP Science, 2024)The SU(3) tensor multiplicities are piecewise polynomial of degree 1 in their labels. The pieces are the chambers of a ...
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Almost-extreme Khovanov spectra
(Springer, 2021)We introduce a functor from the cube to the Burnside 2-category and prove that it is equivalent to the Khovanov spectrum ...
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An algebraic approach to Integer Portfolio problems
(2011-05-01)Integer variables allow the treatment of some portfolio optimization problems in a more realistic way and introduce the ...
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An Effective Criterion for Finite Monodromy of ℓ-Adic Sheaves
(Springer, 2023-02-01)We provide an effective version of Katz’ criterion for finiteness of the monodromy group of a lisse, pure of weight zero, -adic sheaf on a normal variety over a finite field, depending on the numerical complexity of the sheaf.
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An improved test set approach to nonlinear integer problems with applications to engineering design
(Proquest, 2015-03-14)Many problems in engineering design involve the use of nonlinearities and some integer variables. Methods based on test ...
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An improved test set approach to nonlinear integer problems with applications to engineering design
(Springer, 2015-11)Many problems in engineering design involve the use of nonlinearities and some integer variables. Methods based on test ...
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El Año Mundial de las Matemáticas en Andalucía
(Federación Española de Profesores de Matemáticas, 2001-06) -
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Arithmetic motivic Poincaré series of toric varieties
(Mathematical Sciences Publishers, 2013)The arithmetic motivic Poincaré series of a variety V defined over a field of characteristic zero is an invariant of ...
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Álgebra computacional y programación entera no lineal
(Real Sociedad Matemática Española, 2016) -
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Bases for Projective modules in An(k)
(2003-12)Let $A_n(k)$ be the Weyl algebra, with $k$ a field of characteristic zero. It is known that every projective finitely ...