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On the measure of polynomials attaining maxima on a vertex
(Element, 2019-03)
We calculate the probability that a k-homogeneous polynomial in n variables attain a local maximum on a vertex in terms of the “sharpness” of the vertex, and then study the dependence of this measure on the growth of ...
Construction of shape functions for the h- and p-versions of the FEM using tensorial product
(John Wiley & Sons LtdChichesterInglaterra, 2007)
Limitantes para os zeros de polinômios gerados por uma relação de recorrência de três termos
(Universidade Estadual Paulista (Unesp), 2009-02-27)
Este trabalho trata do estudo da localização dos zeros dos polinômios gerados por uma determinada relação de recorrência de três termos. O objetivo principal é estudar limitantes, em termos dos coeficientes da relação de ...
Polynomial inequalities on measurable sets in lorentz spaces and their applications
(Element, 2020-04)
In this short note, we study inequalities for algebraic polynomials on measurable sets in Lorentz spaces and discuss their applications to best approximation.
Limitantes para os zeros de polinômios gerados por uma relação de recorrência de três termos
(Universidade Estadual Paulista (UNESP), 2014)
Local behavior of a polynomial near a root
(Wolfram Demonstration Project, 2011)
Local behavior of a polynomial near a root
(Wolfram Demonstration Project, 2016)
ON SINGULAR VARIETIES ASSOCIATED TO A POLYNOMIAL MAPPING FROM C-n TO Cn-1
(Int Press Boston, Inc, 2018-12-01)
We construct singular varieties V-G associated to a polynomial mapping G : C-n -> Cn-1 where n >= 2. Let G : C-3 -> C-2 be a local submersion, we prove that if the homology or the intersection homology with total perversity ...
On singular varieties associated to a polynomial mapping from ℂ n to ℂ n-1
(2018-01-01)
We construct singular varieties V G associated to a polynomial mapping G: ℂ n → ℂ n-1 where n ≥ 2. Let G: ℂ 3 → ℂ 2 be a local submersion, we prove that if the homology or the intersection homology with total perversity ...