Polynomial inequalities with an exponential weight on \((0,+\infty)\)

DOI10.1007/s00009-012-0231-3zbMath1272.41010OpenAlexW2068535933MaRDI QIDQ1949849

Giuseppe Mastroianni, Incoronata Notarangelo

Publication date: 17 May 2013

Published in: Mediterranean Journal of Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s00009-012-0231-3

zbMATH Keywords

Schur inequalityexponential weightsunbounded intervalsweighted polynomial inequalitiesNikolskii inequalitiesBerstein-Markoff inequalitiesreal semi-axis

Mathematics Subject Classification ID

Inequalities in approximation (Bernstein, Jackson, Nikol'ski?-type inequalities) (41A17)

Related Items (6)

A Nyström method for a class of Fredholm integral equations on the real semiaxis ⋮ A note on Hermite-Fejér interpolation at Laguerre zeros ⋮ On Nyström and Product Integration Methods for Fredholm Integral Equations ⋮ Polynomial approximation with an exponential weight on the real semiaxis ⋮ Polynomial approximation with Pollaczeck-Laguerre weights on the real semiaxis. A survey ⋮ Lagrange interpolation at Pollaczek-Laguerre zeros on the real semiaxis

Cites Work

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• Weights on the real line that admit good relative polynomial approximation, with applications
• Canonical products and the weights \(\exp (-| x| ^{\alpha})\), \(\alpha >1\), with applications
• Weighted polynomial inequalities with doubling and \(A_\infty\) weights
• Polynomial inequalities and embedding theorems with exponential weights on \((-1, 1)\)
• Approximation by Polynomials with Locally Geometric Rates
• On polynomial approximation with the weight 363-1363-1363-1
• On the converse theorems of weighted polynomial approximation
• Some weighted polynomial inequalities
• Orthogonal polynomials for exponential weights

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