Estimates for the Lorentz degree of polynomials

Author:

Erdélyi Tamás

Publisher

Elsevier BV

Subject

Applied Mathematics,General Mathematics,Numerical Analysis,Analysis

Reference12 articles.

1. Sur la représentation des polynomes positifs;Bernstein,1952

2. Markov-type inequalities for trigonometric polynomials of special type;Erdélyi;Acta Math. Hungar.,1988

3. Markov and Bernstein type inequalities for certain classes of constrained trigonometric polynomials on an interval shorter than the period;Erdélyi;Studia Sci. Math. Hungar.,1990

4. On polynomials with positive coefficients;Erdélyi;J. Approx. Theory,1988

5. On trigonometric polynomials with positive coefficients;Erdélyi;Studia Sci. Math. Hungar.,1989

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1. Quantum Lorentz degrees of polynomials and a Pólya theorem for polynomials positive on q-lattices;Applied Numerical Mathematics;2021-07

2. Inequalities for Lorentz polynomials;Journal of Approximation Theory;2015-04

3. On the Lorentz degree of a product of polynomials;Journal of Approximation Theory;2015-01

4. George Lorentz and inequalities in approximation;St. Petersburg Mathematical Journal;2010-06-01

5. Direct and converse results for q-Bernstein operators;Proceedings of the Edinburgh Mathematical Society;2009-05-28

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