Progress in Approximation Theory and Applicable Complex Analysis

Progress in Approximation Theory and Applicable Complex Analysis

In Memory of Q.I. Rahman

Qazi, Mohammed A.; Govil, Narendra Kumar; Schmeisser, Gerhard; Mohapatra, Ram

Springer International Publishing AG

04/2017

519

Dura

Inglês

9783319492407

15 a 20 dias

9516


ebook

Descrição não disponível.
On the L2 Markov Inequality with Laguerre Weight.- Markov-Type Inequalities for Products of Muntz Polynomials Revisited.- On Bernstein-Type Inequalities for the Polar Derivative of a Polynomial.- On Two Inequalities for Polynomials in the Unit Disk.- Inequalities for Integral Norms of Polynomials via Multipliers.- Some Rational Inequalities Inspired by Rahman's Research.- On an Asymptotic Equality for Reproducing Kernels and Sums of Squares of Orthonormal Polynomials.- Two Walsh-Type Theorems for the Solutions of Multi-Affine Symmetric Polynomials.- Vector Inequalities for a Projection in Hilbert Spaces and Applications.- A Half-Discrete Hardy-Hilbert-Type Inequality with a Best Possible Constant Factor Related to the Hurwitz Zeta Function.- Quantum Integral Inequalities for Generalized Convex Functions.- Quantum integral inequalities for generalized preinvex functions.- On the Bohr inequality.- Bernstein-Type Polynomials on Several Intervals.- Best Approximation by LogarithmicallyConcave Classes of Functions.- Local approximation using Hermite functions.- Approximating the Riemann Zeta and Related Functions.- Overconvergence of Rational Approximants of Meromorphic Functions.- Approximation by Bernstein-Faber-Walsh and Szasz-Mirakjan-Faber-Walsh Operators in Multiply Connected Compact Sets of C.- Summation Formulas of Euler-Maclaurin and Abel-Plana: Old and New Results and Applications.- A New Approach to Positivity and Monotonicity for the Trapezoidal Method and Related Quadrature Methods.- A Unified and General Framework for Enriching Finite Element Approximations.
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Approximation Theory;Approximation by polynomials;Complex Analysis;Geometric function theory;Inequalities for polynomials;Orthogonal polynomials;information and communication, circuits