Polynomial approximation of analytic functions on a finite number of continua in the complex plane
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Publication:1772702
DOI10.1016/J.JAT.2004.12.016zbMath1085.30034OpenAlexW2056151952MaRDI QIDQ1772702
Publication date: 21 April 2005
Published in: Journal of Approximation Theory (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jat.2004.12.016
Related Items (12)
A collocation approach for solving linear complex differential equations in rectangular domains ⋮ The problem of approximation in mean on arcs in the complex plane ⋮ On the Christoffel function for the generalized Jacobi measures on a quasidisk ⋮ A Taylor collocation method for the numerical solution of complex differential equations with mixed conditions in elliptic domains ⋮ Uniform and \(L^q\)-ensemble reachability of parameter-dependent linear systems ⋮ A collocation method based on the Bernoulli operational matrix for solving high-order linear complex differential equations in a rectangular domain ⋮ A collocation method to find solutions of linear complex differential equations in circular domains ⋮ A collocation method to solve higher order linear complex differential equations in rectangular domains ⋮ Numerical solution of a class of complex differential equations by the Taylor collocation method in elliptic domains ⋮ Polynomial approximation of polyharmonic functions on a complement of a John domain ⋮ A collocation approach for solving a class of complex differential equations in elliptic domains ⋮ An approximation problem with a new characteristic and a problem on mean approximation on arcs in a complex plane
Cites Work
- On the theory of approximation of functions on closed sets of the complex plane (with reference to a problem of S. M. Nikol'skii)
- Simultaneous approximation and interpolation of functions on continua in the complex plane.
- On normal and automorphic functions
- APPROXIMATION OF MONOTONE FUNCTIONS BY MONOTONE POLYNOMIALS
- The Nikol'skii-Timan-Dzjadyk theorem for functions on compact sets of the real line
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