Degree of approximation of analytic functions by ?near-best? polynomial approximants
Author:
Publisher
Springer Science and Business Media LLC
Subject
Computational Mathematics,General Mathematics,Analysis
Link
http://link.springer.com/content/pdf/10.1007/BF01294335.pdf
Reference20 articles.
1. L. V. Ahlfors (1973): Conformal Invariants. Topics in Geometric Function Theory. New York: McGraw-Hill.
2. V. V. Andrievskii (1984)A description of classes of functions with a given rate of decrease of their best uniform polynomial approximations. Ukrainian Math. J.,36: 447?450.
3. V. V. Andrievskii (1988):On the approximation of functions by harmonic polynomials. Math. USSR-Izv.,30: 1?13.
4. V. V. Andrievskii, V. I. Belyi, V. V. Maimeskul (1991) Approximation of solutions of the equation $$\bar \partial ^j f = 0,j \geqslant 1$$ . Math. USSR-Sb.,68: 303?323.
5. V. I. Beyli (1977).Conformal mappings and the approximation of analytic functions in domains with a quasiconformal boundary. Math. USSR-Sb.,31: 289?317.
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