On M�ntz rational approximation
Author:
Publisher
Springer Science and Business Media LLC
Subject
Computational Mathematics,General Mathematics,Analysis
Link
http://link.springer.com/content/pdf/10.1007/BF01204650.pdf
Reference19 articles.
1. J. Bak, D. J. Newman (1978): Rational combinations of x?k, ?k?0 are always dense in C[0, 1]. J. Approx. Theory,23:155?157.
2. R. K. Beatson (1978):The degree of monotone approximation. Pacific J. Math.,74:5?14.
3. E. W. Cheney (1966): Introduction to Approximation Theory. New York: McGraw-Hill.
4. R. A. De Vore (1977):Monotone approximation by polynomials. SIAM J. Math. Anal.,8:906?921.
5. G. L. Iliev, U. Opitz (1984):Comonotone approximation of |x| by rational functions. Serdica,10:88?105.
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1. THE DENSITY OF QUOTIENTS FROM TWO DIFFERENT MUNTZ SYSTEMS;Taiwanese Journal of Mathematics;1999-06-01
2. Are rational combinations of $$\left\{ {X^{\lambda _n } } \right\},\lambda _n \geqslant 0$$ always dense in C[0, ∞]?always dense in C[0, ∞]?;Analysis in Theory and Applications;1997-03
3. On Rational Lacunary Approximation on the Interval [−1, 1];Journal of Approximation Theory;1995-05
4. Rational approximation rate for the Müntz system {xλn} with λn↘0;Journal of Computational and Applied Mathematics;1994-07
5. A note on rational approximation rate for Müntz system {x λn } with λ n ↘ 0;Analysis Mathematica;1994-06
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