Uniform approximation with rational functions having negative poles

Author:

Kaufman E.H,Taylor G.D

Publisher

Elsevier BV

Subject

Applied Mathematics,General Mathematics,Numerical Analysis,Analysis

Reference8 articles.

1. Chebyshev rational approximations to e−x on [0, ∞) and applications to heat-conduction problems;Cody;J. Approximation Theory,1969

2. Necessity of alternation;Dunham;Canad. Math. Bull.,1967

3. A combined Remes-differential correction algorithm for rational approximation;Kaufman;Math. Comp.,1978

4. Best rational approximations with negative poles to e−x on [0, ∞);Kaufman,1977

5. T. Lau, C-Y, Rational exponential approximation with real poles, preprint.

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1. Nearby Chebyshev (powered) rational approximation;Journal of Approximation Theory;1990-01

2. Infinite-interval nonlinear approximations;Constructive Approximation;1988-12

3. Approximation with one (or few) parameters nonlinear;Journal of Computational and Applied Mathematics;1988-01

4. AN ALGORITHM FOR COMPUTING CONTINUOUS CHEBYSHEV APPROXIMATIONS;MATH COMPUT;1987

5. Existence of Chebyshev approximations by transformations of powered rationals;Lecture Notes in Mathematics;1987

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