approximation theory
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1: Mourad E. H. Ismail
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►Ismail has published numerous papers on special functions, orthogonal polynomials, approximation theory, combinatorics, asymptotics, and related topics.
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►Ismail serves on several editorial boards including the Cambridge University Press book series Encyclopedia of Mathematics and its Applications, and on the editorial boards of 9 journals including Proceedings of the American Mathematical Society (Integrable Systems and Special Functions Editor); Constructive
Approximation; Journal of Approximation Theory; and Integral Transforms
and Special Functions.
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2: 37.20 Mathematical Applications
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Approximation Theory
… ►OPs are essential for developing approximation theory on regular domains, including characterization of best approximation. …3: Annie A. M. Cuyt
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►Her main research interest is in the area of numerical approximation theory and its applications to a diversity of problems in scientific computing.
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4: 18.38 Mathematical Applications
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§18.38(i) Classical OP’s: Numerical Analysis
►Approximation Theory
… ►For these results and applications in approximation theory see §3.11(ii) and Mason and Handscomb (2003, Chapter 3), Cheney (1982, p. 108), and Rivlin (1969, p. 31). …5: Bibliography W
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The method of Darboux.
J. Approximation Theory 10 (2), pp. 159–171.
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On uniform asymptotic expansion of definite integrals.
J. Approximation Theory 7 (1), pp. 76–86.
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6: 12.16 Mathematical Applications
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►PCFs are used as basic approximating functions in the theory of contour integrals with a coalescing saddle point and an algebraic singularity, and in the theory of differential equations with two coalescing turning points; see §§2.4(vi) and 2.8(vi).
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7: Bibliography T
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Numerical and asymptotic aspects of parabolic cylinder functions.
J. Comput. Appl. Math. 121 (1-2), pp. 221–246.
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8: Bibliography C
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Introduction to Approximation Theory.
2nd edition, Chelsea Publishing Co., New York.
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Further formulas for calculating approximate values of the zeros of certain combinations of Bessel functions.
IEEE Trans. Microwave Theory Tech. 11 (6), pp. 546–547.
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9: Bibliography M
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Approximation of Functions: Theory and Numerical Methods.
Springer Tracts in Natural Philosophy, Vol. 13, Springer-Verlag, New York.
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Exceptional orthogonal polynomials.
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