large parameters
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31—40 of 92 matching pages
31: 3.5 Quadrature
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►When is large the integral becomes exponentially small, and application of the quadrature rule of §3.5(viii) is useless.
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32: Bibliography W
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An asymptotic expansion of with large variable and parameters.
Math. Comp. 27 (122), pp. 429–436.
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33: Bibliography N
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Coulomb Functions for Large Values of the Parameter
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Technical report
Atomic Energy of Canada Limited, Chalk
River, Ontario.
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34: 18.15 Asymptotic Approximations
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►These approximations apply when the parameters are large, namely and (subject to restrictions) in the case of Jacobi polynomials, in the case of ultraspherical polynomials, and in the case of Laguerre polynomials.
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35: 13.22 Zeros
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►Asymptotic approximations to the zeros when the parameters
and/or are large can be found by reversion of the uniform approximations provided in §§13.20 and 13.21.
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36: 13.29 Methods of Computation
37: 2.5 Mellin Transform Methods
38: 8.13 Zeros
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►For information on the distribution and computation of zeros of and in the complex -plane for large values of the positive real parameter
see Temme (1995a).
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39: Bibliography K
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Approximation Formulae for Generalized Hypergeometric Functions for Large Values of the Parameters.
J. B. Wolters, Groningen.
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40: Bibliography B
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Table of characteristic values of Mathieu’s equation for large values of the parameter.
J. Washington Acad. Sci. 45 (6), pp. 166–196.
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