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11—20 of 25 matching pages

11: Bibliography G
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  • W. Gautschi (1977b) Algorithm 521: Repeated integrals of the coerror function. ACM Trans. Math. Software 3, pp. 301–302.
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    Notes:
    Single-precision Fortran, maximum accuracy 14D
    External Links:
    ISSN 0098-3500, Document, GAMS (module 521; package TOMS)
    Referenced by:
    3rd item, W. Gautschi (1977a).
    Encodings:
    BibTeX
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  • W. Gautschi (1979a) Algorithm 542: Incomplete gamma functions. ACM Trans. Math. Software 5 (4), pp. 482–489.
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    Notes:
    Single-precision Fortran.
    External Links:
    ISSN 0098-3500, Document, GAMS (module 542; package TOMS), ZentralBlatt
    Referenced by:
    2nd item.
    Encodings:
    BibTeX
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    12: Bibliography P
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  • G. P. M. Poppe and C. M. J. Wijers (1990) Algorithm 680: Evaluation of the complex error function. ACM Trans. Math. Software 16 (1), pp. 47.
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    Notes:
    Single-precision Fortran, maximum accuracy 14S.
    External Links:
    ISSN 0098-3500, Document, GAMS (module 680; package TOMS), MathReview, ZentralBlatt
    Referenced by:
    1st item.
    Encodings:
    BibTeX
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    13: Bibliography H
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  • G. W. Hill (1981) Algorithm 571: Statistics for von Mises’ and Fisher’s distributions of directions: I 1 ⁒ ( x ) / I 0 ⁒ ( x ) , I 1.5 ⁒ ( x ) / I 0.5 ⁒ ( x ) and their inverses [S14]. ACM Trans. Math. Software 7 (2), pp. 233–238.
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    Notes:
    Single-precision Fortran, minimum accuracy 8S.
    External Links:
    ISSN 0098-3500, Document, GAMS (module 571; package TOMS)
    Referenced by:
    5th item.
    Encodings:
    BibTeX
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    14: Bibliography C
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  • CEPHES (free C library)
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  • R. Chattamvelli and R. Shanmugam (1997) Algorithm AS 310. Computing the non-central beta distribution function. Appl. Statist. 46 (1), pp. 146–156.
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    Notes:
    Single-precision Fortran.
    External Links:
    FullText, Code, ZentralBlatt
    Referenced by:
    2nd item.
    Encodings:
    BibTeX
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    15: Bibliography M
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  • R. J. Moore (1982) Algorithm AS 187. Derivatives of the incomplete gamma integral. Appl. Statist. 31 (3), pp. 330–335.
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    Notes:
    Single-precision Fortran.
    External Links:
    FullText, Code, Document, ZentralBlatt
    Referenced by:
    4th item.
    Encodings:
    BibTeX
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    16: Bibliography O
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  • F. W. J. Olver and J. M. Smith (1983) Associated Legendre functions on the cut. J. Comput. Phys. 51 (3), pp. 502–518.
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    Notes:
    Includes single, double precision Fortran code.
    External Links:
    GAMS (module DXNRMP; package SLATEC), ISSN 0021-9991, Document, MathReview (G. P. Bhattacharjee), ZentralBlatt
    Referenced by:
    §14.32, 7th item.
    Encodings:
    BibTeX
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    17: Bibliography F
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  • B. R. Fabijonas (2004) Algorithm 838: Airy functions. ACM Trans. Math. Software 30 (4), pp. 491–501.
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    Notes:
    Single- and double-precision Fortran, maximum accuracy 32S.
    External Links:
    ISSN 0098-3500, Document, Code, MathReview Entry, ZentralBlatt
    Referenced by:
    3rd item, 2nd item, 1st item.
    Encodings:
    BibTeX
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  • FN (free Fortran library)
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  • P. A. Fox, A. D. Hall, and N. L. Schryer (1978) The PORT mathematical subroutine library. ACM Trans. Math. Software 4 (2), pp. 104–126.
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    Notes:
    Single- and double-precision Fortran.
    External Links:
    ISSN 0098-3500, Document
    Referenced by:
    §10.77(ii), §10.77(iv).
    Encodings:
    BibTeX
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    18: Bibliography I
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  • IMSL (commercial C, Fortran, and Java libraries) IMSL Nuerical Libraries..
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    19: Bibliography Z
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  • M. R. Zaghloul (2016) Remark on “Algorithm 916: computing the Faddeyeva and Voigt functions”: efficiency improvements and Fortran translation. ACM Trans. Math. Softw. 42 (3), pp. 26:1–26:9.
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    Notes:
    Includes MATLAB and Fortran programs claiming 6S or 13S accuracy for single and double precision
    External Links:
    ISSN 0098-3500, Link, Document, MathReview Entry
    Referenced by:
    3rd item, 6th item, §7.25(iii), §7.25(vi).
    Encodings:
    BibTeX
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    20: Bibliography J
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  • JTEM (website) Java Tools for Experimental Mathematics
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    Notes:
    Single and double precision. Contains packages to compute elliptic functions, Riemann theta functions and their derivatives, and Riemann matrices for Riemann surfaces.
    External Links:
    Home Page
    Referenced by:
    § β€£ Software Cross Index.
    Encodings:
    BibTeX
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