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quotient-difference algorithm

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11: 20.16 Software
In this section we provide links to the research literature describing the implementation of algorithms in software for the evaluation of functions described in this chapter. …
12: 22.22 Software
In this section we provide links to the research literature describing the implementation of algorithms in software for the evaluation of functions described in this chapter. …
13: Stephen M. Watt
His areas of research include algorithms and systems for computer algebra, programming languages and compilers, mathematical handwriting recognition and mathematical document analysis. …
14: Abdou Youssef
Youssef has published numerous papers on theory and algorithms for search and retrieval, audio-visual data processing, and data error recovery. …
15: 31.14 General Fuchsian Equation
§31.14(ii) Kovacic’s Algorithm
An algorithm given in Kovacic (1986) determines if a given (not necessarily Fuchsian) second-order homogeneous linear differential equation with rational coefficients has solutions expressible in finite terms (Liouvillean solutions). The algorithm returns a list of solutions if they exist. For applications of Kovacic’s algorithm in spatio-temporal dynamics see Rod and Sleeman (1995).
16: Bibliography G
  • B. Gabutti and G. Allasia (2008) Evaluation of q -gamma function and q -analogues by iterative algorithms. Numer. Algorithms 49 (1-4), pp. 159–168.
  • I. Gargantini and P. Henrici (1967) A continued fraction algorithm for the computation of higher transcendental functions in the complex plane. Math. Comp. 21 (97), pp. 18–29.
  • W. Gautschi (1966) Algorithm 292: Regular Coulomb wave functions. Comm. ACM 9 (11), pp. 793–795.
  • W. Gautschi (1973) Algorithm 471: Exponential integrals. Comm. ACM 16 (12), pp. 761–763.
  • W. Gautschi (1979a) Algorithm 542: Incomplete gamma functions. ACM Trans. Math. Software 5 (4), pp. 482–489.
  • 17: 3.6 Linear Difference Equations
    §3.6(iii) Miller’s Algorithm
    For further information on Miller’s algorithm, including examples, convergence proofs, and error analyses, see Wimp (1984, Chapter 4), Gautschi (1967, 1997b), and Olver (1964a). …
    §3.6(v) Olver’s Algorithm
    The backward recursion can be carried out using independently computed values of J N ( 1 ) and J N + 1 ( 1 ) or by use of Miller’s algorithm3.6(iii)) or Olver’s algorithm3.6(v)). …
    18: 16.27 Software
    In this section we provide links to the research literature describing the implementation of algorithms in software for the evaluation of functions described in this chapter. …
    19: 23.24 Software
    In this section we provide links to the research literature describing the implementation of algorithms in software for the evaluation of functions described in this chapter. …
    20: 24.21 Software
    In this section we provide links to the research literature describing the implementation of algorithms in software for the evaluation of functions described in this chapter. …