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1: 17.16 Mathematical Applications
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►In Lie algebras Lepowsky and Milne (1978) and Lepowsky and Wilson (1982) laid foundations for extensive interaction with -series.
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2: 16.7 Relations to Other Functions
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►Further representations of special functions in terms of functions are given in Luke (1969a, §§6.2–6.3), and an extensive list of functions with rational numbers as parameters is given in Krupnikov and Kölbig (1997).
3: 16.20 Integrals and Series
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►Extensive lists of Laplace transforms and inverse Laplace transforms of the Meijer -function are given in Prudnikov et al. (1992a, §3.40) and Prudnikov et al. (1992b, §3.38).
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4: 4.46 Tables
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►Extensive numerical tables of all the elementary functions for real values of their arguments appear in Abramowitz and Stegun (1964, Chapter 4).
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5: 14.26 Uniform Asymptotic Expansions
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►For an extension of §14.15(iv) to complex argument and imaginary parameters, see Dunster (1990b).
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6: 17.17 Physical Applications
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►Quantum groups also apply -series extensively.
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7: 34.10 Zeros
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►For further information, including examples of nontrivial zeros and extensions to symbols, see Srinivasa Rao and Rajeswari (1993, pp. 133–215, 294–295, 299–310).
8: Tom H. Koornwinder
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►Koornwinder has published numerous papers on special functions, harmonic analysis, Lie groups, quantum groups, computer algebra, and their interrelations, including an interpretation of Askey–Wilson polynomials on quantum SU(2), and a five-parameter extension (the Macdonald–Koornwinder polynomials) of Macdonald’s polynomials for root systems BC.
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9: Jim Pitman
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►He has published extensively on probability, stochastic processes, combinatorics and is a champion for open access to resources in mathematics.
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