properties
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21: 13.27 Mathematical Applications
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►This identification can be used to obtain various properties of the Whittaker functions, including recurrence relations and derivatives.
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22: 23.17 Elementary Properties
§23.17 Elementary Properties
…23: 29.11 Lamé Wave Equation
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►For properties of the solutions of (29.11.1) see Arscott (1956, 1959), Arscott (1964b, Chapter X), Erdélyi et al. (1955, §16.14), Fedoryuk (1989), and Müller (1966a, b, c).
24: 10.69 Uniform Asymptotic Expansions for Large Order
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►All fractional powers take their principal values.
►All four expansions also enjoy the same kind of double asymptotic property described in §10.41(iv).
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25: 16.2 Definition and Analytic Properties
§16.2 Definition and Analytic Properties
… ►§16.2(ii) Case
… ►§16.2(iii) Case
… ►§16.2(iv) Case
… ►§16.2(v) Behavior with Respect to Parameters
…26: 35.3 Multivariate Gamma and Beta Functions
27: 27.3 Multiplicative Properties
28: 31.12 Confluent Forms of Heun’s Equation
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►This has one singularity, an irregular singularity of rank at .
►For properties of the solutions of (31.12.1)–(31.12.4), including connection formulas, see Bühring (1994), Ronveaux (1995, Parts B,C,D,E), Wolf (1998), Lay and Slavyanov (1998), and Slavyanov and Lay (2000).
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29: Bibliography R
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Congruence properties of partitions.
Math. Z. 9 (1-2), pp. 147–153.
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Some properties of Bernoulli’s numbers (J. Indian Math. Soc. 3 (1911), 219–234.).
In Collected Papers,
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On the definition and properties of generalized - symbols.
J. Math. Phys. 20 (12), pp. 2398–2415.
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Universality properties of Gaussian quadrature, the derivative rule, and a novel approach to Stieltjes inversion.
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An extremum property of the -dimensional sphere.
J. Phys. A 13 (10), pp. L349–L351.
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