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11: 26.20 Physical Applications
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►Applications of combinatorics, especially integer and plane partitions, to counting lattice structures and other problems of statistical mechanics, of which the Ising model is the principal example, can be found in Montroll (1964), Godsil et al. (1995), Baxter (1982), and Korepin et al. (1993).
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►Other applications to problems in engineering, crystallography, biology, and computer science can be found in Beckenbach (1981) and Graham et al. (1995).
12: 31.18 Methods of Computation
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►Independent solutions of (31.2.1) can be computed in the neighborhoods of singularities from their Fuchs–Frobenius expansions (§31.3), and elsewhere by numerical integration of (31.2.1).
Subsequently, the coefficients in the necessary connection formulas can be calculated numerically by matching the values of solutions and their derivatives at suitably chosen values of ; see Laĭ (1994) and Lay et al. (1998).
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13: 7.16 Generalized Error Functions
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►These functions can be expressed in terms of the incomplete gamma function (§8.2(i)) by change of integration variable.
14: 18.42 Software
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►Citations in the bulleted list refer to papers for which research software has been made available and can be downloaded via the Web.
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15: 21.8 Abelian Functions
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►For every Abelian function, there is a positive integer , such that the Abelian function can be expressed as a ratio of linear combinations of products with factors of Riemann theta functions with characteristics that share a common period lattice.
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16: 24 Bernoulli and Euler Polynomials
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17: 26.19 Mathematical Applications
18: 27 Functions of Number Theory
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19: 32.17 Methods of Computation
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►The Painlevé equations can be integrated by Runge–Kutta methods for ordinary differential equations; see §3.7(v), Hairer et al. (2000), and Butcher (2003).
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20: 35.12 Software
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►Citations in the bulleted list refer to papers for which research software has been made available and can be downloaded via the Web.
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