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1: Wadim Zudilin
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►He has been an Associate Professor at Moscow State University (Russia), an Ostrowski Fellow at Institut Henri Poincaré and Université Paris 6 (France), a Humboldt Fellow at the Cologne University (Germany) and a Visiting Researcher at the Max Planck Institute for Mathematics in Bonn (Germany).
…Robinson Award of the Canadian Mathematical Society.
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2: 34.9 Graphical Method
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►The graphical method establishes a one-to-one correspondence between an analytic expression and a diagram by assigning a graphical symbol to each function and operation of the analytic expression.
Thus, any analytic expression in the theory, for example equations (34.3.16), (34.4.1), (34.5.15), and (34.7.3), may be represented by a diagram; conversely, any diagram represents an analytic equation.
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3: Guide to Searching the DLMF
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►In DLMF, you can search not only for text but also for mathematical expressions.
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math expression:
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►All terms are taken to be case-insensitive, except those taken to represent math expressions (see Case Sensitivity).
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Terms, Phrases and Expressions
►Search queries are made up of terms, textual phrases, and math expressions, combined with Boolean operators: … ►any LaTeX-like sequence of terms, excluding phrases.
4: 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.
5: 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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6: 35.11 Tables
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►Each table expresses the zonal polynomials as linear combinations of monomial symmetric functions.
7: 34.14 Tables
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►Biedenharn and Louck (1981) give tables of algebraic expressions for Clebsch–Gordan coefficients and symbols, together with a bibliography of tables produced prior to 1975.
In Varshalovich et al. (1988) algebraic expressions for the Clebsch–Gordan coefficients with all parameters and numerical values for all parameters are given on pp.
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8: 35.9 Applications
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►In multivariate statistical analysis based on the multivariate normal distribution, the probability density functions of many random matrices are expressible in terms of generalized hypergeometric functions of matrix argument , with and .
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►In chemistry, Wei and Eichinger (1993) expresses the probability density functions of macromolecules in terms of generalized hypergeometric functions of matrix argument, and develop asymptotic approximations for these density functions.
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9: 34.13 Methods of Computation
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►Methods of computation for and symbols include recursion relations, see Schulten and Gordon (1975a), Luscombe and Luban (1998), and Edmonds (1974, pp. 42–45, 48–51, 97–99); summation of single-sum expressions for these symbols, see Varshalovich et al. (1988, §§8.2.6, 9.2.1) and Fang and Shriner (1992); evaluation of the generalized hypergeometric functions of unit argument that represent these symbols, see Srinivasa Rao and Venkatesh (1978) and Srinivasa Rao (1981).
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10: Howard S. Cohl
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►In this regard, he has been exploring mathematical knowledge management and the digital expression of mostly unambiguous context-free full semantic information for mathematical formulae.