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1: 8.19 Generalized Exponential Integral
§8.19 Generalized Exponential Integral
… ►§8.19(ii) Graphics
… ►§8.19(ix) Inequalities
… ►§8.19(x) Integrals
… ►§8.19(xi) Further Generalizations
…2: 16.2 Definition and Analytic Properties
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§16.2(i) Generalized Hypergeometric Series
… ► … ►Polynomials
… ►Note also that any partial sum of the generalized hypergeometric series can be represented as a generalized hypergeometric function via … ►§16.2(v) Behavior with Respect to Parameters
…3: 8.21 Generalized Sine and Cosine Integrals
§8.21 Generalized Sine and Cosine Integrals
►§8.21(i) Definitions: General Values
… ►§8.21(iv) Interrelations
… ►§8.21(v) Special Values
… ►4: 1.16 Distributions
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is called a distribution, or generalized function, if it is a continuous linear functional on , that is, it is a linear functional and for every in ,
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►More generally, for a nondecreasing function the corresponding Lebesgue–Stieltjes measure (see §1.4(v)) can be considered as a distribution:
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►More generally, if is an infinitely differentiable function, then
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►Friedman (1990) gives an overview of generalized functions and their relation to distributions.
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5: 35.8 Generalized Hypergeometric Functions of Matrix Argument
§35.8 Generalized Hypergeometric Functions of Matrix Argument
►§35.8(i) Definition
… ►Convergence Properties
… ►§35.8(iv) General Properties
… ►Confluence
…6: 19.2 Definitions
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§19.2(i) General Elliptic Integrals
…7: 8.16 Generalizations
§8.16 Generalizations
►For a generalization of the incomplete gamma function, including asymptotic approximations, see Chaudhry and Zubair (1994, 2001) and Chaudhry et al. (1996). Other generalizations are considered in Guthmann (1991) and Paris (2003).8: Barry I. Schneider
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►He is also a General Editor for the DLMF project.
…Before coming to NIST in 2014, he was a postdoctoral research associate at the University of Southern California (1969-1970), and a staff member of the General Telephone and Electronics Laboratory (1970-1972).
…In early 2014, he came to NIST as General Editor of the DLMF project.
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►He was a visiting scientist at NIST from 1995 to 2013 and spent a sabbatical year at NIST in 2000-2001.
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9: About MathML
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►In rare cases, a browser lacks both MathML support and a robust enough javascript implementation capable of running MathJax; you may wish to visit the Customize DLMF page and choose the HTML+images document format.
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►As a general rule, using the latest available version of your chosen browser, plugins and an updated operating system is helpful.
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►Since the display of mathematics involves many special symbols not often seen in plain text, a MathML renderer generally needs special fonts.
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