doubly-periodic forms
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21: 27.22 Software
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22: 18.32 OP’s with Respect to Freud Weights
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►A Freud weight is a weight function of the form
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►Generalized Freud weights have the form
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►All of these forms appear in applications, see §18.39(iii) and Table 18.39.1, albeit sometimes with , where the term half-Freud weight is used; or on or , where the term Rys weight is employed, see Rys et al. (1983).
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23: 28.15 Expansions for Small
24: 26.3 Lattice Paths: Binomial Coefficients
25: 6.7 Integral Representations
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6.7.1
, ,
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6.7.3
, ,
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6.7.4
, .
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6.7.5
, ,
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►Many integrals with exponentials and rational functions, for example, integrals of the type , where is an arbitrary rational function, can be represented in finite form in terms of the function and elementary functions; see Lebedev (1965, p. 42).
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26: 23.15 Definitions
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►The set of all bilinear transformations of this form is denoted by SL (Serre (1973, p. 77)).
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►If, as a function of , is analytic at , then is called a modular form.
If, in addition, as , then is called a cusp form.
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