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1: 26.21 Tables
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►Andrews (1976) contains tables of the number of unrestricted partitions, partitions into odd parts, partitions into parts , partitions into parts , and unrestricted plane partitions up to 100.
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2: 4.21 Identities
3: 4.35 Identities
4: 12.19 Tables
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Abramowitz and Stegun (1964, Chapter 19) includes and for , , 5S; for , , 4-5D or 4-5S.
Kireyeva and Karpov (1961) includes for , , and , , 7D.
Karpov and Čistova (1964) includes for , ; , , 6D.
Zhang and Jin (1996, pp. 455–473) includes , , , , and derivatives, , , , 8S; , , and derivatives, , and , , , 8S. Also, first zeros of , , and of derivatives, , 6D; first three zeros of and of derivative, , 6D; first three zeros of and of derivative, , 6D; real and imaginary parts of , , , , , 8S.
5: 10.35 Generating Function and Associated Series
6: 11.8 Analogs to Kelvin Functions
§11.8 Analogs to Kelvin Functions
►For properties of Struve functions of argument see McLachlan and Meyers (1936).7: 4.16 Elementary Properties
8: 28.25 Asymptotic Expansions for Large
9: 4.13 Lambert -Function
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►The decreasing solution can be identified as .
… is a single-valued analytic function on , real-valued when , and has a square root branch point at .
…The other branches are single-valued analytic functions on , have a logarithmic branch point at , and, in the case , have a square root branch point at respectively.
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►and has several advantages over the Lambert -function (see Lawrence et al. (2012)), and the tree -function , which is a solution of
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►where for , for on the relevant branch cuts,
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