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11: 22.5 Special Values
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►For example, at , , .
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►For example, .
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►If , then and ; if , then and .
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►For values of when (lemniscatic case) see §23.5(iii), and for (equianharmonic case) see §23.5(v).
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12: 10.55 Continued Fractions
13: 12.6 Continued Fraction
14: 9.6 Relations to Other Functions
15: 10.62 Graphs
16: 11.8 Analogs to Kelvin Functions
§11.8 Analogs to Kelvin Functions
►For properties of Struve functions of argument see McLachlan and Meyers (1936).17: 4.17 Special Values and Limits
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