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21: 13.6 Relations to Other Functions

§13.6 Relations to Other Functions

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§13.6(i) Elementary Functions

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§13.6(ii) Incomplete Gamma Functions

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§13.6(iv) Parabolic Cylinder Functions

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§13.6(vi) Generalized Hypergeometric Functions

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22: 14.32 Methods of Computation

… ►In other cases recurrence relations (§14.10) provide a powerful method when applied in a stable direction (§3.6); see Olver and Smith (1983) and Gautschi (1967). ►Other methods include: …

23: 19.10 Relations to Other Functions

§19.10 Relations to Other Functions

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§19.10(i) Theta and Elliptic Functions

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24: 19.35 Other Applications

§19.35 Other Applications

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25: 27.20 Methods of Computation: Other Number-Theoretic Functions

§27.20 Methods of Computation: Other Number-Theoretic Functions

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26: 32.16 Physical Applications

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Other Applications

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27: 18.21 Hahn Class: Interrelations

§18.21 Hahn Class: Interrelations

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Hahn $\to$ Jacobi

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Meixner $\to$ Laguerre

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Charlier $\to$ Hermite

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Meixner–Pollaczek $\to$ Laguerre

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28: 10.16 Relations to Other Functions

§10.16 Relations to Other Functions

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Elementary Functions

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Parabolic Cylinder Functions

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Confluent Hypergeometric Functions

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Generalized Hypergeometric Functions

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29: 20.9 Relations to Other Functions

§20.9 Relations to Other Functions

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§20.9(i) Elliptic Integrals

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§20.9(ii) Elliptic Functions and Modular Functions

… ►The relations (20.9.1) and (20.9.2) between $k$ and $\tau$ (or $q$) are solutions of Jacobi’s inversion problem; see Baker (1995) and Whittaker and Watson (1927, pp. 480–485). … ►

§20.9(iii) Riemann Zeta Function

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30: 25.21 Software

… ►References to research software that is available in other ways is listed separately. … ►For other software see the Software Index. … ►For other software see the Software Index.