recurrence relations
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11: 14.10 Recurrence Relations and Derivatives
§14.10 Recurrence Relations and Derivatives
…12: 10.6 Recurrence Relations and Derivatives
§10.6 Recurrence Relations and Derivatives
►§10.6(i) Recurrence Relations
… ►§10.6(iii) Cross-Products
…13: 26.5 Lattice Paths: Catalan Numbers
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§26.5(iii) Recurrence Relations
…14: 32.15 Orthogonal Polynomials
15: 13.27 Mathematical Applications
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►This identification can be used to obtain various properties of the Whittaker functions, including recurrence relations and derivatives.
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16: 14.32 Methods of Computation
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►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).
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17: 33.23 Methods of Computation
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§33.23(iv) Recurrence Relations
►In a similar manner to §33.23(iii) the recurrence relations of §§33.4 or 33.17 can be used for a range of values of the integer , provided that the recurrence is carried out in a stable direction (§3.6). …18: 10.63 Recurrence Relations and Derivatives
19: 26.7 Set Partitions: Bell Numbers
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