Wynn cross rule
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41—50 of 142 matching pages
41: 8.25 Methods of Computation
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►See Allasia and Besenghi (1987b) for the numerical computation of from (8.6.4) by means of the trapezoidal rule.
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►A numerical inversion procedure is also given for calculating the value of (with 10S accuracy), when and are specified, based on Newton’s rule (§3.8(ii)).
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42: 9.17 Methods of Computation
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►The trapezoidal rule (§3.5(i)) is then applied.
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►Zeros of the Airy functions, and their derivatives, can be computed to high precision via Newton’s rule (§3.8(ii)) or Halley’s rule (§3.8(v)), using values supplied by the asymptotic expansions of §9.9(iv) as initial approximations.
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43: 17.2 Calculus
44: 4 Elementary Functions
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45: 5 Gamma Function
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46: 9 Airy and Related Functions
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47: 11 Struve and Related Functions
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48: 13 Confluent Hypergeometric Functions
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49: 15 Hypergeometric Function
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50: 16 Generalized Hypergeometric Functions & Meijer G-Function
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