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11: 10.70 Zeros
§10.70 Zeros
Asymptotic approximations for large zeros are as follows. …If m is a large positive integer, then …
12: Karl Dilcher
Over the years he authored or coauthored numerous papers on Bernoulli numbers and related topics, and he maintains a large on-line bibliography on the subject. …
13: 10.69 Uniform Asymptotic Expansions for Large Order
§10.69 Uniform Asymptotic Expansions for Large Order
14: 13.19 Asymptotic Expansions for Large Argument
§13.19 Asymptotic Expansions for Large Argument
15: 15.12 Asymptotic Approximations
§15.12(i) Large Variable
§15.12(ii) Large c
For large b and c with c > b + 1 see López and Pagola (2011).
§15.12(iii) Other Large Parameters
For other extensions, see Wagner (1986), Temme (2003) and Temme (2015, Chapters 12 and 28).
16: 10.41 Asymptotic Expansions for Large Order
§10.41 Asymptotic Expansions for Large Order
§10.41(i) Asymptotic Forms
§10.41(ii) Uniform Expansions for Real Variable
17: 13.8 Asymptotic Approximations for Large Parameters
§13.8 Asymptotic Approximations for Large Parameters
§13.8(ii) Large b and z , Fixed a and b / z
§13.8(iii) Large a
§13.8(iv) Large a and b
18: 33.21 Asymptotic Approximations for Large | r |
§33.21 Asymptotic Approximations for Large | r |
§33.21(i) Limiting Forms
§33.21(ii) Asymptotic Expansions
19: 8.20 Asymptotic Expansions of E p ( z )
§8.20(i) Large z
§8.20(ii) Large p
20: Bibliography N
  • G. Nemes (2014b) The resurgence properties of the large order asymptotics of the Anger-Weber function I. J. Class. Anal. 4 (1), pp. 1–39.
  • G. Nemes (2014c) The resurgence properties of the large order asymptotics of the Anger-Weber function II. J. Class. Anal. 4 (2), pp. 121–147.
  • G. Nemes (2015b) On the large argument asymptotics of the Lommel function via Stieltjes transforms. Asymptot. Anal. 91 (3-4), pp. 265–281.
  • G. Nemes (2017b) Error Bounds for the Large-Argument Asymptotic Expansions of the Hankel and Bessel Functions. Acta Appl. Math. 150, pp. 141–177.
  • G. Nemes (2018) Error bounds for the large-argument asymptotic expansions of the Lommel and allied functions. Stud. Appl. Math. 140 (4), pp. 508–541.