for large |γ2|
(0.020 seconds)
21—30 of 83 matching pages
21: 25.11 Hurwitz Zeta Function
…
►Similarly, as in the sector ,
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22: 11.11 Asymptotic Expansions of Anger–Weber Functions
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►
§11.11(i) Large , Fixed
… ► ►§11.11(ii) Large , Fixed
… ►§11.11(iii) Large , Fixed
… ►Also, as in , …23: 8.11 Asymptotic Approximations and Expansions
§8.11 Asymptotic Approximations and Expansions
►§8.11(i) Large , Fixed
… ►§8.11(ii) Large , Fixed
… ►§8.11(iv) Large , Bounded
… ►24: 28.8 Asymptotic Expansions for Large
§28.8 Asymptotic Expansions for Large
… ►§28.8(ii) Sips’ Expansions
… ►§28.8(iii) Goldstein’s Expansions
… ►Barrett’s Expansions
… ►25: 33.21 Asymptotic Approximations for Large
§33.21 Asymptotic Approximations for Large
►§33.21(i) Limiting Forms
… ►§33.21(ii) Asymptotic Expansions
…26: 11.9 Lommel Functions
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►When ,
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►
11.9.8
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►
§11.9(iii) Asymptotic Expansion
… ►
11.9.9
, .
…
►For uniform asymptotic expansions, for large
and fixed , of solutions of the inhomogeneous modified Bessel differential equation that corresponds to (11.9.1) see Olver (1997b, pp. 388–390).
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27: 33.5 Limiting Forms for Small , Small , or Large
28: 13.19 Asymptotic Expansions for Large Argument
§13.19 Asymptotic Expansions for Large Argument
… ►provided that both . … ►
13.19.3
.
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►For an asymptotic expansion of as that is valid in the sector and where the real parameters , are subject to the growth conditions , , see Wong (1973a).
29: 5.19 Mathematical Applications
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►
…
►
►
5.19.2
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►By translating the contour parallel to itself and summing the residues of the integrand, asymptotic expansions of for large
, or small , can be obtained complete with an integral representation of the error term.
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►