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##### 1: 28.12 Definitions and Basic Properties

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►The introduction to the eigenvalues and the functions of general order proceeds as in §§28.2(i), 28.2(ii), and 28.2(iii), except that we now restrict $\widehat{\nu}\ne 0,1$; equivalently $\nu \ne n$.
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###### §28.12(ii) Eigenfunctions ${\mathrm{me}}_{\nu}(z,q)$

… ►For $q=0$, … ► … ►##### 2: 28.2 Definitions and Basic Properties

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###### §28.2(vi) Eigenfunctions

…##### 3: 10.24 Functions of Imaginary Order

###### §10.24 Functions of Imaginary Order

… ►and ${\stackrel{~}{J}}_{\nu}\left(x\right)$, ${\stackrel{~}{Y}}_{\nu}\left(x\right)$ are linearly independent solutions of (10.24.1): … ►In consequence of (10.24.6), when $x$ is large ${\stackrel{~}{J}}_{\nu}\left(x\right)$ and ${\stackrel{~}{Y}}_{\nu}\left(x\right)$ comprise a numerically satisfactory pair of solutions of (10.24.1); compare §2.7(iv). … … ►##### 4: 10.45 Functions of Imaginary Order

###### §10.45 Functions of Imaginary Order

… ►and ${\stackrel{~}{I}}_{\nu}\left(x\right)$, ${\stackrel{~}{K}}_{\nu}\left(x\right)$ are real and linearly independent solutions of (10.45.1): … ►The corresponding result for ${\stackrel{~}{K}}_{\nu}\left(x\right)$ is given by … ► … ►##### 5: Frank W. J. Olver

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►degrees in mathematics from the University of London in 1945, 1948, and 1961, respectively.
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►Olver joined NIST in 1961 after having been recruited by Milton Abramowitz to be the author of the Chapter “Bessel Functions of Integer Order” in the Handbook of Mathematical Functions with Formulas, Graphs, and Mathematical Tables, a publication which went on to become the most widely distributed and most highly cited publication in NIST’s history.
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►He also spent time as a Visiting Fellow, or Professor, at the University of Lancaster, U.
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►In 1989 the conference “Asymptotic and Computational Analysis” was held in Winnipeg, Canada, in honor of Olver’s 65th birthday, with Proceedings published by Marcel Dekker in 1990.
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##### 6: 34.11 Higher-Order $3nj$ Symbols

###### §34.11 Higher-Order $3nj$ Symbols

…##### 7: 14.26 Uniform Asymptotic Expansions

###### §14.26 Uniform Asymptotic Expansions

… ►See also Frenzen (1990), Gil et al. (2000), Shivakumar and Wong (1988), Ursell (1984), and Wong (1989) for uniform asymptotic approximations obtained from integral representations.##### 8: Bibliography O

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Hyperasymptotic solutions of second-order linear differential equations. I.
Methods Appl. Anal. 2 (2), pp. 173–197.
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On the calculation of Stokes multipliers for linear differential equations of the second order.
Methods Appl. Anal. 2 (3), pp. 348–367.
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Hyperasymptotic solutions of second-order linear differential equations. II.
Methods Appl. Anal. 2 (2), pp. 198–211.
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Hyperasymptotic solutions of higher order linear differential equations with a singularity of rank one.
Proc. Roy. Soc. London Ser. A 454, pp. 1–29.
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Second-order differential equations with fractional transition points.
Trans. Amer. Math. Soc. 226, pp. 227–241.
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##### 9: 10.57 Uniform Asymptotic Expansions for Large Order

###### §10.57 Uniform Asymptotic Expansions for Large Order

►Asymptotic expansions for ${\U0001d5c3}_{n}\left((n+\frac{1}{2})z\right)$, ${\U0001d5d2}_{n}\left((n+\frac{1}{2})z\right)$, ${\U0001d5c1}_{n}^{(1)}\left((n+\frac{1}{2})z\right)$, ${\U0001d5c1}_{n}^{(2)}\left((n+\frac{1}{2})z\right)$, ${\U0001d5c2}_{n}^{(1)}\left((n+\frac{1}{2})z\right)$, and ${\U0001d5c4}_{n}\left((n+\frac{1}{2})z\right)$ as $n\to \mathrm{\infty}$ that are uniform with respect to $z$ can be obtained from the results given in §§10.20 and 10.41 by use of the definitions (10.47.3)–(10.47.7) and (10.47.9). …##### 10: Bruce R. Miller

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►D in experimental physics from the University of Texas at Austin in 1983.
…There, he carried out research in non-linear dynamics and celestial mechanics, developing a specialized computer algebra system for high-order Lie transformations.
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►In particular, he developed the LaTeXML system used for converting the LaTeX source documents into XML and MathML from which the DLMF website is constructed.
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