日本秀明大学毕业证办理【仿证微fuk7778】100

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11—20 of 33 matching pages

11: 28.35 Tables

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National Bureau of Standards (1967) includes the eigenvalues $a_{n}\left(q\right)$ , $b_{n}\left(q\right)$ for $n=0(1)3$ with $q=0(.2)20(.5)37(1)100$ , and $n=4(1)15$ with $q=0(2)100$ ; Fourier coefficients for $\operatorname{ce}_{n}\left(x,q\right)$ and $\operatorname{se}_{n}\left(x,q\right)$ for $n=0(1)15$ , $n=1(1)15$ , respectively, and various values of $q$ in the interval $[0,100]$ ; joining factors $g_{\mathit{e},n}(\sqrt{q})$ , $f_{\mathit{e},n}(\sqrt{q})$ for $n=0(1)15$ with $q=0(.5\mbox{ to }10)100$ (but in a different notation). Also, eigenvalues for large values of $q$ . Precision is generally 8D.

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Blanch and Clemm (1969) includes eigenvalues $a_{n}\left(q\right)$ , $b_{n}\left(q\right)$ for $q=\rho e^{\mathrm{i}\phi}$ , $\rho=0(.5)25$ , $\phi=5^{\circ}(5^{\circ})90^{\circ}$ , $n=0(1)15$ ; 4D. Also $a_{n}\left(q\right)$ and $b_{n}\left(q\right)$ for $q=\mathrm{i}\rho$ , $\rho=0(.5)100$ , $n=0(2)14$ and $n=2(2)16$ , respectively; 8D. Double points for $n=0(1)15$ ; 8D. Graphs are included.

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12: 27.21 Tables

… ►Lehmer (1914) lists all primes up to 100 06721. …

13: 15.3 Graphics

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See accompanying text — Figure 15.3.1: $F\left(\tfrac{4}{3},\tfrac{9}{16};\tfrac{14}{5};x\right),-100\leq x\leq 1$ . Magnify

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14: Frank W. J. Olver

… ►A highly regarded expositor, Olver was author of more than 100 technical articles. …

15: 23.17 Elementary Properties

… ►In (23.17.5) for terms up to

q^{48}

see Zuckerman (1939), and for terms up to

q^{100}

see van Wijngaarden (1953). …

16: 5.17 Barnes’ $G$ -Function (Double Gamma Function)

… ►For Glaisher’s constant see also Greene and Knuth (1982, p. 100) and §2.10(i).

17: 10.13 Other Differential Equations

… ►See also Watson (1944, pp. 95–100).

18: 10.73 Physical Applications

… ►See Jackson (1999, Chapter 3, §§3.7, 3.8, 3.11, 3.13), Lamb (1932, Chapter V, §§100–102; Chapter VIII, §§186, 191–193; Chapter X, §§303, 304), Happel and Brenner (1973, Chapter 3, §3.3; Chapter 7, §7.3), Korenev (2002, Chapter 4, §43), and Gray et al. (1922, Chapter XI). …

19: 33.20 Expansions for Small $|\epsilon|$

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20: 10.19 Asymptotic Expansions for Large Order

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P_{2}(a)=-\tfrac{9}{100}a^{5}+\tfrac{3}{35}a^{2},

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R_{2}(a)=-\tfrac{9}{100}a^{5}+\tfrac{57}{70}a^{2},

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日本秀明大学毕业证办理【仿证 微fuk7778】100