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11: 27.2 Functions
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►Tables of primes (§27.21) reveal great irregularity in their distribution.
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§27.2(ii) Tables
►Table 27.2.1 lists the first 100 prime numbers . Table 27.2.2 tabulates the Euler totient function , the divisor function (), and the sum of the divisors (), for . ► …12: 29.21 Tables
§29.21 Tables
►Ince (1940a) tabulates the eigenvalues , (with and interchanged) for , , and . Precision is 4D.
Arscott and Khabaza (1962) tabulates the coefficients of the polynomials in Table 29.12.1 (normalized so that the numerically largest coefficient is unity, i.e. monic polynomials), and the corresponding eigenvalues for , . Equations from §29.6 can be used to transform to the normalization adopted in this chapter. Precision is 6S.
13: Bibliography
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Unsteady lifting-line theory as a singular-perturbation problem.
J. Fluid Mech 153, pp. 59–81.
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Some orthogonal -polynomials.
Math. Nachr. 30, pp. 47–61.
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Bailey’s Transform, Lemma, Chains and Tree.
In Special Functions 2000: Current Perspective and Future
Directions (Tempe, AZ), J. Bustoz, M. E. H. Ismail, and S. K. Suslov (Eds.),
NATO Sci. Ser. II Math. Phys. Chem., Vol. 30, pp. 1–22.
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Note on the trivial zeros of Dirichlet -functions.
Proc. Amer. Math. Soc. 94 (1), pp. 29–30.
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Critical points of smooth functions, and their normal forms.
Uspehi Mat. Nauk 30 (5(185)), pp. 3–65 (Russian).
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14: 26.9 Integer Partitions: Restricted Number and Part Size
15: 26.4 Lattice Paths: Multinomial Coefficients and Set Partitions
16: Bibliography F
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Computation of complex Airy functions and their zeros using asymptotics and the differential equation.
ACM Trans. Math. Software 30 (4), pp. 471–490.
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Algorithm 838: Airy functions.
ACM Trans. Math. Software 30 (4), pp. 491–501.
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The third Appell function for one large variable.
J. Approx. Theory 165, pp. 60–69.
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Complex roots of , , and
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Math. Comp. 30 (135), pp. 541–545.
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The transformation properties of the sixth Painlevé equation and one-parameter families of solutions.
Lett. Nuovo Cimento (2) 30 (17), pp. 539–544.
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17: 3.4 Differentiation
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►For corresponding formulas for second, third, and fourth derivatives, with , see Collatz (1960, Table III, pp. 538–539).
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►The results in this subsection for the partial derivatives follow from Panow (1955, Table 10).
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►For additional formulas involving values of and on square, triangular, and cubic grids, see Collatz (1960, Table VI, pp. 542–546).
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18: 24.20 Tables
§24.20 Tables
… ►Wagstaff (1978) gives complete prime factorizations of and for and , respectively. In Wagstaff (2002) these results are extended to and , respectively, with further complete and partial factorizations listed up to and , respectively. ►For information on tables published before 1961 see Fletcher et al. (1962, v. 1, §4) and Lebedev and Fedorova (1960, Chapters 11 and 14).19: Bibliography T
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LSFBTR: A subroutine for calculating spherical Bessel transforms.
Comput. Phys. Comm. 30 (1), pp. 93–99.
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An algorithm with ALGOL 60 program for the computation of the zeros of ordinary Bessel functions and those of their derivatives.
J. Comput. Phys. 32 (2), pp. 270–279.
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The numerical computation of the confluent hypergeometric function
.
Numer. Math. 41 (1), pp. 63–82.
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Simplified calculation of for positive arguments, and a short table of
.
Math. Comp. 22 (102), pp. 448–449.
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Über die Lamésche Differentialgleichung.
Math. Nachr. 30, pp. 137–154 (German).
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