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21: 27.2 Functions
Table 27.2.1: Primes.
n p n p n + 10 p n + 20 p n + 30 p n + 40 p n + 50 p n + 60 p n + 70 p n + 80 p n + 90
Table 27.2.2: Functions related to division.
n ϕ ( n ) d ( n ) σ ( n ) n ϕ ( n ) d ( n ) σ ( n ) n ϕ ( n ) d ( n ) σ ( n ) n ϕ ( n ) d ( n ) σ ( n )
1 1 1 1 14 6 4 24 27 18 4 40 40 16 8 90
22: Bibliography
  • H. Alzer (1997a) A harmonic mean inequality for the gamma function. J. Comput. Appl. Math. 87 (2), pp. 195–198.
  • G. E. Andrews and A. Berkovich (1998) A trinomial analogue of Bailey’s lemma and N = 2 superconformal invariance. Comm. Math. Phys. 192 (2), pp. 245–260.
  • T. M. Apostol (2006) Bernoulli’s power-sum formulas revisited. Math. Gaz. 90 (518), pp. 276–279.
  • 23: Bibliography K
  • R. B. Kearfott (1996) Algorithm 763: INTERVAL_ARITHMETIC: A Fortran 90 module for an interval data type. ACM Trans. Math. Software 22 (4), pp. 385–392.
  • T. H. Koornwinder and F. Bouzeffour (2011) Nonsymmetric Askey-Wilson polynomials as vector-valued polynomials. Appl. Anal. 90 (3-4), pp. 731–746.
  • 24: 3.9 Acceleration of Convergence
    Table 3.9.1: Shanks’ transformation for s n = j = 1 n ( 1 ) j + 1 j 2 .
    n t n , 2 t n , 4 t n , 6 t n , 8 t n , 10
    3 0.82300 13550 14 0.82247 78118 35 0.82246 72851 83 0.82246 70397 56 0.82246 70335 90
    25: 25.6 Integer Arguments
    ζ ( 4 ) = π 4 90 ,
    26: 26.6 Other Lattice Path Numbers
    Table 26.6.4: Schröder numbers r ( n ) .
    n r ( n ) n r ( n ) n r ( n ) n r ( n ) n r ( n )
    0 1 4 90 8 41586 12 272 97738 16 2 09271 56706
    27: Bibliography V
  • B. Ph. van Milligen and A. López Fraguas (1994) Expansion of vacuum magnetic fields in toroidal harmonics. Comput. Phys. Comm. 81 (1-2), pp. 74–90.
  • 28: Bibliography G
  • A. Gil, J. Segura, and N. M. Temme (2012) An improved algorithm and a Fortran 90 module for computing the conical function P 1 / 2 + i τ m ( x ) . Comput. Phys. Commun. 183 (3), pp. 794–799.
  • 29: Bibliography T
    30: 1.13 Differential Equations