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11—20 of 28 matching pages

11: 24.20 Tables
In Wagstaff (2002) these results are extended to n = 60 ( 2 ) 152 and n = 40 ( 2 ) 88 , respectively, with further complete and partial factorizations listed up to n = 300 and n = 200 , respectively. …
12: 34.12 Physical Applications
For applications in nuclear structure, see de-Shalit and Talmi (1963); in atomic spectroscopy, see Biedenharn and van Dam (1965, pp. 134–200), Judd (1998), Sobelman (1992, Chapter 4), Shore and Menzel (1968, pp. 268–303), and Wigner (1959); in molecular spectroscopy and chemical reactions, see Burshtein and Temkin (1994, Chapter 5), and Judd (1975). …
13: 27.13 Functions
The exact value of g ( k ) is now known for every k 200 , 000 . …
27.13.2 g ( k ) 2 k + 3 k 2 k 2 ,
for all k 2 , with equality if 4 k 200 , 000 . …
14: 8.26 Tables
  • Chiccoli et al. (1988) presents a short table of E p ( x ) for p = 9 2 ( 1 ) 1 2 , 0 x 200 to 14S.

  • 15: Philip J. Davis
    Today the DLMF contains close to 600 2D and 3D graphs and more than 200 interactive 3D visualizations. …
    16: 4.9 Continued Fractions
    See also Cuyt et al. (2008, pp. 196–200). …
    17: 7.17 Inverse Error Functions
    For these results and 25S values of the first 200 coefficients see Strecok (1968). …
    18: 10.73 Physical Applications
    See Jackson (1999, Chapter 9, §9.6), Jones (1986, Chapters 7, 8), and Lord Rayleigh (1945, Vol. I, Chapter IX, §§200–211, 218, 219, 221a; Vol. II, Chapter XIII, §272a; Chapter XV, §302; Chapter XVIII; Chapter XIX, §350; Chapter XX, §357; Chapter XXI, §369). …
    19: 28.35 Tables
  • Zhang and Jin (1996, pp. 521–532) includes the eigenvalues a n ( q ) , b n + 1 ( q ) for n = 0 ( 1 ) 4 , q = 0 ( 1 ) 50 ; n = 0 ( 1 ) 20 ( a ’s) or 19 ( b ’s), q = 1 , 3 , 5 , 10 , 15 , 25 , 50 ( 50 ) 200 . Fourier coefficients for ce n ( x , 10 ) , se n + 1 ( x , 10 ) , n = 0 ( 1 ) 7 . Mathieu functions ce n ( x , 10 ) , se n + 1 ( x , 10 ) , and their first x -derivatives for n = 0 ( 1 ) 4 , x = 0 ( 5 ) 90 . Modified Mathieu functions Mc n ( j ) ( x , 10 ) , Ms n + 1 ( j ) ( x , 10 ) , and their first x -derivatives for n = 0 ( 1 ) 4 , j = 1 , 2 , x = 0 ( .2 ) 4 . Precision is mostly 9S.

  • 20: Bibliography N
  • M. Nardin, W. F. Perger, and A. Bhalla (1992b) Numerical evaluation of the confluent hypergeometric function for complex arguments of large magnitudes. J. Comput. Appl. Math. 39 (2), pp. 193–200.