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51: 18.16 Zeros
§18.16(i) Distribution
52: Bibliography T
  • C. A. Tracy and H. Widom (1994) Level-spacing distributions and the Airy kernel. Comm. Math. Phys. 159 (1), pp. 151–174.
  • 53: Bibliography B
  • J. Baik, P. Deift, and K. Johansson (1999) On the distribution of the length of the longest increasing subsequence of random permutations. J. Amer. Math. Soc. 12 (4), pp. 1119–1178.
  • L. E. Ballentine and S. M. McRae (1998) Moment equations for probability distributions in classical and quantum mechanics. Phys. Rev. A 58 (3), pp. 1799–1809.
  • C. Bingham, T. Chang, and D. Richards (1992) Approximating the matrix Fisher and Bingham distributions: Applications to spherical regression and Procrustes analysis. J. Multivariate Anal. 41 (2), pp. 314–337.
  • 54: 28.2 Definitions and Basic Properties
    Distribution
    55: 1.17 Integral and Series Representations of the Dirac Delta
    In applications in physics, engineering, and applied mathematics, (see Friedman (1990)), the Dirac delta distribution1.16(iii)) is historically and customarily replaced by the Dirac delta (or Dirac delta function) δ ( x ) . … Equations (1.17.12_1) through (1.17.16) may re-interpreted as spectral representations of completeness relations, expressed in terms of Dirac delta distributions, as discussed in §1.18(v), and §1.18(vi) Further mathematical underpinnings are referenced in §1.17(iv). …
    56: 31.15 Stieltjes Polynomials
    then there are exactly ( n + N 2 N 2 ) polynomials S ( z ) , each of which corresponds to each of the ( n + N 2 N 2 ) ways of distributing its n zeros among N 1 intervals ( a j , a j + 1 ) , j = 1 , 2 , , N 1 . …
    57: 36.5 Stokes Sets
    The distribution of real and complex critical points in Figures 36.5.5 and 36.5.6 follows from consistency with Figure 36.5.1 and the fact that there are four real saddles in the inner regions. …
    58: DLMF Project News
    error generating summary
    59: Bibliography G
  • R. D. M. Garashchuk and J. C. Light (2001) Quasirandom distributed bases for bound problems. J. Chem. Phys. 114 (9), pp. 3929–3939.
  • 60: Bibliography K
  • S. H. Khamis (1965) Tables of the Incomplete Gamma Function Ratio: The Chi-square Integral, the Poisson Distribution. Justus von Liebig Verlag, Darmstadt (German, English).