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Gram–Schmidt procedure

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21: Bibliography T
  • N. M. Temme (1983) The numerical computation of the confluent hypergeometric function U ( a , b , z ) . Numer. Math. 41 (1), pp. 63–82.
  • N. M. Temme (1978) The numerical computation of special functions by use of quadrature rules for saddle point integrals. II. Gamma functions, modified Bessel functions and parabolic cylinder functions. Report TW 183/78 Mathematisch Centrum, Amsterdam, Afdeling Toegepaste Wiskunde.
  • 22: Mathematical Introduction
    This process greatly extended normal editorial checking procedures. …
    23: 10.60 Sums
    24: 11.6 Asymptotic Expansions
    25: Bibliography G
  • W. Gautschi (1979b) A computational procedure for incomplete gamma functions. ACM Trans. Math. Software 5 (4), pp. 466–481.
  • 26: Bibliography K
  • Koornwinder (website) Tom Koornwinder’s Personal Collection of Maple Procedures
  • 27: 30.11 Radial Spheroidal Wave Functions
    28: Bibliography C
  • B. C. Carlson and J. M. Keller (1957) Orthogonalization Procedures and the Localization of Wannier Functions. Phys. Rev. 105, pp. 102–103.
  • 29: 2.11 Remainder Terms; Stokes Phenomenon
    The procedure followed in §2.11(ii) enabled E p ( z ) to be computed with as much accuracy in the sector π ph z 3 π as the original expansion (2.11.6) in | ph z | π . …
    30: Bibliography B
  • R. Bulirsch (1967) Numerical calculation of the sine, cosine and Fresnel integrals. Numer. Math. 9 (5), pp. 380–385.