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11: Bibliography R
  • REDUCE (free interactive system)
  • B. Riemann (1899) Elliptische Functionen. Teubner, Leipzig.
  • 12: Bille C. Carlson
    This symmetry led to the development of symmetric elliptic integrals, which are free from the transformations of modulus and amplitude that complicate the Legendre theory. …
    13: 31.14 General Fuchsian Equation
    The three sets of parameters comprise the singularity parameters a j , the exponent parameters α , β , γ j , and the N 2 free accessory parameters q j . With a 1 = 0 and a 2 = 1 the total number of free parameters is 3 N 3 . …
    14: Bibliography N
  • M. Neher (2007) Complex standard functions and their implementation in the CoStLy library. ACM Trans. Math. Softw. 33 (1), pp. Article 2.
  • NetNUMPAC (free Fortran library)
  • NMS (free collection of Fortran subroutines)
  • 15: 5.20 Physical Applications
    Suppose the potential energy of a gas of n point charges with positions x 1 , x 2 , , x n and free to move on the infinite line < x < , is given by … For n charges free to move on a circular wire of radius 1 , …
    16: DLMF Project News
    error generating summary
    17: Bibliography K
  • D. K. Kahaner, C. Moler, and S. Nash (1989) Numerical Methods and Software. Prentice Hall, Englewood Cliffs, N.J..
  • C. Kormanyos (2011) Algorithm 910: a portable C++ multiple-precision system for special-function calculations. ACM Trans. Math. Software 37 (4), pp. Art. 45, 27.
  • 18: 16.10 Expansions in Series of F q p Functions
    Here α , β , and γ are free real or complex parameters. …
    19: 21.9 Integrable Equations
    These parameters, including 𝛀 , are not free: they are determined by a compact, connected Riemann surface (Krichever (1976)), or alternatively by an appropriate initial condition u ( x , y , 0 ) (Deconinck and Segur (1998)). …
    20: Bibliography F
  • FDLIBM (free C library)
  • FN (free Fortran library)
  • L. W. Fullerton (1977) Portable Special Function Routines. In Portability of Numerical Software (Oak Brook, Illinois, 1976), W. R. Cowell (Ed.), Lecture Notes in Computer Science, Vol. 57, pp. 452–483.