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References
- Richard E. Blahut, Fast algorithms for digital signal processing, Addison-Wesley Publishing Company, Advanced Book Program, Reading, MA, 1985. MR 777867
- James H. McClellan and Thomas W. Parks, Eigenvalue and eigenvector decomposition of the discrete Fourier transform, IEEE Trans. Audio Electroacoust. AU-20 (1972), no. 1, 66–74. MR 0399751, DOI 10.1109/TAU.1972.1162342
- Henri J. Nussbaumer, Fast Fourier transform and convolution algorithms, Springer Series in Information Sciences, vol. 2, Springer-Verlag, Berlin-New York, 1981. MR 606376, DOI 10.1007/978-3-662-00551-4 I. Schur, Über die Gaußschen Summen, Göttinger Nachr. 1921, 147-153.
- Harold J. Kushner, A versatile stochastic model of a function of unknown and time varying form, J. Math. Anal. Appl. 5 (1962), 150–167. MR 141213, DOI 10.1016/0022-247X(62)90011-2 American National Standard Programming Language FORTRAN, ANSI X3., 9-1978, American National Standards Institute, 1430 Broadway, New York, NY 10018.
- D. E. Amos, S. L. Daniel, and M. K. Weston, CDC 6600 subroutines IBESS and JBESS for Bessel functions $I_{\nu }(x)$ and $J_{\nu }(x),$ $x\geq 0,$ $\nu \geq 0$, ACM Trans. Math. Software 3 (1977), no. 1, 76–92. MR 433810, DOI 10.1145/355719.355726 W. J. Cody, Software for special functions, Rend. Sem. Mat. Univ. Politec. Torino, Special issue: Special functions: theory and computation (1985), 91-116. IMSL Library Reference Manual, IMSL, 7500 Bellaire Boulevard, Houston, TX 77036-5085, Edition 9, June 1982. NAG Fortran Mini Manual—Mark 12, Numerical Algorithms Group, Inc., 1101 31st St., Suite 100, Downers Grove, IL 60515-1263. First edition, March 1987. National Bureau of Standards, Handbook of mathematical functions (M. Abramowitz and I. A. Stegun, eds.), Applied Mathematics Series No. 55, U.S. Government Printing Office, Washington, D.C., 1964.
- F. W. J. Olver, Asymptotics and special functions, Computer Science and Applied Mathematics, Academic Press [Harcourt Brace Jovanovich, Publishers], New York-London, 1974. MR 0435697
- N. M. Temme, The numerical computation of the confluent hypergeometric function $U(a,\,b,\,z)$, Numer. Math. 41 (1983), no. 1, 63–82. MR 696551, DOI 10.1007/BF01396306
Additional Information
- © Copyright 1991 American Mathematical Society
- Journal: Math. Comp. 56 (1991), 875-886
- DOI: https://doi.org/10.1090/S0025-5718-91-99751-6