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11: Barry I. Schneider
 1940 in Brooklyn, New York) is a staff member of the NIST Applied and Computational Mathematics Division. … Schneider’s current research interests span a broad number of areas of theoretical chemistry, atomic and molecular physics, numerical methods and high performance computing. …Schneider has served as Chair and Co-Chair of the APS Division of Computational Physics and the Topical Group on Few-Body Systems and Multipartical Dynamics and has been the organizer of a number of conferences and invited sessions here and abroad. …
12: Bibliography H
  • H. Hancock (1958) Elliptic Integrals. Dover Publications Inc., New York.
  • G. H. Hardy and E. M. Wright (1979) An Introduction to the Theory of Numbers. 5th edition, The Clarendon Press Oxford University Press, New York-Oxford.
  • F. B. Hildebrand (1974) Introduction to Numerical Analysis. 2nd edition, McGraw-Hill Book Co., New York.
  • E. Hille (1976) Ordinary Differential Equations in the Complex Domain. Pure and Applied Mathematics, Wiley-Interscience [John Wiley & Sons], New York.
  • E. W. Hobson (1931) The Theory of Spherical and Ellipsoidal Harmonics. Cambridge University Press, London-New York.
  • 13: Bibliography E
  • H. M. Edwards (1974) Riemann’s Zeta Function. Academic Press, New York-London.
  • J. Edwards (1954) A Treatise on the Integral Calculus. Vol. 1-2, Chelsea Publishing Co., New York.
  • E. Elizalde (1995) Ten Physical Applications of Spectral Zeta Functions. Lecture Notes in Physics. New Series m: Monographs, Vol. 35, Springer-Verlag, Berlin.
  • A. Erdélyi (1956) Asymptotic Expansions. Dover Publications Inc., New York.
  • J. A. Ewell (1990) A new series representation for ζ ( 3 ) . Amer. Math. Monthly 97 (3), pp. 219–220.
  • 14: Guide to Searching the DLMF
  • term:

    a textual word, a number, or a math symbol.

  • phrase:

    any double-quoted sequence of textual words and numbers.

  • proximity operator:

    adj, prec/n, and near/n, where n is any positive natural number.

  • $ stands for any number of alphanumeric characters
    (the more conventional * is reserved for the multiplication operator)
    15: Bibliography B
  • L. V. Babushkina, M. K. Kerimov, and A. I. Nikitin (1997) New tables of Bessel functions of complex argument. Comput. Math. Math. Phys. 37 (12), pp. 1480–1482.
  • A. O. Barut and L. Girardello (1971) New “coherent” states associated with non-compact groups. Comm. Math. Phys. 21 (1), pp. 41–55.
  • M. V. Berry (1969) Uniform approximation: A new concept in wave theory. Science Progress (Oxford) 57, pp. 43–64.
  • J. M. Borwein and P. B. Borwein (1987) Pi and the AGM, A Study in Analytic Number Theory and Computational Complexity. Canadian Mathematical Society Series of Monographs and Advanced Texts, John Wiley & Sons Inc., New York.
  • F. Bowman (1958) Introduction to Bessel Functions. Dover Publications Inc., New York.
  • 16: Tom M. Apostol
    He was internationally known for his textbooks on calculus, analysis, and analytic number theory, which have been translated into five languages, and for creating Project MATHEMATICS!, a series of video programs that bring mathematics to life with computer animation, live action, music, and special effects. … In 1998, the Mathematical Association of America (MAA) awarded him the annual Trevor Evans Award, presented to authors of an exceptional article that is accessible to undergraduates, for his piece entitled “What Is the Most Surprising Result in Mathematics?” (Answer: the prime number theorem). …In addition, he was the co-author of New Horizons in Geometry, published by the MAA, which received the CHOICE “Outstanding Academic Title” award in 2013. …
  • 17: Bibliography G
  • L. Gatteschi (1987) New inequalities for the zeros of Jacobi polynomials. SIAM J. Math. Anal. 18 (6), pp. 1549–1562.
  • L. Gatteschi (1990) New inequalities for the zeros of confluent hypergeometric functions. In Asymptotic and computational analysis (Winnipeg, MB, 1989), pp. 175–192.
  • A. Gil and J. Segura (2001) DTORH3 2.0: A new version of a computer program for the evaluation of toroidal harmonics. Comput. Phys. Comm. 139 (2), pp. 186–191.
  • J. N. Ginocchio (1991) A new identity for some six- j symbols. J. Math. Phys. 32 (6), pp. 1430–1432.
  • F. W. Grover (1946) Inductance Calculations. Van Nostrand, New York.
  • 18: Bibliography P
  • A. Papoulis (1977) Signal Analysis. McGraw-Hill, New York.
  • J. K. Patel and C. B. Read (1982) Handbook of the Normal Distribution. Statistics: Textbooks and Monographs, Vol. 40, Marcel Dekker Inc., New York.
  • J. Patera and P. Winternitz (1973) A new basis for the representation of the rotation group. Lamé and Heun polynomials. J. Mathematical Phys. 14 (8), pp. 1130–1139.
  • L. Piela (2014) Ideas of Quantum Chemistry. second edition, Elsevier, Amsterdam-New York.
  • J. D. Pryce (1993) Numerical Solution of Sturm-Liouville Problems. Monographs on Numerical Analysis, The Clarendon Press, Oxford University Press, New York.
  • 19: Bibliography T
  • J. W. Tanner and S. S. Wagstaff (1987) New congruences for the Bernoulli numbers. Math. Comp. 48 (177), pp. 341–350.
  • N. M. Temme (1987) On the computation of the incomplete gamma functions for large values of the parameters. In Algorithms for approximation (Shrivenham, 1985), Inst. Math. Appl. Conf. Ser. New Ser., Vol. 10, pp. 479–489.
  • N. M. Temme (1995b) Bernoulli polynomials old and new: Generalizations and asymptotics. CWI Quarterly 8 (1), pp. 47–66.
  • G. P. Tolstov (1962) Fourier Series. Prentice-Hall Inc., Englewood Cliffs, N.J..
  • A. Tucker (2006) Applied Combinatorics. 5th edition, John Wiley and Sons, New York.
  • 20: Bibliography O
  • F. Oberhettinger (1973) Fourier Expansions. A Collection of Formulas. Academic Press, New York-London.
  • F. W. J. Olver (1950) A new method for the evaluation of zeros of Bessel functions and of other solutions of second-order differential equations. Proc. Cambridge Philos. Soc. 46 (4), pp. 570–580.
  • F. W. J. Olver (1952) Some new asymptotic expansions for Bessel functions of large orders. Proc. Cambridge Philos. Soc. 48 (3), pp. 414–427.
  • P. J. Olver (1993b) Applications of Lie Groups to Differential Equations. 2nd edition, Graduate Texts in Mathematics, Vol. 107, Springer-Verlag, New York.
  • On-Line Encyclopedia of Integer Sequences (website) OEIS Foundation, Inc., Highland Park, New Jersey.