About the Project

King's College London������������������ ���kaa77788���yIS

AdvancedHelp

(0.001 seconds)

21—30 of 53 matching pages

21: Daniel W. Lozier
in applied mathematics from the University of Maryland, College Park, in 1979. …
22: Ingram Olkin
in mathematics, City College, New York, M. …
23: Bonita V. Saunders
She has also used her work for another passion: inspiring the next generation of mathematical scientists with presentations at middle schools, high schools, colleges, and community centers.
24: Staff
  • David M. Bressoud, Macalester College, Chap. 26

  • Ranjan Roy, Beloit College, Beloit, Chaps. 1, 4, 5

  • Ranjan Roy, Beloit College, for Chaps. 1, 4 (deceased)

  • 25: Charles W. Clark
    Lee Fellow at Christ Church College of the University of Oxford, and Visiting Professor at the National University of Singapore. …
    26: Barry I. Schneider
     in chemistry from Brooklyn College, his M. …
    27: Bibliography C
  • H. S. Carslaw (1930) Introduction to the Theory of Fourier’s Series and Integrals. 3rd edition, Macmillan, London.
  • C. J. Chapman (1999) Caustics in cylindrical ducts. Proc. Roy. Soc. London Ser. A 455, pp. 2529–2548.
  • B. K. Choudhury (1995) The Riemann zeta-function and its derivatives. Proc. Roy. Soc. London Ser. A 450, pp. 477–499.
  • G. Chrystal (1959a) Algebra: An Elementary Textbook for the Higher Classes of Secondary Schools and for Colleges. 6th edition, Vol. 1, Chelsea Publishing Co., New York.
  • G. Chrystal (1959b) Algebra: An Elementary Textbook for the Higher Classes of Secondary Schools and for Colleges. 6th edition, Vol. 2, Chelsea Publishing Co., New York.
  • 28: Preface
    Olver (University of Maryland, College Park, and NIST), Daniel W. …
  • David M. Bressoud, Macalester College

  • Ranjan Roy, Beloit College

  • 29: Bibliography N
  • National Physical Laboratory (1961) Modern Computing Methods. 2nd edition, Notes on Applied Science, No. 16, Her Majesty’s Stationery Office, London.
  • J. J. Nestor (1984) Uniform Asymptotic Approximations of Solutions of Second-order Linear Differential Equations, with a Coalescing Simple Turning Point and Simple Pole. Ph.D. Thesis, University of Maryland, College Park, MD.
  • 30: Bibliography B
  • W. N. Bailey (1928) Products of generalized hypergeometric series. Proc. London Math. Soc. (2) 28 (2), pp. 242–254.
  • W. N. Bailey (1929) Transformations of generalized hypergeometric series. Proc. London Math. Soc. (2) 29 (2), pp. 495–502.
  • W. N. Bailey (1938) The generating function of Jacobi polynomials. J. London Math. Soc. 13, pp. 8–12.
  • H. Bateman (1905) A generalisation of the Legendre polynomial. Proc. London Math. Soc. (2) 3 (3), pp. 111–123.
  • D. Bressoud and S. Wagon (2000) A Course in Computational Number Theory. Key College Publishing, Emeryville, CA.