Bibliography QBibliography S

Bibliography R

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  • H. Rademacher (1938)
    On the partition function p\!\left(n\right),
    Proc. London Math. Soc. (2)43 (4), pp. 241–254.
    Cited by: §27.14(iii)
  • S. Ramanujan (1921)
    Congruence properties of partitions,
    Math. Z.9, pp. 147–153.
    External Links: ISSN 0025-5874, Document
    Cited by: §27.14(v)
  • M. Razaz and J. L. Schonfelder (1980)
    High precision Chebyshev expansions for Airy functions and their derivatives,
    Technical report
    University of Birmingham Computer Centre.
    Cited by: §9.19(ii)
  • M. Razaz and J. L. Schonfelder (1981)
    Remark on Algorithm 498: Airy functions using Chebyshev series approximations.,
    ACM Trans. Math. Software7 (3), pp. 404–405.
    External Links: ISSN 0098-3500, Document
    Cited by: §9.19(ii)
  • I. S. Reed, D. W. Tufts, X. Yu, T. K. Truong, M. T. Shih and X. Yin (1990)
    Fourier analysis and signal processing by use of the Möbius inversion formula,
    IEEE Trans. Acoustics, Speech, Signal Processing38, pp. 458–470.
    Cited by: §27.17
  • W. H. Reid (1972)
    Composite approximations to the solutions of the Orr-Sommerfeld equation,
    Studies in Appl. Math.51, pp. 341–368.
    External Links: MathReview (E. A. Boyd)
    Cited by: §9.13(ii), §9.13(ii)
  • W. H. Reid (1974)
    Uniform asymptotic approximations to the solutions of the Orr-Sommerfeld equation. I. Plane Couette flow,
    Studies in Appl. Math.53, pp. 91–110.
    External Links: MathReview (T. W. Kao)
    Cited by: §2.8(iii)
  • W. H. Reid (1974)
    Uniform asymptotic approximations to the solutions of the Orr-Sommerfeld equation. II. The general theory,
    Studies in Appl. Math.53, pp. 217–224.
    External Links: MathReview (T. W. Kao)
    Cited by: §2.8(iii)
  • W. H. Reid (1995)
    Integral representations for products of Airy functions,
    Z. Angew. Math. Phys.46 (2), pp. 159–170.
    External Links: ISSN 0044-2275, Document, MathReview (P. K. Banerji)
  • W. H. Reid (1997)
    Integral representations for products of Airy functions. II. Cubic products,
    Z. Angew. Math. Phys.48 (4), pp. 646–655.
    External Links: ISSN 0044-2275, Document, MathReview (E. R. Love)
  • W. H. Reid (1997)
    Integral representations for products of Airy functions. III. Quartic products,
    Z. Angew. Math. Phys.48 (4), pp. 656–664.
    External Links: ISSN 0044-2275, Pdf, MathReview (E. R. Love)
    Cited by: §9.11(iii), §9.11(v)
  • M. Robnik (1980)
    An extremum property of the n-dimensional sphere,
    J. Phys. A13 (10), pp. L349–L351.
    External Links: ISSN 0305-4470, MathReview
    Cited by: §5.19(iii)
  • C. C. J. Roothaan and S. Lai (1997)
    Calculation of 3n-j symbols by Labarthe's method,
    International Journal of Quantum Chemistry63 (1), pp. 57–64.
    External Links: Document
    Cited by: §34.13
  • K. H. Rosen (2005)
    Elementary Number Theory and its Applications,
    5th edition, Addison-Wesley, Reading, MA.
    External Links: ISBN 0-201-87073-8, MathReview (Norman J. Richert)
    Cited by: §27.17
  • H. Rosengren (1999)
    Another proof of the triple sum formula for Wigner 9j-symbols,
    J. Math. Phys.40 (12), pp. 6689–6691.
    External Links: ISSN 0022-2488, Document, MathReview (Michael Wüstner)
    Cited by: §34.6
  • J. Rosser (1939)
    The n-th prime is greater than n\mathrm{log}n,
    Proceedings of the London Mathematical Society45, pp. 21–44.
    Cited by: §27.12
  • G. Rota (1964)
    On the foundations of combinatorial theory. I. Theory of Möbius functions,
    Z. Wahrscheinlichkeitstheorie und Verw. Gebiete2, pp. 340–368.
    External Links: MathReview (M. A. Harrison)
    Cited by: §27.5
  • M. Rotenberg, R. Bivins, N. Metropolis and J. K. Wooten, Jr. (1959)
    The 3-j and 6-j Symbols,
    The Technology Press, MIT, Cambridge, MA.
    External Links: ISBN 0-262-18004-9
    Cited by: §34.14
  • M. Rothman (1954)
    Tables of the integrals and differential coefficients of \mathrm{Gi}(+x) and \mathrm{Hi}(-x),
    Quart. J. Mech. Appl. Math.7 (3), pp. 379–384.
  • M. Rothman (1954)
    The problem of an infinite plate under an inclined loading, with tables of the integrals of \mathrm{Ai}(\pm x) and \mathrm{Bi}(\pm x),
    Quart. J. Mech. Appl. Math.7 (1), pp. 1–7.
    Cited by: §9.16, §9.18(v)
  • W. Rudin (1973)
    Functional Analysis,
    McGraw-Hill Book Co., New York.
    Note: McGraw-Hill Series in Higher Mathematics
    External Links: MathReview (F. Smithies)
    Cited by: §2.6(i)