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Mathematics of Computation

Published by the American Mathematical Society since 1960 (published as Mathematical Tables and other Aids to Computation 1943-1959), Mathematics of Computation is devoted to research articles of the highest quality in computational mathematics.

ISSN 1088-6842 (online) ISSN 0025-5718 (print)

The 2020 MCQ for Mathematics of Computation is 1.78.

What is MCQ? The Mathematical Citation Quotient (MCQ) measures journal impact by looking at citations over a five-year period. Subscribers to MathSciNet may click through for more detailed information.

 

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Math. Comp. 29 (1975), 648-669 Request permission
References
  • Tables of the mathematical functions. Vol. I, The Principia Press of Trinity University, San Antonio, Tex., 1963. MR 0158098
    • R. C. BOSE & K. R. NAIR, "Partially balanced incomplete block designs," Sankhyā, v. 4, 1939, pp. 337-372.
  • R. C. Bose, W. H. Clatworthy, and S. S. Shrikhande, Tables of partially balanced designs with two associate classes, North Carolina State College, Raleigh, N.C., 1954. North Carolina Agricultural Experiment Station, Tech. Bul. No. 107. MR 0063998
  • I. O. Angell, A table of complex cubic fields, Bull. London Math. Soc. 5 (1973), 37–38. MR 318099, DOI 10.1112/blms/5.1.37
  • H. Davenport and H. Heilbronn, On the density of discriminants of cubic fields. II, Proc. Roy. Soc. London Ser. A 322 (1971), no. 1551, 405–420. MR 491593, DOI 10.1098/rspa.1971.0075
  • Daniel Shanks and Richard Serafin, Quadratic fields with four invariants divisible by $3$, Math. Comp. 27 (1973), 183–187. MR 330097, DOI 10.1090/S0025-5718-1973-0330097-0
  • Daniel Shanks and Peter Weinberger, A quadratic field of prime discriminant requiring three generators for its class group, and related theory, Acta Arith. 21 (1972), 71–87. MR 309899, DOI 10.4064/aa-21-1-71-87
  • Daniel Shanks, New types of quadratic fields having three invariants divisible by $3$, J. Number Theory 4 (1972), 537–556. MR 313220, DOI 10.1016/0022-314X(72)90027-3
    • F. DIAZ Y DIAZ, "Sur les corps quadratiques imaginaires dont le 3-rang du groupe des classes est supérieur à 1." (To appear.)
  • Daniel Shanks, The infrastructure of a real quadratic field and its applications, Proceedings of the Number Theory Conference (Univ. Colorado, Boulder, Colo., 1972) Univ. Colorado, Boulder, Colo., 1972, pp. 217–224. MR 0389842
  • T. Callahan, The $3$-class groups of non-Galois cubic fields. I, II, Mathematika 21 (1974), 72–89; ibid. 21 (1974), 168–188. MR 366876, DOI 10.1112/S0025579300005805
  • Daniel Shanks, Systematic examination of Littlewood’s bounds on $L(1,\,\chi )$, Analytic number theory (Proc. Sympos. Pure Math., Vol. XXIV, St. Louis Univ., St. Louis, Mo., 1972) Amer. Math. Soc., Providence, R.I., 1973, pp. 267–283. MR 0337827
  • Marshall Hall Jr., Combinatorial theory, Blaisdell Publishing Co. [Ginn and Co.], Waltham, Mass.-Toronto, Ont.-London, 1967. MR 0224481
    • C.-E. FRÖBERG, "Kummer’s Förmodan," Math. Comp., v. 29, 1975, p. 331. UMT 5.
  • J. W. S. Cassels, On the determination of generalized Gauss sums, Arch. Math. (Brno) 5 (1969), 79–84. MR 294266
    • A. L. HODGKIN & A. F. HUXLEY, "A quantitative description of membrane current and its application to conduction and excitation in nerve," J. Physiology (London), v. 117, 1952, pp. 500-544. J. RINZEL & J. B. KELLER, "Travelling wave solutions of a nerve conduction equation," Biophysical J., v. 13, 1973, pp. 1313-1337.
Additional Information
  • © Copyright 1975 American Mathematical Society
  • Journal: Math. Comp. 29 (1975), 648-669
  • DOI: https://doi.org/10.1090/S0025-5718-75-99678-7