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Mathematics of Computation

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Methods and applications of power series

Author: Jay A. Leavitt
Journal: Math. Comp. 20 (1966), 46-52
MSC: Primary 65.60; Secondary 65.65
MathSciNet review: 0187402
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  • [1] R. D. Richtmyer, Detached-Shock Calculations by Power Series, I, A.E.C. Research and Development Report, NYU-7973, New York University, Courant Inst, of Math. Sci., 1957.
  • [2] R. Courant & D. Hilbert, Methoden der mathematischen Physik, Vols. I (2nd ed.), II, Springer, Berlin, 1931, 1937; English transl., Vols. I (2nd ed.), II, Interscience, New York, 1953, 1962. MR 5, 97; MR 13, 800; MR 16, 426; MR 25 #4216.
  • [3] M. D. Van Dyke, "A model of supersonic flow past blunt axi-symmetric bodies, with application to Chester's solution," J. Fluid Mech., v. 3, 1958, pp. 515-522. MR 19, 915. MR 0091099 (19:915a)
  • [4] G. Lewis, Two Methods Using Power Series for Solving Analytic Initial Value Problems, A.E.C. Research and Development Report, NYU-2881, New York University, Courant Inst, of Math. Sci., 1960.
  • [5] J. A. Leavitt, A Power Series Solution for Compressible Flow Past a Conical Shock Wave, A.E.C. Research and Development Report, NYU-10, 432, New York University, Courant Inst. of Math. Sci., 1963.
  • [6] A. Van Tuyl, The Use of Rational Approximations in the Calculation of Flows with Detached Shocks, NAVORD Report No. 6697, Naval Ordnance Lab., Silver Spring, Md., Nov., 1959. MR 0111388 (22:2251)

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Article copyright: © Copyright 1966 American Mathematical Society

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