NUMERCIAL SOLUTION OF INITIAL-BOUNDARY VALUE PROBLEM FOR ONE-DIMENSIONAL GAS DYNAMICS IN THE CLASS OF DISCONTINUOUS FUNCTIONS

References: 1. Abasov M.T., Rasulov, M.A., Ibrahimov T.M., Ragimova T.A. On a method of Solving the Cauchy Problem for a First Order Nonlinear Equation of Hyperbolic Type with a Smooth Initial Condition, Soviet Math. Dok. 43, No.1, pp.150-153, 1991. 2. LeVeque, R.J., Finite Volume Methods for Hyperbolic Problems. Cambridge University Press, 2002, 558 p. 3. Rasulov, M.A., Ragimova, T.A. A Numerical Method of the Solution of Nonlinear Equation of a Hyperbolic Type of the First Order Differential Equations, Minsk, Vol. 28, No.7, pp. 2056-2063, 1992.

Abstract In this study, we will prepare a spatial auxiliary problem for the developed numerical method to solve the initial-boundary value problem for the first-order nonlinear partial differential system of equations that describes the one-dimensional motion of isentropic gas as follows

Related Organizations

Azərbaycan Respublikasının Təhsil Institutu
Azerbaijan
Baku State University
Azerbaijan

Keywords

numerical solutions, one-dimensional gas dynamics, discontinuous functions, isentropic gas, isentropic gas motion

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