Computation of three-dimensional, inviscid supersonic flows
暂无分享,去创建一个
[1] F. Marconi,et al. Computation of Three Dimentional Flows about aircraft configurations , 1973 .
[2] Paul Kutler,et al. Multishocked, Three-Dimensional Supersonic Flowfields with Real Gas Effects , 1973 .
[3] L. R. Fowell. Exact and Approximate Solutions for the Supersonic Delta Wing , 1956 .
[4] Paul Kutler,et al. Application of selected finite difference techniques to the solution of conical flow problems , 1969 .
[5] P. Lax,et al. Difference schemes for hyperbolic equations with high order of accuracy , 1964 .
[6] Mamoru Inouye,et al. Time-Split Finite-Volume Method for Three-Dimensional Blunt-Body Flow , 1973 .
[7] L. Redekopp,et al. Supersonic interference flow along the corner of intersecting wedges , 1966 .
[8] P. Roache,et al. Nonuniform mesh systems , 1971 .
[9] S. Powers,et al. A method for determining the complete flow field around conical wings at supersonic/ hypersonic speeds. , 1969 .
[10] Michael Abbett. BOUNDARY CONDITION CALCULATION PROCEDURES FOR INVISCID SUPERSONIC FLOW FIELDS , 1973 .
[11] The computation of supersonic flow fields about wing-body combinations by “shock-capturing” finite difference techniques , 1971 .
[12] Gino Moretti,et al. Importance of Boundary Conditions in the Numerical Treatment of Hyperbolic Equations , 1969 .
[13] R. D. Richtmyer,et al. Difference methods for initial-value problems , 1959 .
[14] John V. Rakich,et al. Calculation of Hypersonic Flow over Bodies of Revolution at Small Angles of Attack , 1965 .
[15] D. Babayev. Numerical solution of the problem of flow round the upper surface of a triangular wing by a supersonic stream , 1963 .
[16] I. Bohachevsky,et al. Finite difference method for numerical computation of discontinuous solutions of the equations of fluid dynamics , 1959 .
[17] R. F. Warming,et al. The modified equation approach to the stability and accuracy analysis of finite-difference methods , 1974 .
[18] A. P. Bazzhin. Some results of calculations of flows around conical bodies at large incidence angles , 1971 .
[19] P. Kutler. Numerical solution for the inviscid supersonic flow in the corner formed by two intersecting wedges. , 1973 .
[20] On the shock-on-shock interaction problem , 1974 .
[21] E. Hopf. The partial differential equation ut + uux = μxx , 1950 .
[22] Ronald F. Probstein,et al. Hypersonic Flow Theory , 1959 .
[23] Paul Kutler,et al. Shock-Capturing, Finite-Difference Approach to Supersonic Flows , 1971 .
[24] P. Kutler,et al. Comparison of characteristics and shock capturing methods with application to the space shuttle vehicle. , 1972 .
[25] Paul Kutler. Supersonic Flow in the Corner Formed by Two Intersecting Wedges , 1974 .
[26] Robert E. Mates,et al. A direct method for calculation of the flow about an axisymmetric blunt body at angle of attack. , 1966 .
[27] Paul Kutler,et al. Second- and Third-Order Noncentered Difference Schemes for Nonlinear Hyperbolic Equations , 1973 .
[28] D. A. Babaev,et al. NUMERICAL SOLUTION OF THE PROBLEM OF SUPERSONIC FLOW PAST THE LOWER SURFACE OF A DELTA WING , 1963 .
[29] P. Lax. Weak solutions of nonlinear hyperbolic equations and their numerical computation , 1954 .
[30] G. Moretti,et al. A time-dependent computational method for blunt body flows. , 1966 .
[31] C. W. Hirt. Heuristic stability theory for finite-difference equations☆ , 1968 .
[32] David L. Merritt,et al. WIND TUNNEL SIMULATION OF HEAD-ON BOW WAVE-BLAST WAVE INTERACTIONS, , 1967 .
[33] Paul Kutler,et al. Computation of Space Shuttle Flowfields Using Noncentered Finite-Difference Schemes , 1973 .
[34] K Oswatitsch,et al. The Wave Formation and Sonic Boom Due to a Delta Wing , 1972 .
[35] Robert W. MacCormack,et al. A generalized hyperbolic marching technique for three-dimensional supersonic flow with shocks , 1975 .
[36] S. Z. Burstein,et al. Numerical methods in multidimensional shocked flows , 1964 .
[37] P. D. Thomas,et al. Numerical Solution for Three-Dimensional Inviscid Supersonic Flow , 1972 .
[38] M. Abbett. Boundary condition computational procedures for inviscid, supersonic steady flow field calculations , 1971 .
[39] Peter Henrici,et al. Constructive aspects of the fundamental theorem of algebra : proceedings of a symposium conducted at the IBM Research Laboratory, Zürich-Rüschlikon, Switzerland, June 5-7, 1967 , 1972 .
[40] J. Gary. On certain finite difference schemes for hyperbolic systems , 1964 .
[41] I. Bohachevsky,et al. A direct method for computation of nonequilibrium flows with detached shock waves. , 1965 .
[42] J. E. West,et al. Interaction of the Corner of Intersecting Wedges at a Mach Numer of 3 and High Reynolds Numbers. , 1971 .
[43] W. D. Evans,et al. PARTIAL DIFFERENTIAL EQUATIONS , 1941 .
[44] R. Maccormack. The Effect of Viscosity in Hypervelocity Impact Cratering , 1969 .
[45] G. Moretti,et al. A complete numerical technique for the calculation of three-dimensional inviscid supersonic flows , 1972 .
[46] R. Maccormack,et al. Survey of computational methods for three-dimensional supersonic inviscid flows with shocks , 1973 .
[47] P. Kutler,et al. Application of shock capturing and characteristics methods to shuttle flow fields , 1972 .
[48] E. Hopf,et al. The Partial Differential Equation u_i + uu_x = μu_t , 1950 .
[49] V. Rusanov,et al. On difference schemes of third order accuracy for nonlinear hyperbolic systems , 1970 .
[50] C. Nebbeling,et al. Investigation of the Expansion Side of a Delta Wing at Supersonic Speed , 1973 .
[51] Eugenia Kálnay de Rivas. On the use of nonuniform grids in finite-difference equations , 1972 .
[52] T. Teichmann,et al. Introduction to physical gas dynamics , 1965 .