The mathematical approach to the sonic barrier
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[1] S. Osher,et al. Stable and entropy satisfying approximations for transonic flow calculations , 1980 .
[2] L. Cook. A uniqueness proof for a transonic flow problem , 1978 .
[3] Richard Courant,et al. Supersonic Flow And Shock Waves , 1948 .
[4] Friedrich Ringleb,et al. Exakte Lösungen der Differentialgleichungen einer adiabatischen Gasströmung , 1940 .
[5] T. Kármán. The engineer grapples with nonlinear problems , 1940 .
[6] A. Jameson. Iterative solution of transonic flows over airfoils and wings, including flows at mach 1 , 1974 .
[7] C. Morawetz. The dirichlet problem for the tricomi equation , 1970 .
[8] H. Yoshihara,et al. Inviscid transonic flow over airfoils , 1970 .
[9] H. H. Pearcey,et al. THE AERODYNAMIC DESIGN OF SECTION SHAPES FOR SWEPT WINGS , 1962 .
[10] L Howarth,et al. Mathematical Aspects of Subsonic and Transonic Gas Dynamics , 1959 .
[11] Gottfried Guderley,et al. On the Presence of Shocks in Mixed Subsonic-Supersonic Flow Patterns , 1953 .
[12] R. T. Whitcomb,et al. Review of NASA supercritical airfoils , 1974 .
[13] P. Germain,et al. 4 Écoulements transsoniques homogènes , 1964 .
[14] Cathleen S. Morawetz,et al. On the non‐existence of continuous transonic flows past profiles II , 1956 .
[15] D. Gilbarg. Comparison Methods in the Theory of Subsonic Flows , 1953 .
[16] M. Shiffman. On the Existence of Subsonic Flows of a Compressible Fluid. , 1952, Proceedings of the National Academy of Sciences of the United States of America.
[17] L. Rayleigh. I. On the flow of compressible fluid past an obstacle , 1916 .
[18] The hodograph method in fluid-dynamics in the light of variational inequalities , 1976 .
[19] M. Mock,et al. Systems of conservation laws of mixed type , 1980 .
[20] O. Oleinik,et al. QUASI-LINEAR SECOND-ORDER PARABOLIC EQUATIONS WITH MANY INDEPENDENT VARIABLES , 1961 .
[21] J. Cole,et al. Calculation of plane steady transonic flows , 1970 .
[22] J. Craggs,et al. ON THE HODOGRAPH TRANSFORMATION FOR HIGH-SPEED FLOW , 1948 .
[23] Calcul D’ecoulements Transoniques Par des Methodes D’elements Finis et de Controle Optimal , 1976 .
[24] C. Morawetz. A weak solution for a system of equations of elliptic-hyperbolic type† , 1958 .
[25] M. Lighthill. The hodograph transformation in trans-sonic flow. III. Flow round a body , 1947, Proceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences.
[26] Frances Bauer,et al. A Theory of Supercritical Wing Sections, with Computer Programs and Examples , 1972 .
[27] Lipman Bers,et al. Existence and uniqueness of a subsonic flow past a given profile , 1954 .
[28] Kurt Friedrichs,et al. Symmetric positive linear differential equations , 1958 .
[29] P. Goorjian,et al. Implicit Finite-Difference Computations of Unsteady Transonic Flows about Airfoils , 1977 .
[30] Modern Developments in Transonic Flow , 1975 .
[31] G. Temple,et al. Flow of a compressible fluid about a cylinder , 1947, Proceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences.
[32] P. Garabedian,et al. Design of supercritical swept wings , 1982 .
[33] H. Sobieczky,et al. Shock-Free Wing Design , 1980 .
[34] S. Kružkov. FIRST ORDER QUASILINEAR EQUATIONS IN SEVERAL INDEPENDENT VARIABLES , 1970 .
[35] The hodograph method for convex profiles , 1982 .
[36] Robert Thomas Jones,et al. High speed wing theory , 1960 .
[37] G. Y. Nieuwland. The computation by Lighthill's method of transonic potential flow around a family of quasi-elliptical aerofoils , 1963 .