Stability of a supersonic flow past a wedge with adjoint weak neutrally stable shock wave
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[1] R. Sarpong,et al. Bio-inspired synthesis of xishacorenes A, B, and C, and a new congener from fuscol† †Electronic supplementary information (ESI) available. See DOI: 10.1039/c9sc02572c , 2019, Chemical science.
[2] A. Blokhin,et al. Courant-Friedrichs' Hypothesis and Stability of the Weak Shock Wave Satisfying the Lopatinski Condition , 2013 .
[3] A. M. Blokhin,et al. Numerical analysis of feasibility of the neutral stability conditions for shock waves in the problem of a van der waals gas flow past a wedge , 2013, Journal of Applied and Industrial Mathematics.
[4] A. Blokhin,et al. Stability of a supersonic flow about a wedge with weak shock wave , 2009 .
[5] A. Blokhin,et al. Stability condition for strong shock waves in the problem of flow around an infinite plane wedge , 2008 .
[6] A. Blokhin,et al. Study of the stability in the problem on flowing around a wedge. The case of strong wave , 2006 .
[7] Tai-Ping Liu,et al. Physicality of Weak Prandtl-Meyer Reflection(Mathematical Analysis in Fluid and Gas Dynamics : A conference in honor of Professor Tai-Ping Liu on his 60th Birthday) , 2006 .
[8] Kevin Barraclough,et al. I and i , 2001, BMJ : British Medical Journal.
[9] B. Morgan,et al. Stability of Shock Waves Attached to Wedges and Cones , 1983 .
[10] C. H. Dix,et al. Reflection and Refraction of Progressive Seismic Waves , 1963 .
[11] A. T. Hoop,et al. A modification of cagniard’s method for solving seismic pulse problems , 1960 .
[12] V. Kontorovich. Concerning the Stability of Shock Waves , 1958 .
[13] V. Elling,et al. Exact Solutions to Supersonic Flow onto a Solid Wedge , 2008 .
[14] A. Blokhin,et al. The Strong Shock Wave in the Problem on Flow Around Infinite Plane Wedge , 2008 .
[15] A. Blokhin,et al. A mixed problem for the wave equation in coordinate domains. I. mixed problem for the wave equation in a quadrant , 1996 .
[16] S. A. Egorushkin,et al. Stability of shock waves , 1992 .
[17] A. Rylov. On the possible modes of flow round tapered bodies of finite thickness at arbitrary supersonic velocities of the approach stream , 1991 .
[18] M. Ikawa. Mixed Problems for the Wave Equation , 1981 .
[19] M. Ikawa. Mixed problem for the wave equation with an oblique derivative boundary condition , 1968 .
[20] S. V. Iordanskiy. ON THE STABILITY OF A PLANE STATIONARY SHOCK WAVE , 1957 .