This list contains references from the content that can be linked to their source. For a full set of references and notes please see the PDF or HTML where available.
J. H. Agui , G. Briassulis & Y. Andreopoulos
Studies of interactions of propagating shock wave with decaying grid turbulence: velocity and vorticity fields. J. Fluid Mech.
M. G. Briscoe & A. A. Kovitz
Experimental and theoretical study of the stability of plane shock waves reflected normally from perturbed flat walls. J. Fluid Mech.
P. Clavin 2002a Instabilities and nonlinear patterns of overdriven detonations in gases. In Nonlinear PDE’s in Condensed Matter and Reactive Flows (ed. H. Berestycki & Y. Pomeau ), pp. 49–97. Kluwer Academic.
P. Clavin 2002b Self-sustained mean streaming motion in diamond patterns of gaseous detonation. Intl J. Bifurcation Chaos 12 (11), 2535–2546.
P Clavin & B. Denet 2002 Diamond patterns in the cellular front of an overdriven detonation. Phys. Rev. Lett. 88 (4)044502–1–4.
P. Clavin & F. A. Williams 2012 Analytical studies of the dynamics of gaseous detonations. Phil. Trans. R. Soc A 370, 597–624.
J. L. Ellzey , M. R. Henneke , J. M. Picone & E. S. Oran 1995 The interaction of a shock with a vortex: Shock distortion and the production of acoustic waves. Phys. Fluids 7 (1), 172–184.
L. Guichard , L. Vervich & P. Domingo 1995 Two-dimensional weak shock–vortex interaction in a mixing zone. AIAA J. 33 (10), 1797–1802.
O. Inoue 2000 Propagation of sound generated by weak shock–vortex interaction. Phys. Fluids 12 (5), 1258–1261.
O. Inoue & Y. Hattory
Sound generation by shock–vortex interactions. J. Fluid. Mech.
K. C. Lapworth
An experimental investigation of the stability of planar shock waves. J. Fluid Mech.
J Larsson & S. K. Lele 2009 Direct numerical simulation of canonical shock/turbulence interaction. Phys. Fluids 21, 126101–1–12.
A. Majda & R. Rosales 1983 A theory for spontaneous mach stem formation in reacting fronts, I The basic perturbation analysis. SIAM J. Appl. Maths 43 (6), 1310–1334.
S. S. Ribner 1985 Cylindrical sound wave generated by shock–vortex interaction. AIAA J. 23 (11), 1708–1715.
K. Van-Moorhem & A. R. George
On the stability of plane shock. J. Fluid Mech.
G. B. Whitham
A new approach to problem of shock dynamics. Part I two-dimensional problem. J. Fluid Mech.
J. G. Wouchuk & C. Huete Ruiz de Lira 2009 Analytical linear theory of planar shock wave with isotropic turbulent flow field. Phys. Rev. E 79, 06315–1–35.
S. Zhang , Y-T. Zhang & C-W. Shu 2005 Multistage interaction of a shock wave and a strong vortex. Phys. Fluids 17 (116101), 1–13.