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Geometrical shock dynamics, also called CCW theory, yields approximate equations for shock propagation in which only the conditions at the shock appear explicitly; the post-shock flow is presumed approximately uniform and enters implicitly via a Riemann invariant.
Interaction of oblique shock waves with regions of variable pressure, entropy, and energy
W. E. Moeckel · 1952
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The quasi-cylindrical shock tube
W. Chester · 1954
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The motion of a shock wave in a channel, with applications to cylindrical and spherical shock waves
R. F. Chisnell · 1957
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A new approach to problems of shock dynamics. Part I. Two-dimensional problems
G. B. Whitham · 1957
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On the propagation of shock waves through regions of non-uniform area or flow
G. B. Whitham · 1958
Earlier work this paper cites.
New approach to problems of shock dynamics. Part II. Three-dimensional problems
G. B. Whitham · 1959
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Diffraction of strong shocks by cones, cylinders, and spheres
A. E. Bryson and R. W. F. Gross · 1961
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Linear and Nonlinear Waves
G. B. Whitham · 1974
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Numerical scheme for shock propagation in three dimensions
D. W. Schwendeman · 1988
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A first course in general relativity
B. F. Schutz · 1990
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The analytical solution of the Riemann problem in relativistic hydrodynamics
J.M. Martí and E. Müller · 1994
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Modified CCW theory for detonation waves
H. Li and G. Ben-dor · 1998
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Generation of Magnetic Fields in the Relativistic Shock of Gamma-Ray Burst Sources
M. V. Medvedev and A. Loeb · 1999
Cited alongside, same era.
Gamma-Ray Burst Afterglows
On the vortex dynamics in fully relativistic plasmas
H. Eshraghi · 2003
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Propagation of curved shock fronts using shock ray theory and comparison with other theories
S. Baskar and Phoolan Prasad · 2005
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Magnetic Fields in Gamma-Ray Bursts: A Short Overview
T. Piran · 2005
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Gamma-ray bursts
P. Mészáros · 2006
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First and second-type self-similar solutions of implosions and explosions containing ultrarelativistic shocks
R. Sari · 2006
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RAM: A Relativistic Adaptive Mesh Refinement Hydrodynamics Code
W. Zhang and A. I. MacFadyen · 2006
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J. van Paradijs, C. Kouveliotou, and R. A. M. J. Wijers · 2000
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