The tridimensional unsteady character of the flow field for detonation
s has been established about thirty years ago. The shock pattern is ra
ther complex and the complete description of the phenomenon remains be
yond the power of fast computer even today. However the classical ther
modynamic approach allows to grasp what are the dominating factors of
the whole process: leading shock inducing an exothermic reaction gover
ned by the chemical kinetic mechanism of the heat release. The dynamic
s of gaseous detonation is coupled therefore closely to the rate of th
e heat release which in turn influences the time-dependent shock struc
ture of the front. Measurements of the detonation velocity (D) are clo
se to the values of the Chapman-Jouguet model of a detonation which is
based on full thermodynamic equilibrium. But, the structure as eviden
ced from the soot records is more sensitive to the initial conditions
:pressure, equivalence ratio, diluent nature and percentage, as well a
s the type of fuels, promoters and inhibitors of combustion processes.
From systematic measurements of the length (L) of the detonation cell
imprinted on soot for several mixtures, it has been possible to demon
strate the promoting role of hydrogen, and the inhibiting role of halo
carbons on the detonation of CO/O2/Ar mixtures. Some detailed studies
of OH emission, shock velocity of the unsteady leading shock, pressure
inside a cell have shown the self-similar character of the flow field
inside one cell. It demonstrates that the detonation phenomenon can b
e viewed as a periodic reinitiation of reactive shocks at a frequency
identical to the reciprocal of the characteristic time as defined by t
he ratio: L/D. Irregular cell structure can occur in more complex mixt
ures such as CH4/O2. In that case the higher values of the activation
energy of the conversion process induce a much higher sensitivity to t
he elaborate temperature fluctuations of the flow field. More recently
, numerical simulations have allowed to model the unsteady bidimension
al model of a detonation. The following papers could be referred to fo
r more details about this approach of the gaseous detonations: -J.C.LI
BOUTON, M.DORMAL, and P.J.VAN TIGGELEN, Progress in Astronautics and A
eronautics, Vol. 75 pp 358-369 (1981) -P.J.VAN TIGGELEN et J.C.LIBOUTO
N, Annales de Physique, Vol. 14 pp 649-660 (1989) -M.H.LEFEBVRE, E.S.O
RAN, K.KAILASANATH, and P.J.VAN TIGGELEN, Progress in Astronautics and
Aeronautics, Vol. 153 pp 64-76 (1992) -M.H.LEFEBVRE, E.S.ORAN, K.KAIL
ASANATH,and P.J.VAN TIGGELEN, Combustion and Flame Vol. 95 pp 206-218
(1993).