Abstract
Using a set of model equations for reactive flow, we study the stability of a “square-wave” detonation, in which each particle of the fluid reacts instantaneously after an induction time which depends on how hard it was shocked. We obtain a differential-difference equation for the shock velocity, valid for small perturbations about the steady solution. This equation is of so-called “advanced” type, in which the velocity at a given time depends on both velocity and acceleration at an earlier time.
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