On the dynamics of self-sustained one-dimensional detonations: A numerical study in the shock-attached frame
Kasimov, Aslan R.; Stewart, D. Scott
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https://hdl.handle.net/2142/303
Description
Title
On the dynamics of self-sustained one-dimensional detonations: A numerical study in the shock-attached frame
Author(s)
Kasimov, Aslan R.
Stewart, D. Scott
Issue Date
2003-11
Abstract
"In this work we investigate the dynamics of self-sustained detonation waves that have an embedded information boundary such that the dynamics is influenced only by a finite region adjacent to the lead shock. We introduce the boundary of such a domain which is shown to be the separatrix of the forward characteristic lines as a generalization of the concept of a sonic locus to unsteady detonations. The concept plays a fundamental role both in steady detonations and in theories of much more frequently observed unsteady detonations. The definition has a precise mathematical form from which its relationship to known theories of detonation stability and non-linear dynamics can be clearly identified. With a new numerical algorithm for integration of reactive Euler equations in a shock-attached frame that we have also developed we demonstrate the main properties of the unsteady sonic locus such as its role as an information boundary. In addition we introduce the so-called ""non-reflecting"" boundary condition at the far end of computational domain in order to minimize the influence of the spurious reflected waves."
Publisher
Department of Theoretical and Applied Mechanics (UIUC)
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