Résumé
This work concerns an asymptotic model for spherical flame propagation, derived by Joulin [Comb. Sci. Tech. 43 (1985) 99-113]. In Joulin's paper, the flame radius is governed by a singular integro-differential equation, and its long-time behaviour is seen numerically to depend on an energy input parameter. Three regimes are identified: the flame radius may either shrink to 0, or tend to +∞, or tend to a finite value. The purpose of the present work is to give a mathematically rigorous proof of these results.
| langue originale | Anglais |
|---|---|
| Pages (de - à) | 295-316 |
| Nombre de pages | 22 |
| journal | Physica D: Nonlinear Phenomena |
| Volume | 121 |
| Numéro de publication | 3-4 |
| Les DOIs | |
| état | Publié - 1 janv. 1998 |
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