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Long-time dynamics of an integro-differential equation describing the evolution of a spherical flame.

Hélène Rouzaud (2003)

Revista Matemática Complutense

This article is devoted to the study of a flame ball model, derived by G. Joulin, which satisfies a singular integro-differential equation. We prove that, when radiative heat losses are too important, the flame always quenches; when heat losses are smaller, it stabilizes or quenches, depending on an energy input parameter. We also examine the asymptotics of the radius for these different regimes.

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