Asymptotic analysis of the critical dynamics of spherical gaseous detonations

Abstract: We give a new analysis and proof of the Normal limiting distribu- tion of the number of phrases in the 1978 Lempel-Ziv compression algorithm on random sequences built from

Uniform spectral convergence of the stochastic Galerkin method for the linear transport equations with random inputs in diffusive regime and a micro-macro decomposition based

By comparison with the quasi-steady trajectories in the phase space ” prop- agation velocity vs radius”, the solution exhibits the unsteady effect produced upon the detonation decay

distribution of the rate of heat release for different velocity of the leading shock mean

Further developments of the asymptotic analysis performed in this paper refer to the deriva- tion of the macroscopic equation by the low-field and high-field scalings for

Mathematical Biology; animal behavior; hypo-elliptic diffusions; kinetic Fokker-Planck equa- tions; Poisson equation; invariance principles; central limit theorems, Gaussian and

While almost all the schemes mentioned before are based on very similar ideas, the approach proposed in [23] has been shown to be very general, since it applies to kinetic equations

In order to conclude this study, we shall present some particular example of self-stabilizing diffusion which presents the following property: any invariant symmetric measure