Asymptotic spreading of KPP reactive fronts in incompressible space-time random flows

James Nolen; Jack Xin

Displaying similar documents to “Asymptotic spreading of KPP reactive fronts in incompressible space-time random flows”

Asymptotic analysis of the $p$ -laplacian flow in an exterior domain

Razvan Gabriel Iagar, Juan Luis Vázquez (2009)

Annales de l'I.H.P. Analyse non linéaire

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One-dimensional random field Kac's model: localization of the phases.

Cassandro, Marzio, Orlandi, Enza, Picco, Pierre, Eulalia Vares, Maria (2005)

Electronic Journal of Probability [electronic only]

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Analysis of boundary bubbling solutions for an anisotropic Emden–Fowler equation

Juncheng Wei, Dong Ye, Feng Zhou (2008)

Annales de l'I.H.P. Analyse non linéaire

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Large deviations and support results for nonlinear Schrödinger equations with additive noise and applications

Éric Gautier (2005)

ESAIM: Probability and Statistics

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Sample path large deviations for the laws of the solutions of stochastic nonlinear Schrödinger equations when the noise converges to zero are presented. The noise is a complex additive gaussian noise. It is white in time and colored in space. The solutions may be global or blow-up in finite time, the two cases are distinguished. The results are stated in trajectory spaces endowed with topologies analogue to projective limit topologies. In this setting, the support of the law of the solution...

Singular limits for the bi-laplacian operator with exponential nonlinearity in $R^{4}$

Mónica Clapp, Claudio Muñoz, Monica Musso (2008)

Annales de l'I.H.P. Analyse non linéaire

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Large deviations for independent random variables – Application to Erdös-Renyi’s functional law of large numbers

Jamal Najim (2005)

ESAIM: Probability and Statistics

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A Large Deviation Principle (LDP) is proved for the family $\frac{1}{n} \sum_{1}^{n} 𝐟 (x_{i}^{n}) \cdot Z_{i}^{n}$ where the deterministic probability measure $\frac{1}{n} \sum_{1}^{n} δ_{x_{i}^{n}}$ converges weakly to a probability measure $R$ and ${(Z_{i}^{n})}_{i \in ℕ}$ are $ℝ^{d}$ -valued independent random variables whose distribution depends on $x_{i}^{n}$ and satisfies the following exponential moments condition: $sup_{i, n} 𝔼 e^{α^{*} | Z_{i}^{n} |} < + \infty forsome 0 < α^{*} < + \infty .$ In this context, the identification of the rate function is non-trivial due to the absence of equidistribution. We rely on fine convex analysis to address this issue. Among...

An almost sure limit theorem for $α$ -mixing random fields.

Tómács, Tibor (2008)

Annales Mathematicae et Informaticae

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Displaying similar documents to “Asymptotic spreading of KPP reactive fronts in incompressible space-time random flows”

Asymptotic analysis of the p -laplacian flow in an exterior domain

One-dimensional random field Kac's model: localization of the phases.

Analysis of boundary bubbling solutions for an anisotropic Emden–Fowler equation

Large deviations and support results for nonlinear Schrödinger equations with additive noise and applications

Singular limits for the bi-laplacian operator with exponential nonlinearity in R 4

Large deviations for independent random variables – Application to Erdös-Renyi’s functional law of large numbers

An almost sure limit theorem for α -mixing random fields.

Asymptotic analysis of the $p$ -laplacian flow in an exterior domain

Singular limits for the bi-laplacian operator with exponential nonlinearity in $R^{4}$

An almost sure limit theorem for $α$ -mixing random fields.