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• W2043421208 abstract "We introduce what we call the second-order Boltzmann–Gibbs principle, which allows one to replace local functionals of a conservative, one-dimensional stochastic process by a possibly nonlinear function of the conserved quantity. This replacement opens the way to obtain nonlinear stochastic evolutions as the limit of the fluctuations of the conserved quantity around stationary states. As an application of this second-order Boltzmann–Gibbs principle, we introduce the notion of energy solutions of the KPZ and stochastic Burgers equations. Under minimal assumptions, we prove that the density fluctuations of one-dimensional, stationary, weakly asymmetric, conservative particle systems are sequentially compact and that any limit point is given by energy solutions of the stochastic Burgers equation. We also show that the fluctuations of the height function associated to these models are given by energy solutions of the KPZ equation in this sense. Unfortunately, we lack a uniqueness result for these energy solutions. We conjecture these solutions to be unique, and we show some regularity results for energy solutions of the KPZ/Burgers equation, supporting this conjecture." @default.
• W2043421208 created "2016-06-24" @default.
• W2043421208 creator A5050147194 @default.
• W2043421208 creator A5080758846 @default.
• W2043421208 date "2013-12-10" @default.
• W2043421208 modified "2023-10-01" @default.
• W2043421208 title "Nonlinear Fluctuations of Weakly Asymmetric Interacting Particle Systems" @default.
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• W2043421208 doi "https://doi.org/10.1007/s00205-013-0693-x" @default.
• W2043421208 hasPublicationYear "2013" @default.
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