Results 11 to 20 of about 13,006,447 (294)
Large deviation principle for a stochastic Allen--Cahn equation [PDF]
. In this paper we consider the Allen–Cahn equation perturbed by a stochastic flux term and prove a large deviation principle. Using an associated stochastic flow of diffeomorphisms the equation can be transformed to a parabolic partial differential ...
Heida, Martin, Röger, Matthias
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Large deviation principles for random measures [PDF]
Large deviation theory has experienced much development and interest in the last two decades. A large deviation principle is the exponential decay of the probability of increasingly rare events and the computation of a rate or entropy function which ...
Hwang, Dae-sik
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The work considers the asymptomic expansions in the large deviation Cramer zone for the distribution and its density functions of the quadratic form a stationary Gaussian sequence.
L. Saulis
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Large deviations of correlation functions in random magnets [PDF]
19 pages, 9 ...
F. Morone +2 more
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We prove a large deviation principle for a stationary Gaussian process over Rb,indexed by Ζd (for some positive integers d and b), with positive definite spectral density, andprovide an expression of the corresponding rate function in terms of the mean ...
Olivier Faugeras, James MacLaurin
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The non-uniform stiffness distribution of irregular large thin-walled structures leads to warping deformation in the process of machining and assembly.
LIN Zhangpeng, YU Haidong, YUAN Ke
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An Almost Sure Large Deviation Principle For The Hopfield Model [PDF]
We prove a large deviation principle for the finite dimensional marginals of the Gibbs distribution of the macroscopic `overlap'-parameters in the Hopfield model in the case where the number of random `patterns', M , as a function of the system
Véronique Gayrard +3 more
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In this work, the expansion of the density function of series schemes of independent variables ξ(n)1,ξ(n)2 ,..., ξ(n)j, with means Eξ(n)j = 0, and dispersions σ(n)2j = Eξ(n)2j has been obtained in the Cramer zone of large deviations.
Dovilė Deltuvienė, Leonas Saulis
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Large Deviations for Additive Functionals of Reflected Jump-Diffusions
We consider a jump-diffusion process on a bounded domain with reflection at the boundary, and establish long-term results for a general additive process of its path. This includes the long-term behaviour of its occupation time in the interior and on the boundaries.
Lea Popovic, Giovanni Zoroddu
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Fluctuations of finite-time Lyapunov exponents in an intermediate-complexity atmospheric model: a multivariate and large-deviation perspective [PDF]
The stability properties as characterized by the fluctuations of finite-time Lyapunov exponents around their mean values are investigated in a three-level quasi-geostrophic atmospheric model with realistic mean state and variability.
F. Kwasniok
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