arXiv:1204.6417 [math.PR]AbstractReferencesReviewsResources
Large deviation principles for the stochastic quasi-geostrophic equation
Wei Liu, Michael Röckner, Xiangchan Zhu
Published 2012-04-28, updated 2013-03-24Version 3
In this paper we establish the large deviation principle for the stochastic quasi-geostrophic equation in the subcritical case with small multiplicative noise. The proof is mainly based on the stochastic control and weak convergence approach. Some analogous results are also obtained for the small time asymptotics of the stochastic quasi-geostrophic equation.
Comments: 29 pages; correct some misprints and small gaps
Journal: Stoch. Proc. Appl. 123 (2013), 3299--3327
Keywords: stochastic quasi-geostrophic equation, large deviation principle, weak convergence approach, small time asymptotics, small multiplicative noise
Tags: journal article
Related articles: Most relevant | Search more
Large Deviation Principle for Some Measure-Valued Processes
arXiv:math/0702049 [math.PR] (Published 2007-02-02)
A large deviation principle in Hölder norm for multiple fractional integrals
arXiv:1404.1205 [math.PR] (Published 2014-04-04)
Large deviation principle for the empirical degree measure of preferential attachment random graphs