Intermittency phenomena for mass distributions of stochastic flows with interaction.

The intermittency phenomenon is the occurrence of very high but rare peaks in the density, which despite their rarity influence the asymptotic behavior of the underlying system. Mathematically this can be characterized with the asymptotics of moments. In this paper, we show the existence of intermittency phenomena for SDEs with interaction with dissipative coefficients by showing uniform convergence of their Lyapunov exponents. [ABSTRACT FROM AUTHOR]