On the exponential convergence rate for a non-gradient Fokker-Planck   equation in Computational Neuroscience
  This paper concerns the proof of the exponential rate of convergence of the solution of a Fokker-Planck equation, with a drift term not being the gradient of a potential function and endowed by Robin type boundary conditions. This kind of problem arises, for example, in the study of interacting neurons populations. Previous studies have numerically shown that, after a small period of time, the solution of the evolution problem exponentially converges to the stable state of the equation. 
J-A Carrillo, Simona Mancini (MAPMO), M.-B Tran
math.AP