Abstract
We establish moment estimates for the invariant measure μ of a stochastic partial differential equation describing motion by mean curvature flow in (1+1) dimension, leading to polynomial stability of the associated Markov semigroup. We also prove maximal dissipativity on L 1(μ) for the related Kolmogorov operator. © 2012 Springer Basel AG.
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Es-Sarhir, A., von Renesse, M. K., & Stannat, W. (2012). Estimates for the ergodic measure and polynomial stability of plane stochastic curve shortening flow. Nonlinear Differential Equations and Applications, 19(6), 663–675. https://doi.org/10.1007/s00030-011-0146-x
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