On the stochastic beam equation driven by a non-Gaussian Lévy process
The authors study the influence of stochastic external forcing, modeled by a non-Gaussian Lévy process, in the nonlinear beam equation. They provide sufficient conditions that ensure the existence of a unique global weak solution. The existence of a unique invariant measure associated with the transition semigroup is also proved under mild conditions.
scientific article; zbMATH DE number 6376454
scientific article