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math.PR2008
Some examples of absolute continuity of measures in stochastic fluid dynamics
B. Ferrario
A non linear Ito equation in a Hilbert space is studied by means of Girsanov theorem. We consider a non linearity of polynomial growth in suitable norms, including that of quadrati…
math.PR2007★ 3 cited
Invariant measures for a stochastic Kuramoto-Sivashinky equation
B. Ferrario
For the 1-dimensional Kuramoto-Sivashinsky equation with random forcing term, existence and uniqueness of solutions is proved. Then, the Markovian semigroup is well defined; its pr…
math.PR2006
On a stochastic version of Prouse model in fluid dynamics
B. Ferrario, F. Flandoli
A stochastic version of a modified Navier-Stokes equation (introduced by Prouse) is considered in a 3-dimensional torus. We prove existence and uniqueness of martingale solutions.…