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For the stochastic viability problem of the form
dx(t) ∈ F(t,x(t))dt+g(t,x(t))dW(t), x(t) ∈ K(t),
where K, F are set-valued maps which may have nonconvex values, g is a single-valued function, we establish the existence of solutions under the assumption that F and g possess Lipschitz property and satisfy some tangential conditions.
We study a free energy computation procedure, introduced in
[Darve and Pohorille,
J. Chem. Phys.115 (2001) 9169–9183; Hénin and Chipot,
J. Chem. Phys.121 (2004) 2904–2914], which relies on the long-time
behavior of a nonlinear stochastic
differential equation. This nonlinearity comes from a conditional
expectation computed with respect to one coordinate of the solution. The long-time convergence of the solutions to
this equation has been proved
in [Lelièvre et al.,
Nonlinearity21 (2008) 1155–1181],...
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