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This paper discusses analytical and numerical issues related to
elliptic equations with random coefficients which are generally
nonlinear functions of white noise. Singularity issues are avoided
by using the Itô-Skorohod calculus to interpret the interactions
between the coefficients and the solution. The solution is constructed
by means of the Wiener Chaos (Cameron-Martin) expansions. The
existence and uniqueness of the solutions are established under
rather weak assumptions, the main of which...
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