A filtered exponential integrator is proved to converge for stochastic nonlinear wave equations with rough initial data, with rates up to O(τ^{2γ−}) in one and two dimensions.
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Computing rough solutions of the stochastic nonlinear wave equation
A filtered exponential integrator is proved to converge for stochastic nonlinear wave equations with rough initial data, with rates up to O(τ^{2γ−}) in one and two dimensions.