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Numerical approximation of a stochastic partial integro-differential equationdriven by a space- time white noise is studied by truncating a seriesrepresentation of the noise, with finite element method for spatialdiscretization and convolution quadrature for time discretization. Sharp-orderconvergence of the numerical solutions is proved up to a logarithmic factor.Numerical examples are provided to support the theoretical analysis.

Convergence of finite element solutions of stochastic partial integro-differential equations driven by white noise