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        <dc:title>Localization errors in solving stochastic partial differential equations in the whole space</dc:title>
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        <bibo:abstract>Cauchy problems with SPDEs on the whole space are localized to Cauchy problems on a ball of radius R. This localization reduces various kinds of spatial approximation schemes to finite dimensional problems. The error is shown to be exponentially small. As an application, a numerical scheme is presented which combines the localization and the space and time discretization, and thus is fully implementable.</bibo:abstract>
        <bibo:volume>86</bibo:volume>
        <bibo:issue>307</bibo:issue>
        <bibo:startPage>2373 - 2397</bibo:startPage>
        <bibo:endPage>2373 - 2397</bibo:endPage>
        <dc:publisher>American Mathematical Society</dc:publisher>
        <bibo:doi rdf:resource="10.1090/mcom/3201" />
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