Pages that link to "Item:Q2628368"
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The following pages link to Pathwise convergence of a numerical method for stochastic partial differential equations with correlated noise and local Lipschitz condition (Q2628368):
Displaying 10 items.
- Convergence of the spectral Galerkin method for the stochastic reaction-diffusion-advection equation (Q333862) (← links)
- Pathwise approximation of stochastic differential equations on domains: Higher order convergence rates without global Lipschitz coefficients (Q1016225) (← links)
- Pathwise numerical approximations of SPDEs with additive noise under non-global Lipschitz coefficients (Q1035835) (← links)
- Strong convergence for explicit space-time discrete numerical approximation methods for stochastic Burgers equations (Q1799150) (← links)
- On a perturbation theory and on strong convergence rates for stochastic ordinary and partial differential equations with nonglobally monotone coefficients (Q2184812) (← links)
- Full discretization of the stochastic Burgers equation with correlated noise (Q2841056) (← links)
- An Exponential Wagner--Platen Type Scheme for SPDEs (Q3188304) (← links)
- High-order finite difference WENO schemes with positivity-preserving limiter for correlated random walk with density-dependent turning rates (Q5254039) (← links)
- Convergence of a numerical scheme for SPDEs with correlated noise and global Lipschitz coefficients (Q5741665) (← links)
- Temporal approximation of stochastic evolution equations with irregular nonlinearities (Q6544528) (← links)
