Pages that link to "Item:Q5864764"
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The following pages link to Strong Convergence of a Fully Discrete Scheme for Multiplicative Noise Driving SPDEs with Non-Globally Lipschitz Continuous Coefficients (Q5864764):
Displaying 11 items.
- Strong convergence of full-discrete nonlinearity-truncated accelerated exponential Euler-type approximations for stochastic Kuramoto-Sivashinsky equations (Q1719596) (← links)
- Strong convergence analysis of the stochastic exponential Rosenbrock scheme for the finite element discretization of semilinear SPDEs driven by multiplicative and additive noise (Q1742677) (← links)
- Pathwise convergence of an efficient scheme for SPDEs with non-globally Lipschitz nonlinearity (Q2010731) (← links)
- Weak convergence and invariant measure of a full discretization for parabolic SPDEs with non-globally Lipschitz coefficients (Q2021388) (← links)
- Strongly convergent error analysis for a spatially semidiscrete approximation of stochastic partial differential equations with non-globally Lipschitz continuous coefficients (Q2222076) (← links)
- Pathwise convergence of a numerical method for stochastic partial differential equations with correlated noise and local Lipschitz condition (Q2628368) (← links)
- Strong Convergence of a Fully Discrete Finite Element Method for a Class of Semilinear Stochastic Partial Differential Equations with Multiplicative Noise (Q5079521) (← links)
- Convergence of a numerical scheme for SPDEs with correlated noise and global Lipschitz coefficients (Q5741665) (← links)
- Higher order time discretization method for a class of semilinear stochastic partial differential equations with multiplicative noise (Q6049262) (← links)
- Strong optimal error estimates of discontinuous Galerkin method for multiplicative noise driving nonlinear <scp>SPDEs</scp> (Q6086360) (← links)
- Sharp lower error bounds for strong approximation of SDEs with discontinuous drift coefficient by coupling of noise (Q6103992) (← links)
