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Exact(36)
The proposed methods are implicit, unconditionally stable and of second order in space and time directions.
The method is fourth order in space and second order in time.
The discretization accuracy of the difference scheme is two order in time and four order in space.
In the linear regime, the method is consistent of first order in time and of second order in space.
Finally, we also established that the method is convergent of first order in time and second order in space.
The difference scheme of fourth approximation order in space and second order accuracy in time for FSDE was constructed.
Similar(23)
Equation (7) is second-order in time and second-order in space.
The precision of finite-difference is fourth-order in space and second-order in time.
The weak form, F, is of second-order in space regarding the displacement field.
The proposed scheme is second-order in time and fourth-order in space.
The extended model is based on a phase-field formulation and is fourth-order in space.
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