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Removal of Boundary Errors Caused by Runge-Kutta Integration of Non-LinearPartial Differential Equations

机译:非线性偏微分方程Runge-Kutta积分引起的边界误差消除

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It has been previously shown that the temporal integration of hyperbolic partialdifferential equations (PDE's) may, because of boundary conditions, lead to deterioration of accuracy of the solution. A procedure for removal of this error in the linear case has been established previously. In the present paper we consider hyperbolic (PDE's) (linear and non-linear) whose boundary treatment is done via the SAT-procedure. A methodology is present for recovery of the full order of accuracy, and has been applied to the case of a 4th order explicit finite difference scheme.

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