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Boundary closure and Smoothing c c.
A comparison of the new compact boundary closure with the original explicit boundary closure demonstrates the improved accuracy for the new compact boundary closure, while the behavior of the scheme across discontinuities appears unaffected.
We propose a boundary closure and surface extrapolation procedure similar to our previous work with shape correspondence [11].
This is attributed to boundary closure and we suggest special boundary treatment to remove this shortcoming.
The linear stability analysis results indicate that a linearly stable compact WENO boundary closure is achieved.
The accuracy of the new boundary closure is validated by employing the method of manufactured solutions.
Similar(37)
Examples are presented of a fourth-order, SBP finite-difference operator with second-order boundary closures.
We construct stable, maximal order boundary closures for high order central difference methods.
This allows one to evaluate various boundary closures and their effects on the domain interior.
It is shown how extrapolation multioperators can be used to create boundary closures.
Stability of the schemes with boundary closures is investigated and validated.
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