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Exact(17)
NHM-350 used a double-moment microphysics parameterization scheme and the Deardorff (1980) planetary boundary scheme.
An accompanying boundary scheme is also proposed with the stability analysis.
The method is based on the simple bounce-back boundary scheme and interpolations.
A new non-reflecting boundary scheme is proposed for time-dependent wave problems in unbounded domains.
The process introduces a least-squares technique of the target field stencil to optimize the free parameters of the boundary scheme.
The results validate the second-order accuracy and show that a boundary scheme with a convex combination of distribution functions has better stability.
Similar(43)
Boundary and near boundary schemes are developed and the asymptotic stability of WCNS is analyzed.
The boundary schemes are given in a form of non-central compact finite differences.
The boundary schemes are derived from sophisticated extrapolation of solutions outside the domain.
Boundary schemes that extend the present methodology to non-periodic domains are also presented.
Such a "single-node" boundary schemes are highly desirable for problems with complex geometries.
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