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The number of refined particles created from a coarse particle depends on the grid refinement rate.
Dynamic grid refinement and coarsening are also fifth-order accurate.
Adaptive grid refinement is used to solve the equations.
Convergence under grid refinement is demonstrated for dendritic solidification problems.
The Re = 5000 results are validated by grid refinement calculations.
In addition we present an adaptive grid refinement strategy.
This is confirmed by assuring that the calculation results are independent with respect to grid refinement.
The second order spatial accuracy of the flow solver was established in a grid refinement study.
For the grid convergence test, three grid levels are selected with a constant grid refinement ratio.
Currently, grid refinement is the primary method used for error assessment.
Local grid refinement is implemented by several interpolation schemes in Musubi.
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