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They are designed to exploit low effective dimensions and include sparse grid methods as special case.
We focus on eliminating unphysical oscillations occurring in Cartesian grid methods extended to moving-boundary problems.
There are other algorithms such as tessellation and Voronoi grid methods which can be attributed to this class.
Cartesian grid methods for inviscid computational fluid dynamics offer great promise for the development of very rapid conceptual design tools.
Several approaches were developed to solve this moving boundary problem, fixed grid methods being the most widespread ones.
Execution times are shown to be greatly improved over single grid methods and competitive with tree code simulations.
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He used the Renaissance grid method to scale up sketches to jumbo proportions, a technique he learned from his fellow sign painters, whom he describes, with possible exaggeration, as "at least 20 to 50 years older than me".
In fact, we use only the grid method.
The optimum conditions were obtained using a grid method.
For experimental strain verification, circular grid method was used.
Four iterative methods are designed including the single grid method; the full single grid method; the V-cycle multigrid method and the FMG method.
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