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Possible applications include wall-bounded flows with solid boundaries in the computational domain, and sound generation by reacting flows.
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The sharp and high-order treatment of arbitrary boundaries immersed in the computational domain remains a challenge to particle methods.
The partial pressures of aluminum chloride amine adduct, used as the aluminum source, and anhydrous ammonia for the nitrogen, have been measured and used as the inlet boundary conditions in the computational model.
As already mentioned, all boundaries of the computational domain are assumed to be impermeable.
Conversely, experiments can characterize high population boundaries that are not included in the computational study.
Its decision boundary can create complex non-linear decision boundaries while reducing the computational complexity.
In this method, only the boundary of the computational domain requires discretization with finite elements leading to the reduction of computational efforts.
More precisely, we are interested in the most seamless (artificial) boundary condition on the boundary of the computational domain of size $L$.
Nevertheless, the runner has complex boundary conditions that are difficult to include in the computational model.
Second, we assume that the region covered by the grid on a fine level is contained in the interior of that on the coarser level unless both coarse and fine grids coincide with physical boundary of the computational domain.
Here we set η = 0.001 and τ = 0.01 ns initially everywhere in the computational domain except for the boundary, where η = 0 and τ = 0.
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