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Breakdown parameters are fully interdependent on these attributes and it shows the intricacy of the problem.
As discussed in "Analytical hierarchy process (AHP)" section, AHP weights (W j ) are calculated for all breakdown parameters.
We first present the design of equilibrium breakdown parameters to classify the cells into two different simulation regions.
Effects of the size of overlapping regions and the choice of breakdown parameters on the convergence history are discussed.
A domain overlapping strategy, taking advantage of unstructured data format, with Dirichlet Dirichlet type boundary conditions based on two breakdown parameters is used iteratively to determine the choice of solvers in the spatial domain.
The selected breakdown parameters for this study include: (1) a local maximum Knudsen number defined as the ratio of the local mean free path and local characteristic length based on property gradient and (2) a thermal non-equilibrium indicator defined as the ratio of the difference between translational and rotational temperatures to the translational temperature.
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A modified continuum breakdown parameter for unsteady expansion is presented.
The location of the interface is determined using a continuum breakdown parameter.
A new continuum breakdown parameter based on pressure is designed to effectively "exclude" the "false" breakdown region such as the boundary layer.
Particle and continuum domains adapt during the hybrid simulation through application of a continuum breakdown parameter based on the gradient-length Knudsen number.
Simulation of a flow over a flat plate shows the performance of the hybrid approach and reveals the effects of the cutoff value to a continuum breakdown parameter.
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