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Finally, we discuss extensions of the method.
Extensions of the method are further discussed in light of the results.
Extensions of the method to generate media with multiple pore structures and preferential flow directions are also discussed.
The mixed form is derived using either the velocity/stress or velocity/strain pair of unknowns, the latter being instrumental in extensions of the method to nonlinear mechanics.
We propose extensions of the method to obtain many solutions instead of only one, using numerical continuation or starting from different initial guesses.
Applications and extensions of the method to homogeneous bubbly flows, atomization, flows with variable surface tension, solidification, and boiling are then presented.
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We also studied the performance of our haplotype extensions of the methods by simulation under the models shown in Table III.
We describe the extension of the method to the Navier Stokes and two-component equations.
The extension of the method and results to relate the engineering problem were discussed also.
As an extension of the method, the case of delayed systems is examined.
Potential paths for extension of the method to high dimension are discussed.
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