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The numerical techniques and some results are presented.
For recent applications, numerical techniques, and physical formulation, see [1 50].
The numerical techniques and algorithm for coupling three models on time scale are suggested.
The code is then benchmarked to other well-known solvers using different numerical techniques and to the experiment.
Thus, finding suitable numerical techniques and their approximate solutions for some complicated models containing a CF higher-order derivative are subjects of current interest.
The same numerical techniques and theoretical approaches allow to obtain fast numerical assessment for homogenized properties taking into account multipoint microscale interactions.
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Correspondingly, a numerical technique and an optimization procedure based on the bi-directional evolutionary structural optimization (BESO) method are presented.
We develop a new numerical technique and apply it to study the global behavior of the flow on the attractor.
The singular boundary method (SBM) is a recent strong-form boundary discretization numerical technique and can be viewed as one kind of modified method of fundamental solutions (MFSs).
The results validated the numerical technique and also showed varying strength improvements of the hybrid joints over bonded joints depending of the adhesive.
The numerical techniques were described and the model test and application were presented.
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