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The initial-boundary value problem of equation (1.4) was first considered by the author in [11], it was shown that the convection term (frac{partial b_{i} u,x,t)}{partial x_{i}}) may influence the boundary value condition.
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Because of the extent of human influence, the boundaries between what humans regard as nature and "made environments" is not clear cut except at the extremes.
Surface roughness affected the roughness Reynolds number (Rep) which in turn influenced the boundary layer characteristics.
Besides, the interface exhibits a more significant role in determining the carrier transport/recombination process by influencing the boundary conditions in a continuity equation.
With the full coverage of calibrated influence matrices, the boundary condition can be properly handled by adopting a properly sized influence matrix.
An influence of the boundary foils cannot be shown.
For the influence of the boundary conditions, we define the boundary matrices as follows.
To reflect the influence of the boundary conditions, we introduce three boundary matrices.
The influence of the boundary condition on the correlation function of the response is also discussed.
Predictive equations to estimate the influence of the boundary have been developed and are presented.
The influence of the boundary conditions on postbuckling response is also studied.
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