Exact(13)
With the resampled signal, the methods available for constant condition cases are thus applicable.
Models have been developed for both the simply supported and fixed boundary condition cases.
The darker color refers to lower values and therefore the worst traffic condition cases.
Besides, we could also compare it to the results of matched condition cases in Table6.
The vibration frequency is analyzed for three boundary condition cases, i.e., the clamped and isothermal, the simply supported and isothermal, and the simply supported and adiabatic.
The d a v g can be calculated by the equation that (d_{avg}=mathop {sum }limits _{d=1}^{D}dOmega _{d}) of Ω LC in Eq. (8) for different channel condition cases.
Similar(47)
Improved results are proved for the periodic boundary condition case.
Such homotopic argument already appeared in [16] and [17] in the non-slip condition case.
The non-homogeneous boundary condition case is briefly described in Sections 3.
In the following we present calculations for the open boundary condition case for this model, but similar results hold for the periodic boundary condition also.
The combinations of the shorter (D_{text{c}}) and the larger (S_{text{H}}) than in case A2 under the same stress condition (case A) were also feasible.
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