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A sensitivity approach is adopted in the formulation of the ill-posed inverse problem.
The first-order shear deformation theory and von Kármán assumption are adopted in the formulation.
The present theory is featured by the fact that virtually no kinematic hypothesis was adopted in the formulation.
Work conjugate triplets consisting the Cauchy stress tensor, the Green-Lagrange strain tensor, and constant constitutive relations are adopted in the formulation.
The main hypotheses adopted in the formulation are: the thermo-viscoplastic behavior of the material expressed by Perzyna constitutive equation and rolling under plane-deformation conditions.
The hypotheses initially adopted in the formulation of the models were modified at the sight of the results of subjecting the values obtained for the response variables to a variance analysis.
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A consistent mass matrix is adopted in the present formulation.
PL is the path loss between x and t: since it depends on their distance, the path loss P0 at the reference distance d0 = 1 m is adopted in the second formulation of Equation 18.
There were different approaches adopted in the literature for formulation of fitness function for relay coordination studies.
Therefore, this BEM formulation was adopted in the present study.
Note that the expected value of the packet delay lower bound could have been computed using the Linear Programming formulation as adopted in the full knowledge-based approach in [28].
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