The method used, which, in the authors' opinion, is not quite new, is based on the expansion of the elasticity equations into a Taylor series of the transverse variable: by using the same degree of expansion, the equations obtained for the cylindrical part and for the spherical parts are consistent (they correspond to the Donnell and Mushtari approximation).
Finally, we calculated PPV, NPV, and percentage not predictable using the same degree of change in PANSS items from the final model, but with timing of that change defined by week of treatment (Weeks 1, 2, 4, 6, and 8) to ensure that a reasonable time point to assess early improvement had been chosen.
Each simulation used the same degree of turning and velocity so that the trajectory of the tractor-trailer would be a circle.
For comparison with the annual time series estimates, we also undertook a simple time series regression of weekly counts following conventional methods, using the same heat-degrees and cold-degrees daily measures aggregated to weeks ('week-heat' and 'week-cold').
Regarding the knee joint, our robot realized the same degrees of freedom at bending position as a human knee joint by using the same mechanism; two degrees of freedom support both bending and rotation.
In the latter, the numerical solution achieves the same high-order accuracy as a Stokes eigenfunction expansion and is much more accurate than the solution obtained with a classical third order finite element approximation using the same number of degrees of freedom.
The procedure is an iterative one and it leads to an improved eigensolution for the intermediate structure (i.e., a fictitious structure defined by the approximate compatibility conditions) where the improved eigensolution is obtained while always using the same number of degrees of freedom to represent a given substructure.
If the opinions of your school seem largely uniform, how would you rate (using the same scale) the degree of "contempt" they feel toward those of the opposing view?
That is, using the same method of degree reduction without boundary conditions gives less error than with boundary conditions.
Using the same symbol-node-degree distribution, we construct the M-FPEG codes with the FPEG algorithm for M = 4, 5, 6.
