The coupled nonlinear ordinary differential equations obtained by the Galerkin approximation are integrated by using the conditionally stable explicit algorithm.
In the improved solution method, the sample average approximation technique is integrated with the accelerated Benders' decomposition approach to improvement of the mixed integer linear programming solution phase.
The continuity equation is integrated in time using the backward Euler approximation and discretized with finite elements using pore pressure as the variable.
Lastly, the stream of Dirac pulses is integrated twice to obtain the reconstructed EEG signals which correspond to the nonuniform linear spline approximation of the EEG signals.
Everything is integrated.
It is integrated, more integrated every day.
This approximation is then integrated in the design of an optimal polynomial controller, allowing for the efficient estimation of statistics and probability density functions of quantities of interest.
Then two thresholds, which are based on approximation information and tolerance information, are integrated to evaluate collisions between polygonal models.
The flow rates per width and the pressure differences simplified in several sub-regions within the coating bead regime have been integrated together with approximations of the upstream and downstream menisci and the interlayer between the top and bottom layers.
