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An instantaneous optimal closed loop control approach by minimizing an objective function at each time instant is developed using the Newmark method for solution of the linear equations of motion.
We selected the exposures by minimizing an objective function that is based on the derivative of the response function.
The results of the experimental campaign are then used to update the numerical models by minimizing an objective function.
The interfaces are then improved by minimizing an objective function that smoothes interface normals while enforcing convexity and volume constraints for the pure material subcells.
In the proposed methodology, parameters of hysteretic material models assigned to elements (or substructures) of a nonlinear FE model are updated by minimizing an objective function.
The construction is achieved by minimizing an objective function (OF) defined as the difference between the effective desired property and the one calculated at each iteration.
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This will be done by globally minimizing an objective function which measures the quality of the fit.
The closed-form solution to MPC problem is derived by minimizing a specified objective function.
The empirical parameter was evaluated by minimizing a global objective function.
The rules are obtained by minimizing a frequency objective function subject to a constraint on the maximum sensitivity.
We design the power coordinated controller for each subsystem via moving horizon control by minimizing a suitable objective function.
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