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It's not something we have often agreed upon in terms of the solution.
Then, the desired estimator matrix gain is characterized in terms of the solution to these LMIs.
The design procedure is given in terms of the solution of a set of Matrix Inequalities.
The experimental results reveal very encouraging results in terms of the solution quality.
The optimal control for this problem is defined in terms of the solution to the equation.
Moreover, all physical quantities can be expressed in terms of the solution of the resulting equation.
The desired estimator gain can be characterized in terms of the solution to linear matrix inequalities (LMIs).
The desired estimator matrix gain can be characterized in terms of the solution to linear matrix inequalities (LMIs).
Our proposed algorithm demonstrates a good performance in terms of the solution quality, robustness, and the constraint-handling ability.
Subsequently, the desired state feedback gain matrix is designed in terms of the solution to a convex optimization problem.
Third, the desired estimator gain can be designed in terms of the solution to linear matrix inequalities (LMIs).
More suggestions(15)
in terms of the answer
in terms of the response
in terms of the approach
in terms of the resolving
in terms of the remedies
in terms of the method
in terms of the voice
in terms of the amount
in terms of the culture
in terms of the draw
in terms of the music
in terms of the problem
in terms of the workload
in terms of the arrest
in terms of the history
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