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Necessary and sufficient conditions for the solution of robust output feedback stabilization (ROFS) problem are given.
The decentralized control problem then reduces to a solution of robust control problems of subsystems'size.
Based on the dynamic CSIT mode, closed-form solution of robust Tomlinsion-Harashima precoding (THP) is derived by a Lagrangian approach.
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This unique property allows for solution manipulation of robust polymer materials for applications associated with extreme operating or processing conditions.
Based on these Kriging metamodels, the Pareto-optimal solution of the robust transit schedule is obtained.
The problem of attitude regulation for magnetically actuated spacecraft is considered and a randomized approach for the solution of the robust periodic state-feedback control problem is proposed.
The controller is based on the on-line solution of a robust performance test based on a Structured Singular Value norm.
The solution of that robust control problem is a solution of the optimal control problem where the unmatched uncertainties are compensated and additionally, the stability of the closed-loop system is guaranteed by the satisfaction of an appropriate Lyapunov function.
We further give a solution for robust stabilization of 2-D systems subject to a class of norm bounded uncertainties.
□ If k ⁎ ≥ Γ, then the optimal solution consists of the solutions of a robust knapsack problem with parameter Γ for N1 and of an instance of (KP) for N2 with nominal weights.
Lemma 3 If k ⁎ ≥ Γ, then the optimal solution consists of the solutions of a robust knapsack problem with parameter Γ for N 1 and of an instance of (KP ) for N 2 with nominal weights.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com