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In Section 2, we introduce the (l_{2,1}) robust block NSP that can characterize the stability and robustness of the (l_{1} -minimization with noisy measurement (9).
The (l_{2,1}) robust block NSP is vital to characterize the stability and robustness of the (l_{2}/l_{1} -minimization with noisy measurement (9), which is the following result.
This formulation has two distinguishing features that are necessary for the formulation of the proposed approach: (i) it is applicable to "black box" systems with no need to identify the internal parameters or to assume a specific structure; (ii) it is possible to design the robust controller for each system state independently while the stability and robustness of the entire system is guaranteed.
The stability and robustness of three approximation levels are also tested.
The stability and robustness of the two proposed schemes are proved using Lyapunov stability theory.
The stability and robustness of the design is considered using multivariable frequency domain techniques.
The sliding mode-based design procedure ensures the stability and robustness of the proposed IAFSMC.
The stability and robustness of the closed loop system will be studied with the Nyquist criterion.
Moreover, the stability and robustness of the closed-loop system is studied using frequency-domain analysis.
Moreover, the stability and robustness of the designed guidance law are analyzed.
The stability and robustness of the proposed controller have been proved using the classic Lyapunov criterion.
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