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Utilizing the Lyapunov method and linear matrix inequality technology, new bounded input bounded output stability criteria are derived.
In this section, based on the Lyapunov method and linear matrix inequality techniques, the following stability criteria are derived.
In this section, based on the Lyapunov method and linear matrix inequality techniques, the following theoretical results can be derived.
The integral inequality method and linear matrix inequality (LMI) technique are adopted during the process of robust L1 stability analysis.
Some existing results via Lyapunov functional method and linear analysis are found to be special cases of the present result.
Based on the Lyapunov method and linear matrix inequality technology, new bounded input bounded output stability criteria for the Lurie system have been derived.
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The density matrix method and linear-response theory have been used to calculate the absorption.
In this paper, all the models are analysed both in linear static method which is known as equivalent static force method (ESFM) and linear dynamic method which is response spectrum method (RSM) and time history method (THM).
The solution algorithms include robust nonlinear and linear solution schemes, parameter continuation methods, and linear stability analysis techniques.
Repetition-based methods and linear interpolation methods have been proposed, and they can be classified as non-motion-compensated approaches[3 6].
Currently, the fuzzy methods and linear programming method have been proposed as an effective solution for the calculations of fuzzy RPNs.
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