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Using the bilinear matrix inequality (BMI) method, the stability of the NCS is discussed.
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This damaging effect cannot be predicted by using the bilinear hysteresis models devoid of degradation characteristics.
Second, the CT value is converted into a mu-value using the bilinear scale method.
Using the bilinear mappings and, we construct the weak formulation of problem (1.1) as follows: (3.5).
Adequacy (r2) analysis was used to quantify the improvements from using the bilinear model when compared with the linear model which considered only substitution.
Using the technique of the bilinear matrix inequality (BMI), the necessary and sufficient conditions are given for interconnected stability and cooperative stabilization of two subsystems.
To overcome the bilinear matrix inequality problems involved in the delay dependent conditions; a cone complementary linearization method is used to find a feasible solution set.
A stable method is proposed by inserting a small in the diagonal of the bilinear matrix.
A genetic-based convex programming technique process is developed to solve the solution to the bilinear matrix inequalities.
Sufficient condition for the existence of the non-fragile DVA with a prescribed H∞ level is derived by using a bilinear matrix inequality (BMI).
Finally, a design method for state feedback control, applied to web handling systems and using a bilinear matrix inequality (BMI) approach, is proposed and discussed.
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