Exact(2)
The IT2 fuzzy closed-loop systems are represented as descriptor system form for obtaining stability conditions in terms of linear matrix inequalities (LMIs).
We consider that currently the proposed implants do not satisfy the expectations for obtaining stability and early postoperative mobilization of the joint.
Similar(6)
As a result of this new characterization, the LMI conditions allows obtaining stability regions for slow time-varying delay systems which are very closed to the constant delay case.
In Section 2, we present the third and fourth order difference schemes for problem (1.1) and obtain stability estimates for them.
Besides, for this system, we obtain stability, Hopf and Turing bifurcations and spatial patterns.
In order to obtain stability for the scheme (19) we make an additional assumption, involving an inverse inequality between H h and V h *.
Another important method to obtain stability for such a system is the Hyers-Ullam stability introduced by Ullam [21] in 1940, which was answered by Hyers [22] in 1941.
In contrast, very slow degradation makes it almost impossible for the system to obtain stability, unless the feedback loop is greatly relaxed with significantly weak inhibition strength (i.e. very high K1).
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