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In particular, when (p=2), the system is said to be exponentially practically stable in the mean square.

It is shown that the closed-loop system is practically stable in probability.

If the uncertainty is matched, a robust control scheme is proposed, which renders the fuzzy system practically stable.

We have confirmed that practically stable aqueous colloids can be created from small molecules, without addition of surfactants or polymers.

Hence, system (3.2) is exponentially practically stable.

Therefore, the trivial solution of system (2.1) is exponentially practically stable in the pth moment.

SiμGs whose size exceeds 20 μm keep their size practically stable.

Therefore, by Theorem 3.4, system (2.1) is exponentially practically stable in the pth-moment with (eta=82.41, lambda=0.8), and (r=54.58).

Therefore, the singular system (3.2) is exponentially practically stable with respect to (w k)) with (eta=eta_{6}, lambda =lambda_{2}), and (r=r_{7}).

end{aligned} Therefore, from Theorem 3.2, we conclude that the system (4.1) is exponentially practically stable in the pth moment.

end{aligned} Therefore, system (3.1) is exponentially practically stable in the pth-moment with (eta=c_{4}, lambda=sigma), and (r=a_{2}).