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Still, despite globally stable enrollment figures, some families with children attending international schools have certainly suffered in the economic downturn.
Then x ∗ is globally stable.
Hence x ∗ is globally stable.
Furthermore, this equilibrium is globally stable.
Then (S_{3}) is globally stable.
Then T has a globally stable fixed point f ∗.
This means that globally stable oscillations are not possible.
Moreover, it is globally stable once it exists.
If (b_{i}= 0), (i=1,2), we can make the system which has a unique globally stable equilibrium or has unboundedly large solutions become globally stable.
The control law is extensively analysed and compared to some existing, globally stable control laws.
Therefore, the fixed point (y^) is globally stable when (A_{h}=0) and (tau< b/p).
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