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Then there exists a unique equilibrium point of system (1.1).
For every point of system (3.7), then one has (3.8).
Let be a unique equilibrium point of system (1).
Let be an equilibrium point of system (1) with.
Then the equilibrium point of system (31) is asymptotically stable.
A boundary condition is usually given to an attribute at a time point of system behavior.
In the two cases, O is always a fixed point of system (3.1).
Assume that (x^{ast} in R ^{n}) is the unique equilibrium point of system (12).
The authors studied the stability of equilibrium point of system (2) and persistence.
hold, then the equilibrium point of system (1.3) is globally asymptotically stable.
Meanwhile, the last two examples show that the positive equilibrium point of system (1) is unstable.
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CEO of Professional Science Editing for Scientists @ prosciediting.com