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The whole family loses stability".
As a result, the spine loses stability.
As land is cleared for agriculture, for instance, the soil loses stability and more particles are blown into the atmosphere.
This branch loses stability at a torus bifurcation TR1.
Results show that the system loses stability by divergence.
The non-selective branch (with a # on it) loses stability at a torus bifurcation (TR).
This orbit loses stability at the non-selective torus bifurcation (NSTR) as we enter R4.
But, how does the dynamic behavior go when the positive equilibrium loses stability?
Here, the steady state of the system loses stability and a noisy oscillation appears to emerge.
The system undergoes a series of periodic-doubling bifurcations wherein a (2^{k} -cycle loses stability.
The latter means that the disease-free equilibrium loses stability and an endemic equilibrium arises.
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