Sentence examples for may lose stability from inspiring English sources

If (R_{0}=m_{1}), the positive equilibrium point (E^{ast }) is non-hyperholic, that is, it may lose stability.

Due to rigidity, Tyrp1 protein may lose stability of the tyrosinase protein and modulate its catalytic activity in eumelanin synthesis.

Cantilevered thin flexible plates in subsonic axial flow may lose dynamic stability at sufficiently high flow velocity.

The results show that under follower loading the panel may lose its stability due to either flutter or divergence, depending on the system parameters.

Because the non-linear equilibrium path of a shallow arch has unstable branches, when the arch is subjected to a suddenly-applied load, it may lose its stability by dynamic snap-through owing to excessive oscillations reaching its unstable branch.

The trivial equilibrium of a van der Pol Duffing oscillator with a nonlinear feedback control may lose its stability via Hopf bifurcations, when the time delay involved in the feedback control reaches certain values.

It is shown that of the immature prey τ largely determines stability of the immature prey and the predator, in addition τ increases from 8too 12/15.5 to 18.5, and the predator may lose its stability and becomes increasingly unstable by enlarging the amplitude of the oscillation interval (see Fig. 3).

The numerical simulation shows that when (beta>1), and β is not large enough, the solutions of the model are still positive, and the endemic equilibrium may lose the stability and there exists chaos as β increases, which can lead to (R_{0}) increasing.

The trivial equilibrium of a controlled van der Pol Duffing oscillator with nonlinear feedback control may lose its stability via a non-resonant interaction of two Hopf bifurcations when two critical time delays corresponding to two Hopf bifurcations have the same value.

If this synchronization is disrupted, the system may lose its stability [12].

For other special parameter values, the neutral stability curve may have two minima, so that two wave numbers lose stability at the same Zeldovich number.