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Continuous stirred tank bioreactors with non-monotonic growth kinetics can exhibit bifurcation and multiple equilibrium points.
In this paper, nonlinear systems having multiple equilibrium points and low order dynamics are investigated.
Mathematically, the epidemic models containing vaccination lead to multiple equilibrium points and show bifurcation phenomena.
Previous works rarely discussed an epidemics model with vaccination strategies that lead to multiple equilibrium points.
In free vibration study, eigenvalue-based stability analysis for multiple equilibrium points is performed which offers an insight in system stiffness.
In particular, we analytically obtain a certain threshold value of the basic reproduction number (R_{0}) and describe the existence conditions of multiple equilibrium points.
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In this investigation, system (2.3) has multiple stable equilibrium points.
It is easy to verify that there are multiple Nash equilibrium points in the game.
Therefore, the theory is useful for stability problems subject to multiple stable equilibrium points.
Multiple stable equilibrium points or periodic orbits are accompanied by the existence of continuous attractors.
However, direct application of the best response strategies is not guaranteed to converge to the optimal Nash equilibrium, although multiple Nash equilibrium points for the JBPS are possible to be achieved.
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multiple equilibrium codes
multiple bonus points
multiple vantage points
multiple equilibrium modes
multiple equilibrium configurations
multiple equilibrium designs
multiple equilibrium phases
multiple pressure points
multiple control points
multiple calibration points
multiple equilibrium solutions
multiple equilibrium intermediates
multiple entry points
multiple end points
multiple equilibrium paths
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