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Chaos theory studies the behavior of dynamical systems that are highly sensitive to their initial conditions.
Intriguingly, the strength of adaptation mechanisms has been considered as a key factor in shaping the behavior of dynamical systems that are employed to model sleep-like activity15,50,51.
The paper addresses problems of analysis and control of spatial behavior of dynamical systems associated with properties of invariance and attractivity of smooth geometric objects (goal sets).
Examining the behavior of dynamical systems with many degrees of freedom undergoing random excitation at high frequency often requires substantial computation.
PCLCO is a PC formulation for modeling the long-term stochastic behavior of dynamical systems exhibiting a periodic response, i.e. a limit cycle oscillation (LCO).
Control theory [16] deals with the behavior of dynamical systems.
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end{aligned} We will study the behavior of dynamical system by using two feasible equilibria.
Study of the behavior of nonlinear dynamical systems, including the investigation of the fundamental nature of nonlinear systems based on a mathematical description of their underlying equations of motion and the application of recent results from nonlinear dynamical systems theory to problems of practical engineering importance.
The accurate computation of periodic orbits of nonlinear mappings and the precise knowledge of their properties are very important for studying the behavior of many dynamical systems of physical interest.
The accurate computation of periodic orbits and the precise knowledge of their bifurcation properties are very important for studying the behavior of many dynamical systems of physical interest.
In this paper, the dynamical behavior of a class of dynamical system is investigated at fixed parameter region.
More suggestions(15)
behavior of biomolecular systems
behavior of physical systems
behavior of iterative systems
behavior of miniaturized systems
behavior of biochemical systems
behavior of dynamic systems
behavior of aquatic systems
behavior of complex systems
behavior of multicomponent systems
behavior of ecological systems
behavior of disordered systems
behavior of real systems
behavior of macroscopic systems
behavior of cellular systems
behavior of Hamiltonian systems
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