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A note on discrete-time dynamical systems under periodic perturbation
We present some results on the existence and the minimum period of periodic orbits for discrete-time dynamical systems under periodic perturbation. Some examples are presented to illustrate these results.
Huimin Li, Xiaosong Yang
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Effects of Discrete Time Delays and Parameters Variation on Dynamical Systems
Delay Differential Equations (DDE's) have received considerable attention in recent years. В While most of these articles focused on the effects of the time delays on the stability of the equilibrium points and on the bifurcation that they may raised, В ...
Ibrahim Oumar Diakite +1 more
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On the Construction of Chaotic Dynamical Systems on the Box Fractal
In this paper, our main aim is to obtain two different discrete chaotic dynamical systems on the Box fractal ($B$). For this goal, we first give two composition functions (which generate Box fractal and filled-square respectively via escape time ...
N. Aslan, M. Saltan
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The original continuous-time ''goldfish'' dynamical system is characterized by two neat formulas, the first of which provides the N Newtonian equations of motion of this dynamical system, while the second provides the solution of the corresponding ...
Francesco Calogero
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On Discrete-Time Polynomial Dynamical Systems on Hypergraphs
arXiv admin note: text overlap with arXiv:2401 ...
Shaoxuan Cui +3 more
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Dimensionality reduction of discrete-time dynamical systems
One of the outstanding problems in complexity science and dynamical system theory is understanding the dynamic behavior of high-dimensional networked systems and their susceptibility to transitions to undesired states. Because of varied interactions, large number of parameters and different initial conditions, the study is extremely difficult and ...
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Parallel Dynamical Systems over Graphs and Related Topics: A Survey
In discrete processes, as computational or genetic ones, there are many entities and each entity has a state at a given time. The update of states of the entities constitutes an evolution in time of the system, that is, a discrete dynamical system.
Juan A. Aledo +2 more
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Rich Dynamics Caused by a Fractional Diffusion Operator in Nonchaotic Rulkov Maps
There are few works about Neimark–Sacker bifurcating analysis on discrete dynamical systems with linear diffusion and delayed coupling under periodic/Neumann-boundary conditions.
Huanqin Hu, Mingshu Peng, Yingfei Qi
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W-Stability of Multistable Nonlinear Discrete-Time Systems
Motivated by the importance and application of discrete dynamical systems, this paper presents a new Lyapunov characterization which is an extension of conventional Lyapunov characterization for multistable discrete-time nonlinear systems. Based on a new
Zhishuai Ding, Guifang Cheng, Xiaowu Mu
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Approximation of nearly-periodic symplectic maps via structure-preserving neural networks
A continuous-time dynamical system with parameter $$\varepsilon$$ ε is nearly-periodic if all its trajectories are periodic with nowhere-vanishing angular frequency as $$\varepsilon$$ ε approaches 0.
Valentin Duruisseaux +2 more
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