Special Issue on Dynamical System and Its Application

In mathematics, a dynamical system is a system in which a function describes the time dependence of a point in a geometrical space. At any given time, a dynamical system has a state given by a tuple of real numbers (a vector) that can be represented by a point in an appropriate state space (a geometrical manifold). The evolution rule of the dynamical system is a function that describes what future states follow from the current state. The study of dynamical systems is the focus of dynamical systems theory, which has applications to a wide variety of fields such as mathematics, physics, biology, chemistry, engineering, economics, and medicine. Dynamical systems are a fundamental part of chaos theory, logistic map dynamics, bifurcation theory, the self-assembly process, and the edge of chaos concept.

In this special issue, we intend to invite front-line researchers and authors to submit original research and review articles on dynamical system and its application. Potential topics include, but are not limited to:

• Bifurcation theory
• Ergodic systems
• Nonlinear dynamical systems and chaos
• Logistic map
• Stability of the dynamical system
• Applications of dynamical systems

Authors should read over the journal’s For Authors carefully before submission. Prospective authors should submit an electronic copy of their complete manuscript through the journal’s Paper Submission System.

Please kindly notice that the “Special Issue” under your manuscript title is supposed to be specified and the research field “Special Issue – Dynamical System and Its Application” should be chosen during your submission.

According to the following timetable:

APM Editorial Office

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