The article considers chaos theory as a scientific concept that was developed to explain nonlinear dynamics in objects of complex nature and solve applied problems engineering, meteorology, economics, construction, etc. Application sociology provides for good outcomes big social systems. In the context management, it opens discourse models overcome “the curse complexity”. It explains transforma...

This research work investigates the global chaos synchronization of identical chaotic systems based on sliding mode control theory and Lyapunov stability theory. The paper begins with a problem statement on global chaos synchronization of chaotic systems. A general result is derived for the global chaos synchronization of chaotic systems using slide mode control and this result is established u...

‎in the following text for arbitrary $x$ with at least two elements‎, ‎nonempty countable set $gamma$‎ ‎we make a comparative study on the collection of generalized shift dynamical systems like $(x^gamma,sigma_varphi)$ where $varphi:gammatogamma$ is an arbitrary self-map‎. ‎we pay attention to sub-systems and combinations of generalized shifts with counterexamples regarding devaney‎, ‎exact dev...

Recently, interest has turned to the mathematical concept of chaos as an explanation for a variety of complex processes in nature. Chaotic systems, among other characteristics, can produce what appears to be random output. Another property of chaotic systems is that they may exhibit abrupt intermittent transitions between highly ordered and disordered states. Because of this property, it is hyp...

Purpose: The research aims to test the relationship between chaos theory and strategic Entrepreneurship in Iraqi National Security Advisory, as well clarifies results by showcasing applied side of research.
 
 Theoretical framework: concentrates on 3 main points, which are: (I) Chaos Theory, (II) Strategic Entrepreneurship, (III) research. It tries analyze these variables reviewing in...

We speak of chaos in quantum systems if the statistical properties of the eigenvalue spectrum coincide with predictions of random–matrix theory. Chaos is a typical feature of atomic nuclei and other self–bound Fermi systems. How can the existence of chaos be reconciled with the known dynamical features of spherical nuclei? Such nuclei are described by the shell model (a mean–field theory) plus ...