Labyrinth walk: A chaotic non Hamiltonian conservative system that does not admit an energy function

Labyrinth walk: A chaotic non Hamiltonian conservative system that does not admit an energy function

 Labyrinth Chaos and it conservative version, Labyrinth walk are generic and minimal models of a dynamical system discovered by Otto Rossler and Rene Thomas in order to identify the necessary mathematical conditions for the appearance of chaotic and hyperchaotic motion in continuous flows. It turned out that in spite of its extreme simplicity these systems are full of surprising properties. Simple and elegant as it is, it still holds great promise for elucidating aspects of chaotic dynamics that are not evident in other systems. Our work highlights the incredible riches of this system in its disconcerting simplicity and its importance in the context of dynamical systems and in other fields. This is joint work with Chris G. Antonopoulos and Vasileios Basios.

Speaker

Anouchah Latifi, University of Qom

How to attend

If not a member of the Dept. Mathematical Science at the University of Essex, you can register your interest in attending the seminar and request the Zoom’s meeting password by emailing Dr Jesus Martinez-Garcia (jesus.martinez-garcia@essex.ac.uk).