Theory and Application of Dynamical Systems in Mechanics, 2nd Edition

A special issue of Mathematics (ISSN 2227-7390). This special issue belongs to the section "Dynamical Systems".

Deadline for manuscript submissions: closed (30 September 2024) | Viewed by 1

Special Issue Editor


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Guest Editor
IT4Innovations, Department of Applied Mathematics, VSB-Technical University of Ostrava, 17. listopadu 2172/15, 708 00 Ostrava, Czech Republic
Interests: dynamical systems; chaos; 0-1 test for chaos; hidden attractor; multistability
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Special Issue Information

Dear Colleagues,

In recent decades, non-linear phenomena have attracted the attention of researchers across many scientific fields. The development of technological devices and theories has led to new scientific results in the area of dynamical systems. These novel outcomes open new and prospective possibilities in widespread fields of science and engineering.

This Special Issue invites papers that focus on recent and novel developments in the theory of dynamical systems, their simulations, and their applications, and especially on analytical, numerical, and experimental results showing non-linear phenomena with regular and irregular patterns, focusing on mechanical systems.

This Special Issue will accept high-quality papers containing original research results and survey articles of exceptional merit in the following fields:

  • Mechanical systems modelling and simulations;
  • Ordinary and partial differential equations theory and numerics;
  • Autonomous, non-autonomous, piecewise-smooth dynamical systems;
  • Chaos, chaos control, and anticontrol;
  • Stability, multi-stability, hidden, and self-excited attractors;
  • Entropy, 0–1 test for chaos, Lyapunov exponent, forecasting, and predictability;
  • Real-world dynamical systems application in mechanics.

Prof. Dr. Marek Lampart
Guest Editor

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Keywords

  • mechanical systems modelling and simulations
  • ordinary and partial differential equations theory and numerics
  • autonomous, non-autonomous, piecewise-smooth dynamical systems
  • chaos, chaos control, and anticontrol
  • stability, multi-stability, hidden, and self-excited attractors
  • entropy, 0–1 test for chaos, Lyapunov exponent, forecasting, and predictability
  • real-world dynamical systems application in mechanics

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