Dynamics and Vibrations of Nonlinear Systems with Applications
A special issue of Applied Sciences (ISSN 2076-3417). This special issue belongs to the section "Mechanical Engineering".
Deadline for manuscript submissions: 28 February 2025 | Viewed by 2353
Special Issue Editors
Interests: mechanics of systems; non-linear vibrations; dynamical systems; stability; chaos; numerical analysis
Special Issues, Collections and Topics in MDPI journals
Interests: nonlinear dynamics; nonlinear vibrations; complex systems
2. Research Institute for Construction Equipment and Technology—ICECON SA, 021652 Bucharest, Romania
Interests: nonlinear dynamics; nonlinear vibrations; stability
Interests: dynamics; biomechanics; optimization; complex structures; numerical methods
Special Issue Information
Dear Colleagues,
This Special Issue is dedicated to studies and research in the field of nonlinear dynamics and vibrations, taking into account the following: a) Non-linear vibrations and non-linear systems are the most common in nature, and linear ones are just a special case of the former; b) The solutions of nonlinear systems are bounded or not, periodic or not, or even chaotic; c) Non-linearities can originate from the expressions of masses, elastic constants, frictions, exciting forces, and their combinations or they can be systems where some of them differ on certain portions; d) The solutions are provided in analytical or numerical form (the most common situation).
Papers must focus on the following research areas:
- Systems with nonlinear behavior;
- The control of nonlinear dynamics and vibrations;
- Methods to study the nonlinear systems;
- Chaotic motions;
- The solutions of nonlinear vibrations;
- Nonlinear vibrations transmitted to structures;
- The isolation of nonlinear vibrations;
- Comfort;
- Bounded and periodic dynamics.
Prof. Dr. Nicolae-Doru Stănescu
Prof. Dr. Nicolae Pandrea
Prof. Dr. Polidor-Paul Bratu
Dr. Veturia Chiroiu
Dr. Ligia Munteanu
Guest Editors
Manuscript Submission Information
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Keywords
- nonlinearity
- periodic solution
- bounded solution
- chaos
- analytical and numerical solution
- control
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