Spatial motion of a pendulum in a jet flow: qualitative aspects and integrability
Author:
Affiliation:
1. Institute of Mechanics Lomonosov Moscow State University Michurinskii Ave. 1 Moscow 119192 Russian Federation
Publisher
Wiley
Subject
Electrical and Electronic Engineering,Atomic and Molecular Physics, and Optics
Link
https://onlinelibrary.wiley.com/doi/pdf/10.1002/pamm.202000094
Reference4 articles.
1. M. V. Shamolin Dynamical systems with variable dissipation: Approaches methods and applications J. Math. Sci. 162(6) pp. 741–908 (2009).
2. M. V. Shamolin Variety of Integrable Cases in Dynamics of Low- and Multi-Dimensional Rigid Bodies in Nonconservative Force Fields J. Math. Sci. 204(4) pp. 379–530 (2015).
3. M. V. Shamolin Low-dimensional and multi-dimensional pendulums in nonconservative fields. Part 1 J. Math. Sci. 233(2) pp. 173–299 (2018).
4. M. V. Shamolin Low-dimensional and multi-dimensional pendulums in nonconservative fields. Part 2 J. Math. Sci. 233(3) pp. 301–397 (2018).
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