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Cited article:

Dynamics and non-integrability of the variable-length double pendulum: Exploring chaos and periodicity via the Lyapunov refined maps

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Chaos and integrability of relativistic homogeneous potentials in curved space

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Nonlinear Dynamics 112 (6) 4879 (2024)
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Searching for Equilibrium States of Atwood’s Machine with Two Oscillating Bodies by Means of Computer Algebra

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Programming and Computer Software 47 (1) 43 (2021)
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Construction of a Periodic Solution to the Equations of Motion of Generalized Atwood’s Machine using Computer Algebra

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First integrals of motion for two dimensional weight-homogeneous Hamiltonian systems in curved spaces

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Communications in Nonlinear Science and Numerical Simulation 75 220 (2019)
https://doi.org/10.1016/j.cnsns.2019.04.002

Swinging Atwood Machine: Experimental and numerical results, and a theoretical study

O. Pujol, J.P. Pérez, J.P. Ramis, et al.
Physica D: Nonlinear Phenomena 239 (12) 1067 (2010)
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Bifurcations of Liouville tori of an integrable case of swinging Atwood's machine

A. Ouazzani-T.H. and M. Ouazzani-Jamil
Il Nuovo Cimento B Series 11 110 (9) 1111 (1995)
https://doi.org/10.1007/BF02726157

Swinging atwood machine. Far- and near-resonance region

A. Roy Chowdhury and M. Debnath
International Journal of Theoretical Physics 27 (11) 1405 (1988)
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