- Philip Holmes, “Chaotic motions in a weakly nonlinear model for surface waves”, J. Fluid Mech., 162, 1986, 365

- Jean-Pierre Leduc, “A Group-Theoretic Construction with Spatiotemporal Wavelets for the Analysis of Rotational Motion”, Journal of Mathematical Imaging and Vision, 17, № 3, 2002, 207

- V. Rom-Kedar, A. Leonard, S. Wiggins, “An analytical study of transport, mixing and chaos in an unsteady vortical flow”, J. Fluid Mech., 214, 1990, 347

- Jianyu Hu, Juan-Pablo Ortega, Daiying Yin, “A structure-preserving kernel method for learning Hamiltonian systems”, Math. Comp., 2025

- K. Bajer, H. K. Moffatt, “On a class of steady confined Stokes flows with chaotic streamlines”, J. Fluid Mech., 212, 1990, 337

- Henry D. I. Abarbanel, “Universality and strange attractors in internal-wave dynamics”, J. Fluid Mech., 135, 1983, 407

- Gregory S. Ezra, “Geometric Approach to Response Theory in Non-Hamiltonian Systems”, Journal of Mathematical Chemistry, 32, № 4, 2002, 339

- Ugo Locatelli, Antonio Giorgilli, “Invariant Tori in the Secular Motions of the Three-body Planetary Systems”, Celestial Mechanics and Dynamical Astronomy, 78, № 1-4, 2000, 47

- Troy Story, “Dynamics on Differential One-Forms”, Journal of Mathematical Chemistry, 29, № 2, 2001, 85

- Stanisław P. Kasperczuk, “Completely Integrable Systems Connected with Lie Algebras”, Celestial Mechanics and Dynamical Astronomy, 76, № 4, 2000, 215
