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, 2015, 379
M. V. Shamolin, “Integrable Cases in the Dynamics of a Multi-Dimensional Rigid Body in a Nonconservative Field in the Presence of a Tracking Force”, J Math Sci, 214, № 6, 2016, 865
M. V. Shamolin, “Low-Dimensional and Multi-Dimensional Pendulums in Nonconservative Fields. Part 1”, J Math Sci, 233, № 2, 2018, 173
M. V. Shamolin, “Classification of Integrable Cases in the Dynamics of a Four-Dimensional Rigid Body in a Nonconservative Field in the Presence of a Tracking Force”, J Math Sci, 204, № 6, 2015, 808
M. V. Shamolin, “New Cases of Integrability of Equations of Motion of a Rigid Body in the n-Dimensional Space”, J Math Sci, 221, № 2, 2017, 205
M. V. Shamolin, “Integrable Motions of a Pendulum in a Two-Dimensional Plane”, J Math Sci, 227, № 4, 2017, 419
M. V. Shamolin, “Low-Dimensional and Multi-Dimensional Pendulums in Nonconservative Fields. Part 2”, J Math Sci, 233, № 3, 2018, 301
M. V. Shamolin, “Phase Portraits of Dynamical Equations of Motion of a Rigid Body in a Resistive Medium”, J Math Sci, 233, № 3, 2018, 398
Maxim V. Shamolin, “Review of Cases of Integrability in Dynamics of Lower- and Multidimensional Rigid Body in a Nonconservative Field of Forces”, International Journal of Mathematics and Computers in Simulation, 16, 2022, 42
M. V. Shamolin, “Integrable Variable Dissipation Systems on the Tangent Bundle of a Multi-Dimensional Sphere and Some Applications”, J Math Sci, 230, № 2, 2018, 185