[1] Chernousko, F.L., Akulenko, L.D., Leshchenko, D.D., Evolution of Motions of a Rigid Body About its Center of Mass, Springer Cham, 2017.
[2] Leimanis, E., The general problem of the motion of coupled rigid bodies about a fixed point, Springer-Verlag, New York, 1965.
[3] Yehia, H.M., Rigid body dynamics: A Lagrangian approach, 1st ed. Cham, Switzerland, Springer, 2022.
[4] Akulenko, L.D., Zinkevich, Y.S., Leshchenko, D.D., Rachinskaya, A.L., Optimal rotation deceleration of a dynamically symmetric body with movable mass in a resistant medium, Journal of Computer and Systems Sciences International, 50(2), 2011, 198-204.
[5] Akulenko, L.D., Leshchenko, D.D., Rachinskaya, A.L., Optimal deceleration of rotations of an asymmetric body with a cavity filled with viscous fluid in a resistive medium, Journal of Computer and Systems Sciences International, 51(1), 2012, 38-48.
[6] Akulenko, L.D., Kozachenko, T.A., Leshchenko, D.D., Quasi-optimal braking of rotations of a body with a moving mass coupled to it through a quadratic friction damper in a resisting medium, Journal of Computer and Systems Sciences International, 57(5), 2018, 689-694.
[7] El-Sabaa, F.M., Amer, T.S., Sallam, A.A., Abady, I.M., Modeling of the optimal deceleration for the rotatory motion of asymmetric rigid body, Mathematics and Computers in Simulation, 198, 2022, 407-425.
[8] Sirotin, A.N., A ranking alternative of the extremals in the problem of the optimal reorientation of an axisymmetric rigid body, Journal of Applied Mathematics and Mechanics, 79(1), 2015, 9-16.
[9] Tsiotras, P., On the optimal regulation of an axi-symmetric rigid body with two controls, Guidance, Navigation, and Control Conference, 1996.
[10] Galal, A.A., Amer, T.S., Elneklawy, A.H., El-Kafly, H.F., Studying the influence of a gyrostatic moment on the motion of a charged rigid body containing a viscous incompressible liquid, The European Physical Journal Plus, 138(10), 2023, 959.
[11] Leshchenko, D., Ershkov, S., Kozachenko, T., Evolution of rotational motions of a nearly dynamically spherical rigid body with a moving mass, Communications in Nonlinear Science and Numerical Simulation, 133, 2024, 107916.
[12] Amer, T.S., El-Kafly, H.F., Elneklawy, A.H., Galal, A.A., Analyzing the spatial motion of a subjected rigid body to constant body-fixed torques and gyrostatic moment, Scientific Reports, 14(1), 2024, 5390.
[13] Amer, T.S., El-Kafly, H.F., Elneklawy, A.H., Galal A.A., Analyzing the dynamics of a charged rotating rigid body under constant torques, Scientific Reports, 14(1), 2024, 9839.
[14] Ge, X., Yi, Z., Chen, L., Optimal control of attitude for coupled-rigid-body spacecraft via Chebyshev-Gauss pseudospectral method, Applied Mathematics and Mechanics, 38(9), 2017, 1257-1272.
[15] Biryukov, V.G., Chelnokov, Y.N., Construction of optimal laws of variation of the angular momentum vector of a rigid body, Mechanics of Solids, 49(5), 2014, 479-494.
[16] Aalipour, A., Kebriaei, H., Ramezani, M., Analytical optimal solution of perimeter traffic flow control based on MFD dynamics: A Pontryagin’s maximum principle approach, IEEE Transactions on Intelligent Transportation Systems, 20(9), 2018, 3224-3234.
[17] Rozenblat, G.M., Reshmin, S.A., On optimal rigid body rotation with application of internal forces, Mechanics of Solids, 58(8), 2023, 2779-2791.
[18] Amer, T.S., El-Kafly, H.F., Elneklawy, A.H., Amer, W.S., Modeling analysis on the influence of the gyrostatic moment on the motion of a charged rigid body subjected to constant axial torque, Journal of Low Frequency Noise, Vibration and Active Control, 43(4), 2024, 1593-1610.
[19] Amer, T.S., Elneklawy, A.H., El-Kafly, H.F., A novel approach to solving Euler’s nonlinear equations for a 3DOF dynamical motion of a rigid body under gyrostatic and constant torques, Journal of Low Frequency Noise, Vibration and Active Control, 44(1), 2024, 111-129.
[20] Amer, T.S., Amer, W.S., Fakharany, M., Elneklawy, A.H., El-Kafly, H.F., Modeling of the Euler-Poisson equations for rigid bodies in the context of the gyrostatic influences: An innovative methodology, European Journal of Pure and Applied Mathematics, 18(1), 2025, 5712.
[21] Amer, T.S., Elneklawy, A.H., El-Kafly, H.F., Analysis of Euler’s equations for a symmetric rigid body subject to time-dependent gyrostatic torque, Journal of Low Frequency Noise, Vibration and Active Control, 44(2), 2025, 831-843.
[22] Naumov, N.Y., Nunuparov, A.M., Chernousko, F.L., Optimal rotation of a solid body by a moving mass in the presence of phase constraints, Journal of Computer and Systems Sciences International, 61(1), 2022, 16-23.
[23] Lai, L.-C., Yang, C.-C., Wu, C.-J., Time-optimal maneuvering control of a rigid spacecraft, Acta Astronautica, 60(10-11), 2007, 791-800.
[24] El-Gohary, A., Optimal control of a rotational motion of a gyrostat on circular orbit, Mechanics Research Communications, 27(1), 2000, 59-67.
[25] Amer, T.S., El-Kafly, H.F., Elneklawy, A.H., Galal, A.A., Stability analysis of a rotating rigid body: The role of external and gyroscopic torques with energy dissipation, Journal of Low Frequency Noise, Vibration and Active Control, 44(3), 2025, 1502-1515.
[26] Amer, T.S., Elneklawy, A.H., El-Kafly, H.F., Dynamical motion of a spacecraft containing a slug and influenced by a gyrostatic moment and constant torques, Journal of Low Frequency Noise, Vibration and Active Control, 44(3), 2025, 1708-1725.
[27] Amer, T.S., Alanazy, A., Elneklawy, A.H., Amer, W.S., El-Kafly H.F., A novel study on the fourth first integral for the rotatory motion of an impacted charged rigid body by external torques, Journal of Low Frequency Noise, Vibration and Active Control, 2025, DOI: 10.1177/14613484251347080.
[28] Amer, T.S., Alanazy, A., Elneklawy, A.H., Amer, W.S., El-Kafly, H.F., Asymptotic solutions for the 3D motion of asymmetric charged gyrostatic satellite using Poincaré small parameter technique, Aerospace Science and Technology, 168, 2026, 110764.
[29] Elneklawy, A.H., Amer, T.S., El-Kafly H.F., Nonlinear dynamical motion of a nearly spherical gyrostat containing a spherical slug filled with a viscous liquid, Journal of Nonlinear Mathematical Physics, 2025, DOI: 10.1007/s44198-025-00341-1.
[30] Hesch, C., Glas, S., Schuß, S., Space-time rigid multibody dynamics, Multibody System Dynamics, 61(3), 2023, 415-434.