[
1. Saveiev, I.V. (1982). General Physics Course (vol. I. Mechanics, Oscillations and Waves, Molecular Physics Science). Main Editorial Office of Physical and Mathematical Literature, M. (in Russian).
]Search in Google Scholar
[
2. Grigoriev, A.Yu., Grigoriev, K.A., & Malyavko, D.P. (2015). Collision of Bodies: Textbook. SPb.: ITMO University (in Russian).
]Search in Google Scholar
[
3. Strautmanis, G., Mezītis, M., Strautmane, V., & Gorbenko, A. (2018). Model of a vertical rotor with an automatic balancer with two compensating masses. In: Vibroengineering PROCEDIA, vol. 21: 35th International Conference on Vibroengineering (pp. 202–207), 13–15 December 2018, India, Delhi.10.21595/vp.2018.20105
]Search in Google Scholar
[
4. Sperling, L., Ryzhik, B., Linz, Ch., & Duckstein, H. (2002). Simulation of Two-Plane Automatic Balancing of a Rigid Rotor. Mathematics and Computers in Simulation, 58 (4–6), 351–365.10.1016/S0378-4754(01)00377-9
]Search in Google Scholar
[
5. Ryzhik, B., Duckstein, H., & Sperling, L. (2004). Partial Compensation of Unbalance by One- and Two Automatic Balancing Devices. International Journal of Rotating Machinery, 10 (3), 193–201.10.1155/S1023621X0400020X
]Search in Google Scholar
[
6. Gorbenko, A.N., Klimenko, N.P., & Strautmanis, G. (2017). Influence of Rotor Unbalance Increasing on the Stability of its Autobalancing. Procedia Engineering, 206, 266–271. doi: 10.1016/j.proeng.2017.10.472.
]Open DOISearch in Google Scholar
[
7. Goncharov, V., Filimonikhin, G., Nevdakha, A., & Pirogov, V. (2017). An Increase of the Balancing Capacity of Ball or Roller-Type Auto-Balancers with Reduction of Time of Achieving Auto-Balancing. Eastern-European Journal of Enterprise Technologies, 1 (7), 15–24. doi: 10.15587/1729-4061.2017.92834.
]Open DOISearch in Google Scholar
[
8. Kapitza, P.L. (1951). Dynamic stability of the pendulum at an oscillating suspension point. ZhETF, 21, 588–597 (in Russian).
]Search in Google Scholar
[
9. Butikov, E.I. (2011). An Improved Criterion for Kapitza’s Pendulum Stability. Journal of Physics A: Mathematical and Theoretical, 44, 295202.10.1088/1751-8113/44/29/295202
]Search in Google Scholar
[
10. Butcher, J.C. (2008). Numerical Methods for Ordinary Differential Equations. John Willey & Sons.10.1002/9780470753767
]Search in Google Scholar
[
11. Urbahs, A., Banovs, M., Carjova, K., Turko, V., & Feshchuk, J. (2017). Research of the Micromechanics of Composite Materials with Polymer Matrix Failure under Static Loading Using the Acoustic Emission Method. Aviation, 21 (1), 9–16.10.3846/16487788.2016.1264720
]Search in Google Scholar
[
12. Urbahs, A., & Carjova, K. (2019). Bolting Elements of Helicopter Fuselage and Tail Boom Joints Using Acoustic Emission Amplitude and Absolute Energy Criterion. Journal of Aerospace Engineering, 32 (3), 3–12.10.1061/(ASCE)AS.1943-5525.0000963
]Search in Google Scholar
[
13. Urbahs, A., Carjova, K., & Fescuks, J. (2017). Analysis of the Results of Acoustic Emission Diagnostics of a Structure during Helicopter Fatigue Tests. Aviation, 21 (2), 64–69.10.3846/16487788.2017.1335231
]Search in Google Scholar