The article considers the
issue of deformation of elastically damping bodies, taking into account the influence
of hysteresis energy losses of forced vibrations. It was found than the
longitudinal vibrations of nonlinear mechanical systems with distributed
parameters mainly depend on the generalized stiffness coefficient, the natural
frequency of the system, and on the increment of the driving force. A monotonic
change in the stiffness coefficient of elastic-damping materials during
hysteretic friction leads to an automatic change in the natural frequency as a
 Gavasheli L. Sh. (2006). Theory of vibration protection of nonlinear mechanical systems. Metznireba, Tbilisi, p. 272.
 Makharadze L. I. (1996). Protection of hydraulic systems against water hammer. Metznireba, Tbilisi, p. 150.
 GavasheliL. Sh., Makharadze L. I. (2016). Transverse damping of main pipelines of hydrotransport systems under the influence of parametric forces. Georgian engineering news, №2, pp. 59-62.
 Panovko Ya. G. (1980). Introduction to the theory of mechanical vibrations. Science, Moscow, pp. 140-150.
How to cite this paper
Deformation of Elastic Damping Bodies, Hysteresis Friction
How to cite this paper: Leon Makharadze, Levan Gavasheli. (2020) Deformation of Elastic Damping Bodies, Hysteresis Friction. Journal of Applied Mathematics and Computation, 4(3), 57-63.