Strengthening of damping properties after initial plastic deformation: static and dynamic tests

Abstract

The effect of the initial plastic deformation on the damping properties of low-carbon steel is experimentally studied, which corresponds to a change in the deformation diagram. The deformation diagram also refers to hysteresis loops that expand after the initial plastic deformation, called “plastic execution” in the work. When constructing hysteresis loops and recording damped oscillations, the amplitude values of loading cycles not exceeding 200 MPa are considered. Rods of rectangular box-shaped cross-section were used as samples. A description of static and dynamic laboratory installations that implement a pure bending scheme of the sample is given. Measurements are made by load cells with the fixation of counts in the computer memory with a frequency of 100 Hz. Cyclic symmetrical loads with a frequency of 2,62 Hz occur during oscillations in the sample. During the tests, the effect of a strong increase in hysteresis loops after the initial plastic deformation was reported to the sample was detected and quantitatively explored. The parameters of the loops are obtained depending on the value of the amplitude stress. The recorded graphs of decreasing amplitudes over time (up to 1000 periods) are in good agreement with the hysteresis loops obtained during static tests. The initial plastic deformation was also cyclic with deformation amplitudes 17% higher than the yield strength of the material. The effect of restoring the plastic deformation obtained by the sample after oscillations with stress amplitudes of 200 MPa was found. The oscillations cause the plastic deformation to be restored by more than 40%.

About the authors

Vladimir B. Zylev

Russian University of Transport

Email: zylevvb@ya.ru
ORCID iD: 0000-0001-5160-0389

Doctor of Science (Technical), Head of Department of Structural Mechanics

Moscow, Russian Federation

Pavel O. Platnov

Russian University of Transport

Author for correspondence.
Email: manuntdfan@mail.ru
ORCID iD: 0000-0002-9765-7417

PhD student, Department of Structural Mechanics

Moscow, Russian Federation

References

  1. Veshkin M.S., Grebenyuk G.I. On the use of the complex model of internal friction in calculations of rod systems on pulse impacts. News of higher educational institutions. Construction. 2019;(5):5–17. (In Russ.) EDN: JDRXJD
  2. Grebenyuk G.I., Veshkin M.S. Calculation of elastic rod systems for dynamic influences using the complex rigidity model for internal friction in materials. News of higher educational institutions. Construction. 2020;(5):18–30. (In Russ.) http://doi.org/10.32683/0536-1052-2020-737-5-18-30
  3. Velikanov N.L., Naumov V.A., Koryagin S.I. The internal friction in longitudinal oscillations of the wire rope. Journal of I. Kant Baltic Federal University. Series: Physical, Mathematical and Technical Sciences. 2017;(3):84–92. (In Russ.) Available from: https://cyberleninka.ru/article/n/vnutrennee-trenie-pri-prodolnyh-kolebaniyah-trosa (accessed: 12.02.2023)
  4. Vronskaya E.S. Dynamic calculation of prismatic systems taking into accountinternal friction. Urban construction and architecture. 2017;(3):24–27. (In Russ.) https://doi.org/10.17673/Vestnik.2017.03.5
  5. Voropay A.V., Grishakin V.T. Viscous friction modelling in material of a plate under its non-stationary loading with differential and integral operators. Trudy MAI [Works of MAI]. 2019;(109):3. (In Russ.) https://doi.org/10.34759/trd- 2019-109-3
  6. Bielak J., Karaoglu H., Taborda R. Mermory-efficient displacement-based internal friction for wave propagation simulation. Geophysics. 2011;76(6):131–145. Available from: https://www.scec.org/publication/1468 (accessed: 12.02.2023)
  7. Pisarenko G.S. Oscillations of elastic systems taking into account the energy dissipation in the material. Kiev: Izdatel'stvo Akademii Nauk Ukrainskoj SSR Publ.; 1955. (In Russ.)
  8. Panovko Ya.G. The internal friction at oscillations of elastic systems. Moscow: Izdatel’skij dom fiziko-matematicheskoj literatury Publ.; 1960. (In Russ.) Available from: https://djvu.online/file/TWuQdyEARXlqh (accessed: 12.02.2023)
  9. Sorokin E.S. Method of accounting for inelastic resistance of the material in the calculation of structures under vibrations. In: Research on the Dynamics of Structures. Moscow: Gosstroizdat Publ.; 1951. p. 5–90. (In Russ.)
  10. Sorokin E.S. On the theory of internal friction at oscillations of elastic systems. Moscow: Gosstroyizdat Publ.; 1960. (In Russ.)
  11. Zylev V.B., Platnov P.O. The use of fixed points in experimental research of the internal friction of material. Structural Mechanics of Engineering Constructions and Buildings. 2019;15(5):399–404. https://doi.org/10.22363/1815-52352019-15-5-399-404 (In Russ.)
  12. Zylev V.B., Platnov P.O. Experimental research of the dependence of damping parameters on the initial plastic deformation, stress level and frequency. Fundamental, exploratory and applied research of the RAASN on scientific support for the development of architecture, urban planning and construction industry of the Russian Federation in 2019. In 2 volumes. (Vol. 2). 2020;2:197–203. (In Russ.)
  13. Zylev V.B., Platnov P.O. Models equivalent in damping in experiments for determining the parameters of internal friction in materials. Structural Mechanics of Engineering Constructions and Buildings. 2022;18(1):45–53. (In Russ.) http://doi.org/10.22363/1815-5235-2022-18-1-45-53
  14. Kochneva L.F. Internal friction in solids during vibrations. Moscow: Nauka Publ.; 1979. (In Russ.)
  15. Malyshev A.P. Modeling of frequency-independent damping based on the amplitude characteristic of absorption coefficient. Journal of Applied Mathematics and Mechanics. 2003;67(1):134. (In Russ.) EDN: OOMUEZ
  16. Grebenyuk G.I., Roev V.I. On the calculation of dissipative systems with frequency-independent internal friction. News of higher educational institution. Construction. 2002;(7):21–27. (In Russ.)
  17. Malyshev A.P. Modeling of intensive amplitude-dependent internal damping of dynamic processes. Journal of Machinery Manufacture and Reliability. 2003;(2):103. (In Russ.)
  18. Malygin G.A. Amplitude-dependent internal friction and similarity of temperature dependences of microflow and macroflow stresses of a crystal. Physics of the Solid State. 2000;42(4):706–711. https://doi.org/10.1134/1.1131276
  19. Nazarov V.E., Kiyashko S.B. Amplitude-dependent internal friction and harmonic generation in media with hysteresis nonlinearity and linear dissipation. Radiophysics and quantum electronics. 2014;56(10):686–696. https://doi.org/10.1007/s11141-014-9473-1
  20. Zylev V.B., Platnov P.O., Alferov I.V. The stability of rectangular thin-walled profile with loading according to the scheme of pure bending. Quality. Innovation. Education. 2020;2(166):41–45. (In Russ.) http://doi.org/10.31145/1999513x-2020-2-41-45

Copyright (c) 2023 Zylev V.B., Platnov P.O.

Creative Commons License
This work is licensed under a Creative Commons Attribution-NonCommercial 4.0 International License.

This website uses cookies

You consent to our cookies if you continue to use our website.

About Cookies