Investigation of vibration machine movement with a multimode oscillation spectrum

Authors

DOI:

https://doi.org/10.15587/1729-4061.2017.118731

Keywords:

vibration machine, vibration exciter, spatial oscillations, stress-strain state, frequencies and vibration modes, finite element model

Abstract

The necessity of solving the problem of increasing the efficiency and reducing the energy intensity of the working process of the vibration machine movement is substantiated. A new principle is proposed for transferring energy from the shape-forming surfaces to the processing medium by implementing highly effective modes and parameters. A constructive scheme and a definite mathematical model of the frame of the vibration machine have been developed, realizing complex spatial oscillations. The oscillations of this shape-forming surface are investigated using the finite element method. The finite element model is composed by approximating all load-bearing elements of the frame with beam end elements. Loads created by pneumatic centrifugal exciters of high-frequency oscillations are determined. The basic waveforms of the shape-forming surfaces that are realized at 18.79 Hz, 18.89 Hz and 19.71 Hz, respectively, are investigated and determined. The distribution of the vibration amplitudes along the perimeter of the frame is estimated at the excitation frequency of 182.5 Hz. The rational values of the amplitude of oscillations for the realization of an effective process of concrete mixture compaction are found. The amplitude of the oscillations is 0.0002...0.0005 m. The obtained vibrations show the presence of the multimode operation of the vibration machine. A definite direction of the purposeful use of one of the forms of natural oscillations is the shape-forming surfaces. The approach for creating high-performance vibration machines of a new generation is proposed. The ideology of implementing such regimes can be successfully applied in road construction for the construction of concrete roads

Author Biographies

Ivan Nazarenko, Kyiv National University of Construction and Architecture Povitroflotskyi аve., 31, Kyiv, Ukraine, 03037

Doctor of Technical Sciences, Professor, Head of Department

Department of machinery and equipment of technological processes

Viktor Gaidaichuk, Kyiv National University of Construction and Architecture Povitroflotskyi аve., 31, Kyiv, Ukraine, 03037

Doctor of Technical Sciences, Professor, Head of Department

Department of theoretical mechanics

Oleg Dedov, Kyiv National University of Construction and Architecture Povitroflotskyi аve., 31, Kyiv, Ukraine, 03037

PhD, Associate Professor

Department of machinery and equipment of technological processes

Oleksandr Diachenko, Kyiv National University of Construction and Architecture Povitroflotskyi аve., 31, Kyiv, Ukraine, 03037

Postgraduate student

Department of machinery and equipment of technological processes

References

  1. Nazarenko, I. I., Sviderski, A. T., Ruchinski, N. N., Dedov, O. P. (2014). Research and the creation of energy-efficient vibration machin es based on the stress-strain state of metal and technological environments. The VIII International Conference HEAVY MACHINERY HM 2014. Kraljevo, 85–89.
  2. Nesterenko, M. P., Molchanov, P. O. (2014). Study of vibrations of plate of oscillation cassette setting as active working organ. Conference reports materials «Problems of energ and nature use 2013» (Poltava National Technical Yuri Kondratyuk University, University of Tuzla, China Universitetyof Petroleum). Budapest, 146–151.
  3. Nesterenko, M. P. (2015). Prohresyvnyi rozvytok vibratsiynykh ustanovok z prostorovymy kolyvanniamy dlia formuvannia zalizobetonnykh vyrobiv. Zbirnyk naukovykh prats. Ser.: Haluzeve mashynobuduvannia, budivnytstvo, 2 (44), 16–23.
  4. Akbarzade, M., Kargar, A. (2011). Application of the Hamiltonian approach to nonlinear vibrating equations. Mathematical and Computer Modelling, 54 (9-10), 2504–2514. doi: 10.1016/j.mcm.2011.06.012
  5. Gonella, S., Ruzzene, M. (2008). Homogenization of vibrating periodic lattice structures. Applied Mathematical Modelling, 32 (4), 459–482. doi: 10.1016/j.apm.2006.12.014
  6. Sayed, M., Kamel, M. (2012). 1:2 and 1:3 internal resonance active absorber for non-linear vibrating system. Applied Mathematical Modelling, 36 (1), 310–332. doi: 10.1016/j.apm.2011.05.057
  7. Michalczyk, J. (2012). Inaccuracy in self-synchronisation of vibrators of two-drive vibratory machines caused by insufficient stiffness of vibrators mounting. Archives of Metallurgy and Materials, 57 (3). doi: 10.2478/v10172-012-0090-8
  8. Desmoulins, A., Kochmann, D. M. (2017). Local and nonlocal continuum modeling of inelastic periodic networks applied to stretching-dominated trusses. Computer Methods in Applied Mechanics and Engineering, 313, 85–105. doi: 10.1016/j.cma.2016.09.027
  9. Chen, Y., Jin, G., Liu, Z. (2014). Flexural and in-plane vibration analysis of elastically restrained thin rectangular plate with cutout using Chebyshev–Lagrangian method. International Journal of Mechanical Sciences, 89, 264–278. doi: 10.1016/j.ijmecsci.2014.09.006
  10. Banerjee, M. M., Mazumdar, J. (2016). A Review of Methods for Linear and Nonlinear Vibration Analysis of Plates and Shells. Procedia Engineering, 144, 493–503. doi: 10.1016/j.proeng.2016.05.160
  11. Senjanović, I., Tomić, M., Vladimir, N., Hadžić, N. (2015). An approximate analytical procedure for natural vibration analysis of free rectangular plates. Thin-Walled Structures, 95, 101–114. doi: 10.1016/j.tws.2015.06.015
  12. Pawelczyk, M., Wrona, S. (2016). Impact of Boundary Conditions on Shaping Frequency Response of a Vibrating Plate – Modeling, Optimization, and Simulation. Procedia Computer Science, 80, 1170–1179. doi: 10.1016/j.procs.2016.05.450
  13. Yue-min, Z., Chu-sheng, L., Xiao-mei, H., Cheng-yong, Z., Yi-bin, W., Zi-ting, R. (2009). Dynamic design theory and application of large vibrating screen. Procedia Earth and Planetary Science, 1 (1), 776–784. doi: 10.1016/j.proeps.2009.09.123
  14. Nazarenko, I. I., Dedov, O. P., Zalіsko, I. I. (2017). Research of stress-strain state of metal constructions for static and dynamic loads machinery. The IX International Conference HEAVY MACHINERY HM 2017. Zlatibor, 13–14.
  15. Vatin, N. I., Havula, J., Martikainen, L., Sinelnikov, A. S., Orlova, A. V., Salamakhin, S. V. (2014). Thin-Walled Cross-Sections and their Joints: Tests and FEM-Modelling. Advanced Materials Research, 945-949, 1211–1215. doi: 10.4028/www.scientific.net/amr.945-949.1211

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Published

2017-12-18

How to Cite

Nazarenko, I., Gaidaichuk, V., Dedov, O., & Diachenko, O. (2017). Investigation of vibration machine movement with a multimode oscillation spectrum. Eastern-European Journal of Enterprise Technologies, 6(1 (90), 28–36. https://doi.org/10.15587/1729-4061.2017.118731

Issue

Section

Engineering technological systems