Communications - Scientific Letters of the University of Zilina 2024, 26(4):B225-B236 | DOI: 10.26552/com.C.2024.041

Substantiation of Parameters of Cargo Movement by Car Rope Systems

Roman Rohatynskiy ORCID...1, Ivan Gevko ORCID...1, Oleg Lyashuk ORCID...1, *, Victor Aulin ORCID...2, Oleg Tson ORCID...1, Yuriy Nikerui1, Andrii Horkunenko ORCID...3, Leonid Serilko ORCID...4, Bogdan Gevko ORCID...1, Olga Mosiy ORCID...1
1 Department of Automobiles, Ternopil Ivan Puluj National Technical University, Ternopil, Ukraine
2 Department of Maintenance and Repair of Machines, Central Ukrainian National Technical University, Kropyvnytskyi, Ukraine
3 Department of Medical Physics of Diagnostic and Therapeutic Equipment, I. Horbachevsky Ternopil National Medical University, Ternopil, Ukraine
4 Department of Theoretical Mechanics, Engineering Graphics and Mechanical Science, National University of Water and Environmental Engineering, Rivne, Ukraine

The automobile cable systems for loading and unloading operations between the vehicle-support and vehicle-vehicle points are presented in this paper. The scheme of the automobile mobile cable system is based on a two-cable cableway. Based on this scheme, the parameters of the movement of goods by automobile cable systems are substantiated at variable parameters: mass m artificial loads together with the mass of the frame structure: 35 ≤ m ≤ 95 (kg); the angle of inclination α pairs of parallel ropes to the horizon: 10 ≤ α ≤ 15 (°); tension force ropes 2400 ≤ TD ≤ 5000 (N). It has been established that the dominant effect on the minimum time T has angle α, then mass m and tension forces TD ropes. At the same time, it is worth noting that the range of discrepancy of the quantities T values, when the above factors change, is insignificant and is close to 5,7 % for (m/α) and 6,6 % for (TD/α).

Keywords: rope system, transportation, chain line, line of sagging ropes, ropeway
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The authors received no financial support for the research, authorship and/or publication of this article.

Conflicts of interest:


The authors declare that they have no known competing financial interests or personal relationships that could have appeared to influence the work reported in this paper.

Received: February 7, 2024; Accepted: June 15, 2024; Prepublished online: July 11, 2024; Published: October 1, 2024  Show citation

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Rohatynskiy, R., Gevko, I., Lyashuk, O., Aulin, V., Tson, O., Nikerui, Y., ... Mosiy, O. (2024). Substantiation of Parameters of Cargo Movement by Car Rope Systems. Communications - Scientific Letters of the University of Zilina, 26(4), B225-236. doi: 10.26552/com.C.2024.041
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    References

    1. ZAICHENKO, S., SHALENKO, V., SHEVCHUK, N., VAPNICHNA, V. Development of a geomechanic complex for geotechnical monitoring contour mine groove. Eastern - European Journal of Enterprise Technologies [online]. 2017, 9(87), p. 19-25. ISSN 1729-3774, eISSN 1729-4061. Available from: https://doi.org/10.15587/1729-4061.2017.102067 Go to original source...
    2. LYASHUK, O., VOVK, Y., SOKIL, B., KLENDII, V., IVASECHKO, R., DOVBUSH, T. Mathematical model of a dynamic process of transporting a bulk material by means of a tube scraping conveyor. Agricultural Engineering International: CIGR Journal [online]. 2019, 21(1), p. 74-81. ISSN 1682-1130. Available from: https://cigrjournal.org/index.php/Ejounral/article/view/4807/2913
    3. ROMASEVYCH, Y. O., LOVEIKIN, V. S., KHOROSHUN, A. S., MAKARETS, V. V. Synthesis of optimal feedback control of the crane-load system. International Applied Mechanics [online]. 2022, 58 (2), p. 199-207. ISSN 1063-7095, eISSN 1573-8582. Available from: https://doi.org/10.1007/s10778-022-01151-4 Go to original source...
    4. LIU, H., CHENG, W. Using the bezier curve and particle swarm optimization in trajectory planning for overhead cranes to suppress the payloads' residual swing. Mathematical Problems in Engineering [online]. 2018, 2018, 3129067. ISSN 1024-123X, eISSN 1563-5147. Available from: https://doi.org/10.1155/2018/3129067 Go to original source...
    5. LOVEIKIN, V., ROMASEVYCH, Y., LOVEIKIN, A., LYASHKO, A., KOROBKO, M. Minimization of high-frequency oscillations of trolley movement mechanism during steady tower crane slewing. UPB Scientific Bulletin, Series D: Mechanical Engineering. 2022, 84(1), p. 31-44. ISSN 1454-2358.
    6. LYASHUK, O., SOKIL, B., HEVKO, R., AULIN, V., SERILKO, L., VOVK, YU., SERILKO, D., DOVBYSH, A. The dynamics of the working body of the tubular conveyor with the chain drive. Journal of Applied and Computational Mechanics [online]. 2021, 7(3), p. 1710-1718. eISSN 2383-4536. Available from: https://doi.org/10.22055/JACM.2021.35725.2719 Go to original source...
    7. LAGEREV, A. V., TARICHKO, V. I., LAGEREV, I. A. Simulation of change in reliability of rope system motion mechanism in mobile ropeway complex. In: 6th International Conference on Industrial Engineering: proceedings [online]. Springer. 2021. ISBN 978-3-030-54816-2, eISBN 978-3-030-54817-9. Available from: https://doi.org/10.1007/978-3-030-54817-9_86 Go to original source...
    8. LAGEREV, A. V., LAGEREV, I. A., TARICHKO, V. I. Impact of design capacity on optimal parameters of freight aerial mono-cable cableways. IOP Conference Series: Earth and Environmental Science [online]. 2019, 378, 012063. eISSN 1755-1315. Available from: https://doi.org/10.1088/1755-1315/378/1/012063 Go to original source...
    9. LAGEREV, A. V., LAGEREV, I. A. Mobile aerial ropeways based on autonomous self-propelled chassis: designs and operation. In: Transportation energy and dynamics. Energy, environment, and sustainability [online]. SHARMA, S. K., UPADHYAY, R. K., KUMAR, V., VALERA, H. (eds.). Singapore: Springer, 2023. ISBN 978-981-99-2149-2, eISBN 978-981-99-2150-8. Available from: https://doi.org/10.1007/978-981-99-2150-8_15 Go to original source...
    10. FEDORKO, G., NERADILOVA, H., JACKANIN, J. Discrete model simulation of a passenger cable car operation. Advances in Science and Technology Research Journal [online]. 2018, 12(2), p. 170-179. eISBN 2299-8624. Available from: https://doi.org/10.12913/22998624/92108 Go to original source...
    11. ZHANG, G., WANG, T., WANG, H., WU, S., SHAO, Z. Stability analysis of a vehicle-cargo securing system for autonomous trucks based on 6-SPS-type parallel mechanisms. Machines [online]. 2023, 11(7), 745. eISSN 2075-1702. Available from: https://doi.org/10.3390/machines11070745 Go to original source...
    12. LOVEIKIN, V. S., ROMASEVYCH, Y. O., LOVEIKIN, A. V. Optimizing the start of the trolley mechanism during steady slewing of tower crane. International Applied Mechanics [online]. 2022, 58, p. 594-604. ISSN 1063-7095, eISSN 1573-8582. Available from: https://doi.org/10.1007/s10778-023-01183-4 Go to original source...
    13. LOVEIKIN, V., ROMASEVYCH, Y., LIASHKO, A. Crane trolley start optimization. Journal of Theoretical and Applied Mechanics. 2021, 51(1), p. 65-75. ISSN 0861-6663.
    14. NIKERUY, Y. S., GEVKO, B. R., ZALUTSKY, S. Z., PALIVODA, Y. E. Technical and economic justification for the use of rope systems in small warehouses. Problems of design theory and manufacture of transport and technological machines. In: Scientific and Technical Conference Dedicated to the Memory of Professor Gevko B. M.: proceedings. 2021.
    15. NIKERUI, Y. S. Substantiation of the parameters of the rope system of small warehouses for the movement of agricultural products in containers. Ternopil: TNTU, 2021.
    16. BRUSKI, D. Determination of the bending properties of wire rope used in cable barrier systems. Materials [online]. 2020, 13(17), 3842. eISSN 1996-1944. Available from: https://doi.org/10.3390/ma13173842 Go to original source...
    17. KARATHANASOPOULOS, N. O., REDA, H. O., GANGHOFFER, J. Francois finite element modeling of the elastoplastic axial-torsional response of helical constructions to traction loads. International Journal of Mechanical Sciences [online]. 2017, 133, p. 368-375. ISSN 0020-7403, eISSN 1879-2162. Available from: https://doi.org/10.1016/j.ijmecsci.2017.09.002 Go to original source...
    18. WENIN, M., WINDISCH, A., LADURNER, S., BERTOTTI M. L., MODANESE G. Optimal velocity profile for a cable car passing over a support. European Journal of Mechanics - A / Solids [online]. 2019, 73, p. 366-372. ISSN 0997-7538, eISSN 1873-7285. Available from: https://doi.org/10.1016/j.euromechsol.2018.09.013 Go to original source...
    19. YAN, Y., HANG, L., DONGSHENG, L., XINGQUAN, M., JINPING, O. Bridge deflection measurement using wireless mems inclination sensor systems. International Journal on Smart Sensing and Intelligent Systems [online]. 2013, 6(1), p. 38-52. eISSN 1178-5608. Available from: https://doi.org/10.21307/ijssis-2017-527 Go to original source...
    20. MARTYNTSIV, M. P. Calculation of the main elements of suspended rope forestry installations. Kyiv: Yasmina, 1996. ISBN 5-7763-1699-5.
    21. KORONATOV, V. A. Automation of winch optimal braking modes at rotary method of drilling vertical wells. Systems Methods Technologies [online]. 2022, 1(53) p. 12-20. ISSN 2077-5415. Available from: https://doi.org/10.18324/2077-5415-2022-1-12-20 Go to original source...
    22. HANISZEWSKI, T. Modeling the dynamics of cargo lifting process by overhead crane for dynamic overload factor estimation. Journal of Vibroengineering [online]. 2017, 19(1), p. 75-86. ISSN 1392-8716, eISSN 2538-8460. Available from: https://doi.org/10.21595/jve.2016.17310 Go to original source...
    23. ZHANG, D., ZHAO, B., ZHU, K., JIANG, H. Dynamic analysis of full-circle swinging hoisting operation of a large revolving offshore crane vessel under different wave directions. Journal of Marine Science and Engineering [online]. 2023, 11, 197. eISSN 2077-1312. Available from: https://doi.org/10.3390/jmse11010197 Go to original source...
    24. MARTYNTSIV, M. P. Theoretical foundations of development of bearing and traction rope systems. Lviv, 2011.
    25. DYKHA, A., KUKHAR, V., ARTIUKH, V., ALEKSANDROVSKIY, M. Contact-deformation mechanism of boundary friction. E3S Web of Conferences [online]. 2020, 164, 14004. eISSN 2267-1242. Available from: https://doi.org/10.1051/e3sconf/202016414004 Go to original source...
    26. KUKHAR, V. V., VASYLEVSKYI, O. V. Experimental research of distribution of strains and stresses in work-piece at different modes of stretch-forging with rotation in combined dies. Metallurgical and Mining Industry [online]. 2014, 3, p. 71-78. ISSN 2076-0507. Available from: https://www.metaljournal.com.ua/assets/Archive/en/MMI3/14.pdf

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