MAGNETICALLY LEVITATED TRAIN'S SUSPENSION MODEL

Authors

DOI:

https://doi.org/10.15802/stp2017/115411

Keywords:

magnetically levitated train, mathematical model of levitation, integrative paradigm of research

Abstract

Purpose. The implementation of the magnetically levitated train’s (MLT) levitation force (LF) occurs during the interaction between fields of superconducting train’s (STC) and short-circuited track’s contours (STC), which are included in to levitation module (LU). Based on this, the purpose of this study is to obtain a correct description of such interaction. Methodology. At the present stage, the main and most universal tool for the analysis and synthesis of processes and systems is their mathematical and, in particular, computer modeling. At the same time, the radical advantages of this tool make even more important the precision of choosing a specific methodology for research conducting. This is particularly relevant in relation to such large and complex systems as MLT. For this reason, the work pays special attention to the reasoned choice of the selective features of the research paradigm. Findings. The analysis results of existing versions of LF implementation’s models show that each of them, along with the advantages, also has significant drawbacks. In this regard, one of the main results of the study should be the construction of this force implementation’s mathematical model, which preserves the advantages of the mentioned versions, but free from their shortcomings. The rationality of application, for the train’s LF researching, of an integrative holistic paradigm, which assimilates the advantages of the electric circuit's and magnetic field's theory’s, is reasonably justified in work. Originality. The scientific novelty of the research – in priority of such a paradigm’s and the corresponding version’s of the LF’s implementation’s model’s creating. Practical value. The main manifestation of the practical significance of the work is the possibility, in the case of using its results, to significantly increase the effectiveness of dynamic MLT research while reducing their resource costing.

Author Biographies

V. A. Polyakov, Institute of Transport Systems and Technologies of Ukraine’s NAS

Dep. № 7. Institute of Transport Systems and Technologies of Ukraine’s NAS, Pisarzhevsky St., 5, Dnipro, Ukraine, 49005,
tel. +38 (056) 232 30 55,
e-mail p_v_a_725@mail.ru

N. M. Khachapuridze, Institute of Transport Systems and Technologies of Ukraine’s NAS

Institute of Transport Systems and Technologies of Ukraine’s NAS, Pisarzhevsky St., 5, Dnipro, Ukraine, 49005,
tel. +38 (056) 370 21 86,
e-mail itst@westa-inter.com

References

Armenskiy, Y. V., & Kuzina I. V. (1975). Yedinaya teoriya elektricheskikh mashin [Monograph]. Moscow: MIEM.

Bessonov, L. A. (1996). Teoreticheskiye osnovy elektrotekhniki: elektricheskiye tsepi [Monograph]. Moscow: Vysshaya shkola.

Biryukov, V. A., & Danilov, V. A. (1961). Magnitnoye pole pryamougolnoy katushki s tokom. Technical Physics, XXXI (4), 428-435.

Dzenzerskiy, V. A., Omelyanenko, V. I., Vasilev, S. V., Matin, V. I., & Sergeev, S. A. (2001). Vysokoskorostnoy magnitnyy transport s elektrodinamicheskoy levitatsiey [Monograph]. Kyiv: Naukova dumka.

Kopylov, I. P. (2001). Matematicheskoye modelirovaniye elektricheskikh mashin [Monograph]. Moscow: Vysshaya shkola.

Korn, G., & Korn, Y. (1973). Spravochnik po matematike dlya nauchnykh rabotnikov i inzhenerov. Moscow: Nauka.

Kron, G. (1955). Primeneniye tenzornogo analiza v elektrotekhnike [Monograph]. Moscow-Leningrad: Gostekhizdat.

Lvovich, A. Y. (1989). Elektromekhanicheskiye sistemy [tutorial]. Leningrad: St. Petersburg State University.

Panfilov, V. A. (2006). Elektricheskiye izmereniya [tutorial]. Moscow: Akademiya.

Rashevskiy, P. K. (1967). Rimanova geometriya i tenzornyy analiz. Moscow: Nauka.

Sipaylov, G. A., Kononenko, Y. V., & Khorkov, K. A. (1987). Elektricheskiye mashiny (spetsialnyy kurs) [tutorial]. Moscow: Vysshaya shkola.

Tandan, G. K., Sen, P. K., Sahu, G., Sharma, R., & Bohidar, S. (2015). A Review on Development and Analysis of Maglev Train. International Journal of Research in Advent Technology, 3 (12), 14-17.

Dumitrescu, M., Ştefan, V., Pleşcan, C., Bobe, C. I., Dragne, G. M., Badea, C. N., Dumitru, G. (2015). Magnetic suspension applications on the railway traction for high speed maglev trains. Proceeding of the International Scientific Conference «CIBV 2015», October, 30-31, 2015, Brasov, Romania. [Special Issue]. Bulletin of the Transylvania University of Braşov, 8 (57), 233-244.

Kelwadkar, A., Wairagade, R., Boke, M., Balapure, H., & Ganer, P. (2015). Magnetic Levitation Train. Journal for Research, 01 (08), 1-5.

Downloads

Published

2017-11-16

How to Cite

Polyakov, V. A., & Khachapuridze, N. M. (2017). MAGNETICALLY LEVITATED TRAIN’S SUSPENSION MODEL. Science and Transport Progress, (5(71), 91–98. https://doi.org/10.15802/stp2017/115411

Issue

Section

ROLLING STOCK AND TRAIN TRACTION