Mathematical model of a part of an opened extra-high voltage electrical grid

Marek Lis; Andriy Chaban; Andrzej Szafraniec; Radosław Figura; Vitaliy Levoniuk

doi:10.1051/e3sconf/20198402005

All issues

Volume 84 (2019)

E3S Web Conf., 84 (2019) 02005

References

Open Access

Issue		E3S Web Conf. Volume 84, 2019 14^th International Scientific Conference “Forecasting in Electric Power Engineering” (PE 2018)


Article Number		02005
Number of page(s)		9
Section		Selected Problems of Power Engineering
DOI		https://doi.org/10.1051/e3sconf/20198402005
Published online		11 February 2019

P. Stakhiv, Y. Kozak, O. Hoholyuk, Discrete mathematical macromodel of electric transmission line, Przegląd elektrotechniczny, 4, 272–274, (2013) [Google Scholar]
A. Nayir, Simulation of transient processes on overvoltage in electric transmission lines using ATP-EMTP, Turkish Journal of Electrical Engineering & Computer Sciences, 5, 1553–1556, (2013) [CrossRef] [Google Scholar]
A. Czaban, M. Lis, M. Chrzan, A. Szafraniec, V. Levoniuk, Mathematical modelling of transient processes in power supply grid with distributed parameters, Przegląd elektrotechniczny, 94, 17–20, (2018) [Google Scholar]
R. Ortega, A. Loria, P.J. Nicklasson, H. Sira-Ramirez, Passivity-Beast Control of Euler-Lagrange Systems: Mechanical, Electrical and Electromechanical Applications. (Springer Verlag, London 1998) [Google Scholar]
A. Chaban, Principle Gamіltona-Ostrogradskogo in elektromehanіchnih systems, (Soroki, Lviv 2015) [Google Scholar]
A. Szafraniec, Modelowanie matematyczne procesów oscylacyjnych w napędzie elektrohydraulicznym o podatnej transmisji ruchu, Przegląd Elektrotechniczny, 12, 167–171, (2017) [Google Scholar]
P. Pukach, V. Ilkiv, Z. Nytrebych, M. Vovk, On nonexistence of global in time solution for a mixed problem for a nonlinear evolution equation with memory generalizing the Voigt – Kelvin rheological model, Opuscula Mathematica, 5, 735–753, (2017) [CrossRef] [Google Scholar]
Z. Łukasik, A. Czaban, A. Szafraniec, V. Żuk, The mathematical model of the drive system with asynchronous motor and vertical pump, Przegląd Elektrotechniczny, 1, 133–138, (2018) [Google Scholar]
Z. Łukasik, A. Czaban, A. Szafraniec, Mathematical model of asynchronous pump drive with distributed mechanical parameters, Przegląd Elektrotechniczny, 6, 155–159, (2018) [Google Scholar]
A. Czaban, M. Lis, J. Sosnowski, W. Lewoniuk, Mathematical model of the double conductor power line using a modified Hamilton’s principle, Electric machines, 109, 31–36, (2016) [Google Scholar]
A. Szafraniec, Mathematical Model of Asynchronous Pump Drive and Power Transformer Drive System with Complex Motion Transmission, Control of Power Systems 13th International Scientific Conference CPS, Tatranské Matliare - Tatranská Lomnica, (2018) [Google Scholar]
A. Czaban, A. Szafraniec, M. Lis, V. Levoniuk, H. Lysiak, R. Figura, Transient Processes Analysis in a Part of an Power Grid during a Automatic Reclosing Cycle, Control of Power Systems 13th International Scientific Conference CPS, Tatranské Matliare - Tatranská Lomnica, (2018) [Google Scholar]
P. Sowa, R. Kumala, K. Łuszcz, Modeling of Power System Components During Electromagnetic Transients, International Journal of Innovative Science, Engineering & Technology, 10, 716–719, (2014) [Google Scholar]

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[1] P. Stakhiv, Y. Kozak, O. Hoholyuk, Discrete mathematical macromodel of electric transmission line, Przegląd elektrotechniczny, 4, 272–274, (2013) [Google Scholar]

[2] A. Nayir, Simulation of transient processes on overvoltage in electric transmission lines using ATP-EMTP, Turkish Journal of Electrical Engineering & Computer Sciences, 5, 1553–1556, (2013) [CrossRef] [Google Scholar]

[3] A. Czaban, M. Lis, M. Chrzan, A. Szafraniec, V. Levoniuk, Mathematical modelling of transient processes in power supply grid with distributed parameters, Przegląd elektrotechniczny, 94, 17–20, (2018) [Google Scholar]

[4] R. Ortega, A. Loria, P.J. Nicklasson, H. Sira-Ramirez, Passivity-Beast Control of Euler-Lagrange Systems: Mechanical, Electrical and Electromechanical Applications. (Springer Verlag, London 1998) [Google Scholar]

[5] A. Chaban, Principle Gamіltona-Ostrogradskogo in elektromehanіchnih systems, (Soroki, Lviv 2015) [Google Scholar]

[6] A. Szafraniec, Modelowanie matematyczne procesów oscylacyjnych w napędzie elektrohydraulicznym o podatnej transmisji ruchu, Przegląd Elektrotechniczny, 12, 167–171, (2017) [Google Scholar]

[7] P. Pukach, V. Ilkiv, Z. Nytrebych, M. Vovk, On nonexistence of global in time solution for a mixed problem for a nonlinear evolution equation with memory generalizing the Voigt – Kelvin rheological model, Opuscula Mathematica, 5, 735–753, (2017) [CrossRef] [Google Scholar]

[8] Z. Łukasik, A. Czaban, A. Szafraniec, V. Żuk, The mathematical model of the drive system with asynchronous motor and vertical pump, Przegląd Elektrotechniczny, 1, 133–138, (2018) [Google Scholar]

[9] Z. Łukasik, A. Czaban, A. Szafraniec, Mathematical model of asynchronous pump drive with distributed mechanical parameters, Przegląd Elektrotechniczny, 6, 155–159, (2018) [Google Scholar]

[10] A. Czaban, M. Lis, J. Sosnowski, W. Lewoniuk, Mathematical model of the double conductor power line using a modified Hamilton’s principle, Electric machines, 109, 31–36, (2016) [Google Scholar]

[11] A. Szafraniec, Mathematical Model of Asynchronous Pump Drive and Power Transformer Drive System with Complex Motion Transmission, Control of Power Systems 13th International Scientific Conference CPS, Tatranské Matliare - Tatranská Lomnica, (2018) [Google Scholar]

[12] A. Czaban, A. Szafraniec, M. Lis, V. Levoniuk, H. Lysiak, R. Figura, Transient Processes Analysis in a Part of an Power Grid during a Automatic Reclosing Cycle, Control of Power Systems 13th International Scientific Conference CPS, Tatranské Matliare - Tatranská Lomnica, (2018) [Google Scholar]

[13] P. Sowa, R. Kumala, K. Łuszcz, Modeling of Power System Components During Electromagnetic Transients, International Journal of Innovative Science, Engineering & Technology, 10, 716–719, (2014) [Google Scholar]