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Hidden oscillations in mathematical model of drilling system actuated by induction motor with a wound rotor. / Leonov, G. A.; Kuznetsov, N. V.; Kiseleva, M. A.; Solovyeva, E. P.; Zaretskiy, A. M.

In: Nonlinear Dynamics, Vol. 77, No. 1-2, 07.2014, p. 277-288.

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@article{25a0099d5cfd4a138fa375c6fd46f8e9,
title = "Hidden oscillations in mathematical model of drilling system actuated by induction motor with a wound rotor",
abstract = "This work is devoted to the investigation of mathematical models of drilling systems described by ordinary differential equations. Here, we continue the study done by the researchers from Eindhoven where the two-mass mathematical model of a drilling system has been investigated (Mihajlovic et al. J. Dyn. Syst. Meas. Control 126(4): 709-720, 2004; de Bruin et al. Automatica 45(2): 405-415, 2009). The modified version of this model, which takes into account a full description of an induction motor, is studied. It is shown that such complex effects as hidden oscillations may appear in these kinds of systems. These effects may lead to drill string failures and breakdowns.",
keywords = "Drill string failures, Drilling system, Hidden attractors, Hidden oscillations, Induction motor, Phase synchronization, Wound rotor",
author = "Leonov, {G. A.} and Kuznetsov, {N. V.} and Kiseleva, {M. A.} and Solovyeva, {E. P.} and Zaretskiy, {A. M.}",
note = "Funding Information: Acknowledgments This study was supported by President Grants for Government Support of the Leading Scientific Schools, the Ministry of Education and Science, Saint Petersburg State University, Russian Foundation of Basic Research (Russia), and the Academy of Finland.",
year = "2014",
month = jul,
doi = "10.1007/s11071-014-1292-6",
language = "English",
volume = "77",
pages = "277--288",
journal = "Nonlinear Dynamics",
issn = "0924-090X",
publisher = "Springer Nature",
number = "1-2",

}

RIS

TY - JOUR

T1 - Hidden oscillations in mathematical model of drilling system actuated by induction motor with a wound rotor

AU - Leonov, G. A.

AU - Kuznetsov, N. V.

AU - Kiseleva, M. A.

AU - Solovyeva, E. P.

AU - Zaretskiy, A. M.

N1 - Funding Information: Acknowledgments This study was supported by President Grants for Government Support of the Leading Scientific Schools, the Ministry of Education and Science, Saint Petersburg State University, Russian Foundation of Basic Research (Russia), and the Academy of Finland.

PY - 2014/7

Y1 - 2014/7

N2 - This work is devoted to the investigation of mathematical models of drilling systems described by ordinary differential equations. Here, we continue the study done by the researchers from Eindhoven where the two-mass mathematical model of a drilling system has been investigated (Mihajlovic et al. J. Dyn. Syst. Meas. Control 126(4): 709-720, 2004; de Bruin et al. Automatica 45(2): 405-415, 2009). The modified version of this model, which takes into account a full description of an induction motor, is studied. It is shown that such complex effects as hidden oscillations may appear in these kinds of systems. These effects may lead to drill string failures and breakdowns.

AB - This work is devoted to the investigation of mathematical models of drilling systems described by ordinary differential equations. Here, we continue the study done by the researchers from Eindhoven where the two-mass mathematical model of a drilling system has been investigated (Mihajlovic et al. J. Dyn. Syst. Meas. Control 126(4): 709-720, 2004; de Bruin et al. Automatica 45(2): 405-415, 2009). The modified version of this model, which takes into account a full description of an induction motor, is studied. It is shown that such complex effects as hidden oscillations may appear in these kinds of systems. These effects may lead to drill string failures and breakdowns.

KW - Drill string failures

KW - Drilling system

KW - Hidden attractors

KW - Hidden oscillations

KW - Induction motor

KW - Phase synchronization

KW - Wound rotor

UR - http://www.scopus.com/inward/record.url?scp=84902286488&partnerID=8YFLogxK

U2 - 10.1007/s11071-014-1292-6

DO - 10.1007/s11071-014-1292-6

M3 - Article

VL - 77

SP - 277

EP - 288

JO - Nonlinear Dynamics

JF - Nonlinear Dynamics

SN - 0924-090X

IS - 1-2

ER -

ID: 7007571