Standard

On the Stability of Bi-Mass Electromechanical Systems with Magnetic Couplings. / Sapsalev, A. V.; Kharitonov, S. A.; Achitaev, A. A.

In: Russian Electrical Engineering, Vol. 93, No. 1, 1, 01.2022.

Research output: Contribution to journal › Article › peer-review

Harvard

Sapsalev, AV, Kharitonov, SA & Achitaev, AA 2022, 'On the Stability of Bi-Mass Electromechanical Systems with Magnetic Couplings', Russian Electrical Engineering, vol. 93, no. 1, 1. https://doi.org/10.3103/S1068371222010060

APA

Sapsalev, A. V., Kharitonov, S. A., & Achitaev, A. A. (2022). On the Stability of Bi-Mass Electromechanical Systems with Magnetic Couplings. Russian Electrical Engineering, 93(1), [1]. https://doi.org/10.3103/S1068371222010060

Vancouver

Sapsalev AV, Kharitonov SA, Achitaev AA. On the Stability of Bi-Mass Electromechanical Systems with Magnetic Couplings. Russian Electrical Engineering. 2022 Jan;93(1):1. doi: 10.3103/S1068371222010060

Author

Sapsalev, A. V. ; Kharitonov, S. A. ; Achitaev, A. A. / On the Stability of Bi-Mass Electromechanical Systems with Magnetic Couplings. In: Russian Electrical Engineering. 2022 ; Vol. 93, No. 1.

BibTeX

@article{7c06dadb6a714ced99da2246f83ed3de,
title = "On the Stability of Bi-Mass Electromechanical Systems with Magnetic Couplings",
abstract = "This article describes the function chart of a bi-mass electromechanical system (BMEMS) with a magnetic coupling. This diagram is based on representing the forced action of the magnetic field between the coupling halves as an inertia-free elastic coupling. A transfer function is obtained between the electromagnetic torque generated by the motor and the output angular velocity for a linearized system based on Mason{\textquoteright}s formula. The stability of the linear electromechanical system is considered using the Hurwitz criterion. The analysis allows concluding that the linearized BMEMS with a magnetic coupling without external feedbacks is always stable. Transient processes in nonlinear and linearized systems are analyzed in the MATLAB/Simulink object-visual modeling environment.",
keywords = "bi-mass electromechanical system, function chart, magnetic coupling, permanent magnets, stability, transfer function",
author = "Sapsalev, {A. V.} and Kharitonov, {S. A.} and Achitaev, {A. A.}",
note = "Publisher Copyright: {\textcopyright} 2022, Allerton Press, Inc.",
year = "2022",
month = jan,
doi = "10.3103/S1068371222010060",
language = "English",
volume = "93",
journal = "Russian Electrical Engineering",
issn = "1068-3712",
publisher = "PLEIADES PUBLISHING INC",
number = "1",

}

RIS

TY - JOUR

T1 - On the Stability of Bi-Mass Electromechanical Systems with Magnetic Couplings

AU - Sapsalev, A. V.

AU - Kharitonov, S. A.

AU - Achitaev, A. A.

N1 - Publisher Copyright: © 2022, Allerton Press, Inc.

PY - 2022/1

Y1 - 2022/1

N2 - This article describes the function chart of a bi-mass electromechanical system (BMEMS) with a magnetic coupling. This diagram is based on representing the forced action of the magnetic field between the coupling halves as an inertia-free elastic coupling. A transfer function is obtained between the electromagnetic torque generated by the motor and the output angular velocity for a linearized system based on Mason’s formula. The stability of the linear electromechanical system is considered using the Hurwitz criterion. The analysis allows concluding that the linearized BMEMS with a magnetic coupling without external feedbacks is always stable. Transient processes in nonlinear and linearized systems are analyzed in the MATLAB/Simulink object-visual modeling environment.

AB - This article describes the function chart of a bi-mass electromechanical system (BMEMS) with a magnetic coupling. This diagram is based on representing the forced action of the magnetic field between the coupling halves as an inertia-free elastic coupling. A transfer function is obtained between the electromagnetic torque generated by the motor and the output angular velocity for a linearized system based on Mason’s formula. The stability of the linear electromechanical system is considered using the Hurwitz criterion. The analysis allows concluding that the linearized BMEMS with a magnetic coupling without external feedbacks is always stable. Transient processes in nonlinear and linearized systems are analyzed in the MATLAB/Simulink object-visual modeling environment.

KW - bi-mass electromechanical system

KW - function chart

KW - magnetic coupling

KW - permanent magnets

KW - stability

KW - transfer function

UR - http://www.scopus.com/inward/record.url?scp=85128091617&partnerID=8YFLogxK

UR - https://www.mendeley.com/catalogue/13bc7030-8868-3027-83e1-a232e9dc85a0/

U2 - 10.3103/S1068371222010060

DO - 10.3103/S1068371222010060

M3 - Article

AN - SCOPUS:85128091617

VL - 93

JO - Russian Electrical Engineering

JF - Russian Electrical Engineering

SN - 1068-3712

IS - 1

M1 - 1

ER -

ID: 35905969