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Название: Design optimization of a traction synchronous homopolar motor
Авторы: Dmitrievskii, V.
Prakht, V.
Anuchin, A.
Kazakbaev, V.
Дата публикации: 2021
Издатель: MDPI AG
Библиографическое описание: Design optimization of a traction synchronous homopolar motor / V. Dmitrievskii, V. Prakht, A. Anuchin, et al. — DOI 10.3390/math9121352 // Mathematics. — 2021. — Vol. 9. — Iss. 12. — 1352.
Аннотация: Synchronous homopolar motors (SHMs) have been attracting the attention of researchers for many decades. They are used in a variety of equipment such as aircraft and train generators, weld-ing inverters, and as traction motors. Various mathematical models of SHMs have been proposed to deal with their complicated magnetic circuit. However, mathematical techniques for optimizing SHMs have not yet been proposed. This paper discusses various aspects of the optimal design of traction SHMs, applying the one-criterion unconstrained Nelder–Mead method. The considered motor is intended for use in a mining dump truck with a carrying capacity of 90 tons. The objective function for the SHM optimization was designed to reduce/improve the following main characteristics: total motor power loss, maximum winding current, and torque ripple. One of the difficulties in optimizing SHMs is the three-dimensional structure of their magnetic core, which usually requires the use of a three-dimensional finite element model. However, in this study, an original two-dimensional finite element model of a SHM was used; it allowed the drastic reduction in the computational burden, enabling objective optimization. As a result of optimization, the total losses in the motor decreased by up to 1.16 times and the torque ripple decreased by up to 1.34 times; the maximum armature winding current in the motor mode decreased by 8%. © 2021 by the authors. Licensee MDPI, Basel, Switzerland.
Ключевые слова: NELDER–MEAD METHOD
OPTIMAL DESIGN
SYNCHRONOUS HOMOPOLAR MACHINE
SYNCHRONOUS HOMOPOLAR MOTOR
TRACTION DRIVES
TRACTION MOTOR
URI: http://elar.urfu.ru/handle/10995/102820
Условия доступа: info:eu-repo/semantics/openAccess
Идентификатор РИНЦ: 46893473
Идентификатор SCOPUS: 85108816228
Идентификатор WOS: 000665943900001
Идентификатор PURE: 22196964
ISSN: 22277390
DOI: 10.3390/math9121352
Сведения о поддержке: The research was performed with the support of the Russian Science Foundation grant (Project No. 21-19-00696).
Карточка проекта РНФ: 21-19-00696
Располагается в коллекциях:Научные публикации ученых УрФУ, проиндексированные в SCOPUS и WoS CC

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