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A Mathematical Model of Transients in a Cylindrical Linear Motor with Reciprocating Motion

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Abstract

A mathematical description of transients in linear synchronous motors with permanent magnets is presented, based on the Park–Gorev differential equations applied to a synchronous motor of rotational action, transformed taking into account the necessary additions. A mathematical model in the MATLAB/Simulink software environment of a cylindrical linear synchronous motor designed to study transients during translational and reciprocating motion of a secondary element is considered. The most effective variant of the calculated motor module for the executive mechanism of the plane grinding machine is determined.

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REFERENCES

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Funding

This work was supported by ongoing institutional funding. No additional grants to carry out or direct this particular research were obtained.

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Authors and Affiliations

  1. OOO Gazprom Transgaz Tchaikovsky, Branch of the Ocher Linear Production Directorate of Main Gas Pipelines, 617140, Ocher, Russia

    N. V. Zhuzhgov

  2. Perm National Research Polytechnic University, 614990, Perm, Russia

    A. D. Korotaev & E. A. Chabanov

Authors
  1. N. V. Zhuzhgov
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  2. A. D. Korotaev
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  3. E. A. Chabanov
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Corresponding author

Correspondence to N. V. Zhuzhgov.

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Translated by K. Gumerov

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Zhuzhgov, N.V., Korotaev, A.D. & Chabanov, E.A. A Mathematical Model of Transients in a Cylindrical Linear Motor with Reciprocating Motion. Russ. Electr. Engin. 94, 790–795 (2023). https://doi.org/10.3103/S1068371223110172

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  • DOI: https://doi.org/10.3103/S1068371223110172

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