4.7 Article

Identification of magnetic induced strain of electrical steels using non-destructive acceleration measurement and inverse vibration modeling

Journal

JOURNAL OF SOUND AND VIBRATION
Volume 492, Issue -, Pages -

Publisher

ACADEMIC PRESS LTD- ELSEVIER SCIENCE LTD
DOI: 10.1016/j.jsv.2020.115806

Keywords

Non-destructive measurement; Inverse methods; Vibration; Single sheet tester; Magnetostriction; Piezoelectric accelerometer; Resonance frequency; Finite element method (FEM); Magneto-mechanical coupling; Harmonics

Funding

  1. European Union [766437]
  2. H2020 Societal Challenges Programme [766437] Funding Source: H2020 Societal Challenges Programme

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This study identifies the magneto-mechanical behavior in electromagnetic components and electrical machines by measuring time-dependent acceleration, magnetic field, and induction signals in a Single Sheet Tester. It distinguishes between inertia-induced strain and magnetic-induced strain, analyzing their characteristics at different frequencies relative to the sample's natural frequency, and investigates the effect of excitation harmonics on mechanical response.
Magnetic induced strain is an important source of vibration in electromagnetic components and electrical machines. This magneto-mechanical behavior is identified using a non-destructive experimental technique that consists in measuring in a Single Sheet Tester the time dependent acceleration at the free end of a fixed-free magnetic sheet and its corresponding magnetic field and induction signals. The determination of this property in the longitudinal direction is investigated using an inverse application of the longitudinal vibration equation. The strain dependence on the exciting frequency as function of the resonance frequency is also evaluated. The apparent strain that includes the inertia effect is distinguished from the magnetic-induced strain. Both strains are identified and analyzed for different frequencies lower and higher than the sample's natural frequency. We also investigated the effect of excitation's harmonics on the mechanical response. (C) 2020 Elsevier Ltd. All rights reserved.

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