Horváth Barnabás; Decsi Péter; Szalai István (2022) Nonlinear contributions to the dynamic magnetic susceptibility of magnetic fluids. Journal of Molecular Liquids, 359 (119279). pp. 1-8. ISSN 0167-7322
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Abstract
Based on our earlier analytical results for the magnetization of magnetic fluids with respect to the magnetic field strength, we propose an expansion method within the framework of mean spherical approximation (MSA) to obtain the coefficients of different nonlinear terms. Through a Fourier expansion of the frequency-dependent magnetic susceptibility the harmonic coefficients corresponding to the linear and nonlinear dynamic susceptibilities are calculated from the field expansion of magnetization. The frequency dependence of the higher order susceptibilities is determined on the basis of the Debye relaxation of magnetic dipoles. Our MSA based results are in line with the corresponding limiting case of the DebyeWeiss theory. We mapped the range of applicability of the expansion method concerning the field strength and frequencies. Our results show that under weak fields a 7th order expansion is sufficient to predict the magnitudes of the susceptibility components up to the 4th harmonic relevant for magnetic fluids
Tudományterület / tudományág
02. Műszaki és technológiai tudományok
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Tanszék
Mechatronikai Képzési és Kutatási Intézet
Intézmény
Pannon Egyetem
| Mű típusa: | Cikk |
|---|---|
| Kulcsszavak: | mágneses folyadék, mágneses térerősség |
| A mű MTMT azonosítója: | 32823743 |
| DOI azonosító: | https://doi.org/10.1016/j.molliq.2022.119279 |
| Felhasználó: | Judit Góczán |
| Dátum: | 25 Máj 2023 13:02 |
| Utolsó módosítás: | 25 Máj 2023 13:04 |
| URI: | https://perepo-publikacio.uni-pannon.hu/id/eprint/1685 |
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