journal article·2024-11

Effective field theory investigation for a disordered Ising model in the description of amorphous magnetic systems

Phong H. Nguyen, Quan M. Le, Oanh K.T. Nguyen, Cong T. Bach, Giang H. Bach

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Abstract

The thermodynamic properties and phase diagrams of amorphous magnetic systems described by a disordered Ising model with binary probability are examined using effective field theory (EFT). A ferromagnetic to paramagnetic (FM–PM) phase transition occurs at a critical temperature τ c where the spin susceptibility reveals an acutely sharp peak. By adjusting a disordered probability p , and a fluctuation parameter Δ driving mixed ferromagnetic interactions, we successfully provide a phase diagram illustrating the dependence of the critical temperature τ c on the disordered probability p with various fluctuation strength Δ . The experimentally observed linear behavior of the τ c − p curve is comprehensively explained in the weak disordered regime. Under an external field, we also examine the magnetocaloric effect by observing the magnetic entropy change (MEC) greatly enhanced in the strongly disordered regime where p ≤ 0 . 3 and Δ > 0 . 4 . The linear behavior breaking of the maximal MEC on the fluctuation surprisingly agrees with experimental observations.
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OpenAlex topics: Theoretical and Computational Physics · Material Dynamics and Properties · Advanced Condensed Matter Physics

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References (27)

Show source-provided references
1. Chau · J. Magn. Magn. Mater. · 2006 · 304 · 3610.1016/j.jmmm.2006.02.006 ↗
2. Chau · Mater. Sci. Eng. A. · 2007 · 449–451 · 36010.1016/j.msea.2006.02.354 ↗
3. Li · J. Appl. Phys. · 2014 · 116
4. Li · J. Non-Cryst. Solids · 2018 · 487 · 710.1016/j.jnoncrysol.2018.02.022 ↗
5. Shishkin · Appl. Phys. A · 2016 · 122 · 100210.1007/s00339-016-0547-0 ↗
6. Vuong · Physica B · 2018 · 532 · 11510.1016/j.physb.2017.07.014 ↗
7. Wang · Materials · 2020 · 13
8. Yu · J. Mater. Sci. · 2017 · 52 · 1394810.1007/s10853-017-1476-9 ↗
9. Zheng · Materials · 2023 · 16
10. Kupczyk · J. Alloys Compd. · 2018 · 735 · 25310.1016/j.jallcom.2017.10.278 ↗
11. Gebara · J. Appl. Phys. · 2018 · 12410.1063/1.5039509 ↗
12. Lukiewska · Materials · 2022 · 1510.3390/ma15010034 ↗
13. Cong · J. Magn. Magn. Mater. · 1992 · 117 · 12610.1016/0304-8853(92)90300-D ↗
14. Bach · Mater. Trans. · 2015 · 56 · 132010.2320/matertrans.MA201507 ↗
15. Nguyen · Commun. Phys. · 2023 · 33 · 205
16. Nguyen · Physica B · 2020 · 58310.1016/j.physb.2020.412012 ↗
17. Callen · Phys. Lett. · 1963 · 4 · 16110.1016/0031-9163(63)90344-5 ↗
18. Cong · Bull. Mater. Sci. · 2003 · 26 · 15110.1007/BF02712804 ↗
19. Binder · 1997
20. Law · J. Alloys Compd. · 2010 · 508 · 1410.1016/j.jallcom.2010.08.049 ↗
21. Cong · J. Phys. Conf. Ser. · 2009 · 187
22. Syozi · Progr. Theoret. Phys. · 1966 · 36 · 108310.1143/PTP.36.1083 ↗
23. Huu · J. Korean Phys. Soc. · 2008 · 53 · 76310.3938/jkps.53.763 ↗
24. Tian · Mater. Lett. · 2015 · 138 · 6410.1016/j.matlet.2014.09.127 ↗
25. Tran · Appl. Mater. Today · 2023 · 32
26. Yano · J. Magn. Magn. Mater. · 1992 · 104–107 · 13110.1016/0304-8853(92)90733-5 ↗
27. Yano · J. Magn. Magn. Mater. · 2000 · 214 · 21710.1016/S0304-8853(00)00197-9 ↗