"JOURNAL OF RADIO ELECTRONICS" (Zhurnal Radioelektroniki ISSN 1684-1719, N 11, 2018

contents of issue      DOI  10.30898/1684-1719.2018.11.2     full text in Russian (pdf)  

INFLUENCE OF MAGNETOELASTIC INTERACTION ON PRECESSION OF  MAGNETIZATION EQUILIBRIUM POSITION IN DOUBLE-SLIDE FERRITE STRUCTURE

 

V. S. Vlasov 1, M. Yu. Dianov 1, L. N. Kotov 1, V. G. Shavrov  2, V. I. Shcheglov  2

1 Syktyvkar State University of Sorokin, Oktyabrskiy prosp. 55, Syktyvkar 167001, Russia

2 Kotelnikov Institute of Radioengineering and Electronics of Russian Academy of Sciences, Mokhovaya 11-7, Moscow 125009, Russia

 

The paper is received on October 23, 2018

 

Abstract. It is investigated the influence of magnetoelastic interaction on magnetization equilibrium position in normal magnetized double-slides ferrite structure. It is found the connected motion equations for magnetization and elastic displacement in both slides and also boundaries conditions on the surface of structure and between the slides. On the basis of investigation of orientational transition by magnetization in magnetoelastic medium it is found the dependencies of second kind phase transition which is the establishment of magnetization vector along the constant magnetic field direction. It is found the addition to transition field which is connected with magnetoelastic interaction in both slides. It is shown that this addition has quadratic character relatively to value of magnetoelastic constant interaction. It is solved the equilibrium system for magnetization and elastic displacement in the field interval which recovers the field of orientation transitions in both cases. It is established the possibility and it is shown the excitation of equilibrium position of magnetization (the second order of precession) in both slides. It is constructed the parametric portraits for elastic displacement components in both slides. On the basis of parametric portraits analysis for magnetization components it is found three possible intervals of constant magnetic field value: lower of transition fields in both slides, between the transition fields in these slides and above the transition fields in both slides. It is found the multiregime character of excited elastic vibrations. Over the time-development and parametric portraits it is found the five different regimes: regime ¹1 – regular developed beatings; regime ¹2 – alternated beatings; regime ¹3 – regular forced sinus-line; regime ¹4 – faded forces sinus-line; regime ¹5 – simple own sinus-line. On the flatness “magnetoelastic constant – established field” it is investigated the regions of existence of different regimes. It is found that when field is increased the existence regions change each other on the succession which is determined by above mentioned numbering. It is investigated the conversion of beatings corresponding to regime ¹1 and ¹2 which take place when the magnetoelastic constant is varied but applies field is constant. It is shown that by small value of magnetoelastic constant the elastic vibrations are determined by magnetization vibrations which are determined by applied alternating field. It is shown that by the increasing of constant the elastic vibrations acquire the character of beatings at first regular and other alternating after this the vibrations become as sinus-line. It is investigated the quantity parameters of beatings. It is shown that by the constant increasing the period of beatings is decreased, maximum and minimum values of elastic vibrations amplitude increase and the period of excited elastic vibrations is decreased. For all above mentioned dependencies it is proposed the empirical formulas linear or quadratic character which determined the observed results in precision about 10%. It is investigated the question about the role of imposition of ones slide vibrations to other slide. It is established the insufficient of described investigation owing to incomplete symmetry linear component elastic displacement. It is described the possible variant of task for linear component displacement which takes into consideration symmetry of both slides. This variant is proposed as the task for new investigation.

Key words: precession of magnetization, magnetoelastic interaction, orientation  transition.

References

1. Gurevich A., Melkov G. Magnitnie kolebania i volny [Magnetic oscillations and waves]. Moscow, Nauka-Fizmatlit Publ., 1994. (In Russian)

2. Monosov Ya.A. Nelineyny ferromagnitniy rezonans [Nonlinear ferromagnetic resonance]. Moscow, Nauka Publ., 1971.  (In Russian)

3. Temiryazev A.G., Tikhomirova M.P., Zilberman P.E. “Exchange” spin waves in nonuniform yttrium iron garnet films.  J. Appl. Phys., 1994, Vol. 76, No. 12, p. 5586. 

4. Zilberman P.E., Temiryasev A.G., Tikhomirova M.P. Excitation and propagation of exchange spin waves in films of yttrium iron garnet.  Journal of experimental and theoretical physics (JETP), 1995, Vol. 81, No. 1, p. 151.

5. Gulyaev Yu.V., Zilberman P.E., Temiryazev A.G., Tikhomirova M.P. Principal mode of the nonlinear spin-wave magnetized ferrite films.  Physics of the Solid State, 2000, Vol. 42, No. 6, p. 1094.

6. Gerrits Th., Schneider M.L., Kos A.B., Silva T.J. Large-angle magnetization dynamics measured by time-resolved ferromagnetic resonance.  Phys.Rev.B., 2006, Vol. 73, No. 9, p. 094454(7).      

7. Sementsov D.I., Shuty A.M. Nonlinear regular and stochastic dynamics of magnetization in thin-film structures.  Physics Uspekhi, 2007, Vol. 50, No. 8, p.793.

8. Belov K.P., Zvezdin A.K., Kadomtseva A.M., Levitin P.Z. Orientacionnie perehodi v redkozemelnih magnetikah [Orientational transitions in rare-earth magnetic].  Moscow, Nauka Publ.,  1979. (In Russian) 

9. Vlasov V.S., Kotov L.N., Shavrov V.G., Shcheglov V.I. Forced nonlinear precession of the magnetization vector under the conditions of an orientation transition.  Journal of Communications Technology and Electronic, 2011, Vol. 56, No. 1, p. 73.  

10. Vlasov V.S., Kotov L.N., Shavrov V.G., Shcheglov V.I. Multiregime character of the nonlinear precession of the second-order magnetization under the conditions for the orientational transition. Journal of Communications Technology and Electronics,  2011, Vol. 56, No. 9, P.1117.  

11. Vlasov V.S., Kotov L.N., Shavrov V.G., Shcheglov V.I. Asymmetric forced nonlinear precession of the magnetization under the conditions for the orientational transition.  Journal of Communications Technology and Electronics, 2011, Vol. 56, No. 6, p. 670.  

12. Vlasov V.S., Kotov L.N., Shavrov V.G., Shcheglov V.I. Asymmetric excitation of the two-order magnetization precession under orientational transition conditions.  Journal of Communications Technology and Electronics, 2012, Vol. 57, No. 6, p. 453.  

13. Vlasov V.S., Kirushev M.S., Kotov L.N., Shavrov V.G., Shcheglov V.I. Second-order magnetization precession in anisotropic medium. Part 1. Uniaxial anisotropy.  Journal of Communications Technology and Electronics, 2013, Vol. 58, No. 8, p. 806.  

14. Vlasov V.S., Kirushev M.S., Kotov L.N., Shavrov V.G., Shcheglov V.I. The second-order magnetization precession in anisotropic medium. Part 2. The cubic anisotropy.  Journal of Communications Technology and Electronics, 2011, Vol. 58, No. 9, p. 847.  

15. Vlasov V.S., Kotov L.N., Shcheglov V.I. Nelineynaya precessiya vektora namagnichennosty v usloviyah orientacionnogo perehoda [Nonlinear precession of magnetization vector in conditions of orientational transition]. Syktyvkar, IPO SyctSU Publ., 2013. (In Russian)

16. Shavrov V.G., Shcheglov V.I.  Ferromagnitniy resonans v usloviyah orientacionnogo perehoda  [Ferromagnetic resonance in conditions of orientational transition]. Moscow, Fizmatlit Publ., 2018. (In Russian)

17. Vlasov V.S., Kotov L.N., Shavrov V.G., Shcheglov V.I. Nonlinear dynamics of the magnetization in a ferrite plate with magnetoelastic properties under the conditions for orientational transition.  Journal of Communications Technology and Electronic, 2010, Vol. 55, No. 6, p. 657.  

18. Vlasov V.S., Kirushev M.S., Shavrov V.G., Shcheglov V.I. The second order magnetization precession in magnetoelastic medium.  Zhurnal Radio electroniki – Journal of Radio Electronics, 2015, No. 4. Available at: http://jre.cplire.ru/jre/apr15/16/text.pdf (In Russian)

19. Vlasov V.S., Kirushev M.S., Shavrov V.G., Shcheglov V.I. Permanent regimes of second order magnetization precession in medium with magnetoelastic properties.  Book of papers of International conference «Electromagnetic field and materials». Moscow, INFRA-M Publ., 2015, p. 217.

20. Vlasov V.S., Kirushev M.S., Shavrov V.G., Shcheglov V.I. Forced nonlinear second order magnetization precession in medium with magnetoelastic properties.  Journal of Communications Technology and Electronics, 2019, Vol. 64, No. 1. (In press).   

21. Vlasov V.S., Dianov M.Yu., Kotov L.N., Shavrov V.G., Shcheglov V.I. Influence of magnetoelastic interaction on precession of equilibrium position in normal magnetized ferrite plate.  Zhurnal Radioelectroniki – Journal of Radio Electronics, 2018, No. 10. Available at: http://jre.cplire.ru/jre/oct18/1/text.pdf (In Russian)

22. Vlasov V.S., Shavrov V.G., Shcheglov V.I. Nonlinear excitation of hypersound in double-slides ferrite structure.  Zhurnal Radioelectroniki – Journal of Radio Electronics, 2013, No. 2. Available at: http://jre.cplire.ru/jre/feb13/10/text.pdf (In Russian).

23. Vlasov V.S., Shavrov V.G., Shcheglov V.I. Combinational excitation of hypersound in double-slides ferrite structure.  Book of papers of International conference «Electromagnetic field and materials». Moscow, NIU MEI PUbl., 2013, p. 164. (In Russian)

24. Vlasov V.S., Shavrov V.G., Shcheglov V.I.  Nonlinear excitation of hypersound in double-slides ferrite structure.  Journal of Communications Technology and Electronics, 2014, Vol. 59, No. 5, p. 482.

25. Vlasov V.S., Kotov L.N., Shavrov V.G., Shcheglov V.I. Nonlinear excitation of hypersound in a ferrite plate under the ferromagnetic-resonance conditions.  Journal of Communications Technology and Electronics, 2009, Vol. 54, No. 7,  p. 821. 

26. Sushkevich A.K. Osnovi visshey algebri  [Foundations of high algebra]. Moscow, Leningrad, Gos. izd. tech-teor. lit., 1941. (In Russian) 

27. Korn G., Korn T. Spravochnik po matematike dlya nauchnih rabotnikov i inzhenerov [Handbook on mathematics for scientists and engineers]. Moscow, Nauka Publ., 1973. (In Russian)

28. Vetoshko P.M., Shavrov V.G., Shcheglov V.I. Role of elastic dissipation in the formation of the resonant properties of magnetization precession in the magnetoelastic environment.  Journal of Communications Technology and Electronics, 2017, Vol. 62, No. 4, p. 389. 

29. Vetoshko P.M., Shavrov V.G., Shcheglov V.I. Role of elastic dissipation in the formation of magnetization precession fading in magnetoelastic medium.  Technical Physics Letters, 2015, Vol. 41, No. 11, p. 1.

30. Vetoshko P.M., Shavrov V.G., Shcheglov V.I. The influence of film-foundation on magnetoelastic vibrations in structure “magnetic film – nonmagnetic foundation”.   Zhurnal Radio electroniki – Journal of Radio Electronics, 2015, No. 8, Available at: http://jre.cplire.ru/jre/aug15/5/text.pdf (In Russian).

31. Vetoshko P.M., Shavrov V.G., Shcheglov V.I. Influence of magnetization precession fading on the establishment of vibrations in rotation magnetometer scheme.  Book of papers of  XXIII All-Russia conference «Electromagnetic field and materials». Moscow, INFRA-M Publ., 2015, p.173. (In Russian) 

32. Vetoshko P.M., Shavrov V.G., Shcheglov V.I. The influence of film-foundation on magnetoelastic vibrations excitation in ferrite thin film. Book of papers of  XXIII All-Russia conference «Electromagnetic field and materials». Moscow,  INFRA-M Publ., 2015, p. 188. (In Russian)

33. Vetoshko P.M., Shavrov V.G., Shcheglov V.I. Magnetic relaxation formation at elastic dissipation expense in rotational magnetometer scheme. Zhurnal Radioelectroniki – Journal of Radio Electronics, 2014, No. 11, Available at: http://jre.cplire.ru/jre/nov14/1/text.pdf (In Russian).

34. Vetoshko P.M., Shavrov V.G., Shcheglov V.I. Role of different relaxation mechanism in the formation of permanent establishment of magnetization precession in magnetoelastic medium.  Book of papers of International conference «Electromagnetic field and materials». Moscow, NIU MEI Publ.,  2014, p. 237. (In Russian) 

35. Turov E.A., Shavrov V.G. About the energy gap for spin waves in ferro- and antiferromagnetic connected with magnetoelastic energy.  Physics of solid state, 1965, Vol. 7, No. 1, p. 217. (In Russian)

36. Borovic-Romanov A.S., Rudashevsky E.G. About influence of spontaneous strained deformation on antiferromagnetic resonance in hematite.  Journal of experimental and theoretical physics (JETP), 1964, Vol. 47, No. 6(12), p. 2095. (In Russian) 

37. Shcheglov V.I. The dependence of sound velocity from magnetic field in ferro- and antiferromagnetic.  Physics of solid state, 1972, Vol. 14, No. 7, p. 2180. (In Russian)

38. Shcheglov V.I. The method of smooth turned changing of resonance frequency of solid state body.  Authors certificate USSR ¹386262. M.cl.(3) G 01 h 13/00. MKI: C01h13/00; UDK 534.63. Priority from 09.12.1970. Claim for invention rights ¹1603337.18-10. Published in Official bulletin “Discoveries, inventions”, 1973, No. 26, p.141. (In Russian)

39. Seavey M.H. Acoustic resonance in the easy-plane weak ferromagnets  α-Fe2O3 and FeBO3 .  Solid State Communications, 1972, Vol. 10, No. 2, p. 219.

40. Maximenkov P.P., Ozhogin V.I. Investigation of magnetoelastic interaction in hematite with the aid of  antiferromagnetic resonance.  Journal of experimental and theoretical physics (JETP), 1973, Vol. 65, No. 2(8), p. 657. (In Russian) 

 

For citation:
V.S.Vlasov, M.Yu.Dianov, L.N.Kotov, V.G.Shavrov, V.I.Shcheglov. Influence of magnetoelastic interaction on precession of equilibrium position in double-slide ferrite structure. Zhurnal Radioelektroniki - Journal of Radio Electronics. 2018. No. 11. Available at http://jre.cplire.ru/jre/nov18/2/text.pdf

DOI  10.30898/1684-1719.2018.11.2