States, hysteresis and equilibrium properties of one-dimensional chains of magnetic dipoles |
Peretyatko A.A., Ivanov V.A., Makarov A.G., Nefedev K.V. |
2017, issue 1, P. 82-97 |
Abstract |
A theoretical study of the magnetic properties of one-dimensional arrays of ferromagnetic nanoparticles was conducted. It is shown that in the Stoner-Wohlfarth model, depending on distance between the dipole-dipole interacting particles, the chain can show either soft magnetic or hard magnetic properties and behavior may vary from a Stoner-Wohlfarth-like to an Ising-like. The criteria of difference between strong and weak dipole interactions for one-dimensional arrays of single-domain ferromagnetic nanoparticles with uniaxial anisotropy were defined. By using numerical simulations magnetic states were obtained for 1D array for a set value of an external magnetic field. Staircase-shaped hysteresis curves obtained at orthogonality of the external magnetic field to the axis of the array are caused by weak magnetostatic interaction, which leads to the Ising-like behavior, and by a discrete set of the magnetic moment configurations. Using the Gibbs distribution, the magnetization curve is obtained for one-dimensional magnetic point dipoles Ising system in thermodynamic equilibrium state. The obtained results of the calculations are in agreement with the experimental data. |
Keywords: 1D array, Stoner-Wohlfarth model, Ising-like dipoles, Dipole interaction |
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References |
[1] C.A. Ross, “Patterned magnetic recording media”, Annual Review of Materials Research, 31:1, (2001), 203–235. [2] A. Moser, K. Takano, D.T. Margulies, M. Albrecht, Y. Sonobe, Y. Ikeda, S. Sun, and E.E. Fullerton, “Magnetic recording: advancing into the future”, Journal of Physics D: Applied Physics, 35:19, (2002), R157. [3] B. Terris, T. Thomson, and G. Hu, “Patterned media for future magnetic data storage”, Microsystem technologies, 13:2, (2007), 189–196. [4] S. Tehrani, E. Chen, M. Durlam, M. DeHerrera, J. Slaughter, J. Shi, and G. Kerszykowski, “High density submicron magnetoresistive random access memory”, Journal of Applied Physics, 85:8, (1999), 5822–5827. [5] J. Slaughter, R. Dave, M. DeHerrera, M. Durlam, B. Engel, J. Janesky, N. Rizzo, and S. Tehrani, “Fundamentals of mram technology”, Journal of superconductivity, 15:1, (2002), 19–25. [6] J. Slaughter, R. Dave, M. Durlam, G. Kerszykowski, K. Smith, K. Nagel, B. Feil, J. Calder, M. DeHerrera, B. Garni et al., “High speed toggle mram with mgo-based tunnel junctions”, Electron Devices Meeting, 2005. IEDM Technical Digest. IEEE International, 2005, 873–876. [7] V. Belokon, K. Nefedev, O. Goroshko, and O. Tkach, “Superparamagnetism in the 1d ising model”, Bulletin of the Russian Academy of Sciences: Physics, 74:10, (2010), 1413–1416. [8] D. Forrester, K. Kuurten, and F. Kusmartsev, “Magnetic cellular automata and the formation of glassy and magnetic structures from a chain of magnetic particles”, Physical Review B, 75:1, (2007), 014416. [9] A. Adeyeye and S. Jain, “Coupled periodic magnetic nanostructures”, Journal of Applied Physics, 109:7, (2011), 07B903. [10] J. Chang, B. Gribkov, H. Kim, H. Koo, S.H. Han, V. Mironov, and A. Fraerman, “Magnetization behavior of co nanodot array”, Journal of Magnetics, 12:1, (2007), 17–20. [11] J. Suh, J. Chang, E.K. Kim, M. Sapozhnikov, V. Mironov, and A. Fraerman, “Magnetotransport properties of gamnas with ferromagnetic nanodots”, Physica Status Solidi (a), 205:5, (2008), 1043–1046. [12] E.C. Stoner and E. Wohlfarth, “A mechanism of magnetic hysteresis in heterogeneous alloys", Philosophical Transactions of the Royal Society of London. Series A, Mathematical and Physical Sciences, 240:826, (1948), 599–642. [13] B. Belyaev, A. Izotov, and A.A. Leksikov, “Micromagnetic calculation of the equilibrium distribution of magnetic moments in thin lms", Physics of the Solid State, 52:8, (2010), 1664–1672. [14] M. Donahue and D. Porter, Oommf user's guide, version 1.0, Interagency Report No. NISTIR 6376, National Institute of Standards and Technology, Gaithersburg, 1999. [15] W. Scholz, J. Fidler, T. Schre, D. Suess, H. Forster, V. Tsiantos et al., “Scalable parallel micromagnetic solvers for magnetic nanostructures", Computational Materials Science, 28:2, (2003), 366–383. |