Magnetic states of small cubic particles with uniaxial anisotropy

被引:129
作者
Rave, W
Fabian, K
Hubert, A
机构
[1] IFW Dresden, Inst Met Werkstoffe, D-01069 Dresden, Germany
[2] Univ Bremen, FB Geowissensch, D-28334 Bremen, Germany
[3] Univ Erlangen Nurnberg, Inst Werkstoffwissensch, D-91058 Erlangen, Germany
关键词
small particles; magnetic domains; micromagnetic simulations;
D O I
10.1016/S0304-8853(98)00328-X
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
The lowest energy states in small cubic particles with uniaxial anisotropy are explored as a function of anisotropy strength and particle size. The investigations result in a phase diagram which contains the boundaries between the regions of one, two and three domains (flower, vortex and double vortex states). While the general features of the phase diagram are derived from energy estimates based on domain theory, the details are obtained using numerical micromagnetics. The two-domain and the three-domain phase can be subdivided into subphases. The comparison between different configurations revealed that a twisted vortex configuration with an S-shaped domain wall replaces the symmetric vortex with a straight wall at larger sizes. The three-domain phase contains two subphases which are symmetric with respect to (1 0 0) and (1 1 0) mirror planes, respectively. The transition from two to three domains occurs into the (1 1 0)-three-domain-state (diagonal state). This structure can be described as a configuration with two (quarter-) circular domain walls in two opposing corners. However, this configuration is energetically favored only in a small region within the phase diagram relative to the (1 0 0)-symmetry three-domain state with straight walls (sandwich state). (C) 1998 Published by Elsevier Science B.V. All rights reserved.
引用
收藏
页码:332 / 348
页数:17
相关论文
共 20 条
[1]   CYLINDRICAL MAGNETIC DOMAINS IN SMALL FERROMAGNETIC-SPHERES WITH UNIAXIAL ANISOTROPY [J].
AHARONI, A ;
JAKUBOVICS, JP .
PHILOSOPHICAL MAGAZINE B-PHYSICS OF CONDENSED MATTER STATISTICAL MECHANICS ELECTRONIC OPTICAL AND MAGNETIC PROPERTIES, 1986, 53 (02) :133-145
[2]   NUMERICAL MICROMAGNETICS IN LOW-ANISOTROPY MATERIALS [J].
BERKOV, D ;
RAMSTOCK, K ;
LEIBL, T ;
HUBERT, A .
IEEE TRANSACTIONS ON MAGNETICS, 1993, 29 (06) :2548-2550
[3]   SOLVING MICROMAGNETIC PROBLEMS - TOWARDS AN OPTIMAL NUMERICAL-METHOD [J].
BERKOV, DV ;
RAMSTOCK, K ;
HUBERT, A .
PHYSICA STATUS SOLIDI A-APPLICATIONS AND MATERIALS SCIENCE, 1993, 137 (01) :207-225
[4]   Three-dimensional micromagnetic calculations for magnetite using FFT [J].
Fabian, K ;
Kirchner, A ;
Williams, W ;
Heider, F ;
Leibl, T ;
Hubert, A .
GEOPHYSICAL JOURNAL INTERNATIONAL, 1996, 124 (01) :89-104
[5]   THE ROLE OF MAGNETIZATION SWIRLS IN SOFT MAGNETIC-MATERIALS [J].
HUBERT, A .
JOURNAL DE PHYSIQUE, 1988, 49 (C-8) :1859-1864
[6]   THEORY OF THE STRUCTURE OF FERROMAGNETIC DOMAINS IN FILMS AND SMALL PARTICLES [J].
KITTEL, C .
PHYSICAL REVIEW, 1946, 70 (11-1) :965-971
[7]  
KLEMAN M, 1983, POINTS LINES WALLS, V1
[8]  
MCMICHAEL RD, 1998, MICROMAGNETIC STANDA
[9]   OPTIMIZING STRAY FIELD COMPUTATIONS IN FINITE-ELEMENT MICROMAGNETICS [J].
RAMSTOCK, K ;
LEIBL, T ;
HUBERT, A .
JOURNAL OF MAGNETISM AND MAGNETIC MATERIALS, 1994, 135 (01) :97-110
[10]  
RAMSTOCK K, 1997, THESIS U ERLANGEN, P19