Effect of Boundaries on Pattern Formation in a Monolayer of Interacting Dipoles

被引:0
|
作者
Raghunatha C. [1 ]
Chirania N.R. [1 ,2 ]
Niranjan M. [3 ]
Devi A.R.U. [1 ]
Rangwala S.A. [3 ]
Bhattacharya S. [1 ]
机构
[1] Department of Physics, Bangalore University, Karnataka, Bengaluru
[2] Mount Carmel PU College, No 58 Palace Road, Karnataka, Bengaluru
[3] Raman Research Institute, C V Raman Avenue Sadashivanagar, Karnataka, Bengaluru
关键词
monolayer dipole patterns; monolayer dipoles; self-assembly; self-organization;
D O I
10.1002/masy.202300030
中图分类号
学科分类号
摘要
Self-organization can be defined as a process of arrangement of entities that start out in an irregular arrangement and evolve into a stable, regular pattern without the aid of an external agent. A system of magnetic particles that are constrained to move only in a plane is reported. The individual components in the system have dipole moments in an orientation perpendicular to the plane of motion and the interaction between components is purely repulsive. For such a system, it is attempted to understand the influence of the boundary of the monolayer on the patterns that emerge. A system with a small number of magnets is found where the range of the magnetic interactions is of the size of the boundary; the symmetry of the boundary imposed on the monolayer plays a crucial role in determining the pattern types, the number of different pattern types, and the frequency of appearance of a particular pattern type. The effect of scaling up the size of the system while maintaining the characteristics of individual components as well as the component areal density is also discussed. © 2024 Wiley-VCH GmbH.
引用
收藏
相关论文
共 50 条
  • [41] Pattern Formation in Monolayer Transfer Systems with Substrate-Mediated Condensation
    Koepf, Michael H.
    Gurevich, Svetlana V.
    Friedrich, Rudolf
    Chi, Lifeng
    LANGMUIR, 2010, 26 (13) : 10444 - 10447
  • [42] Effect of distribution pattern of molecular dipoles on microscopic second-harmonic generation
    Deng, XY
    Wang, XJ
    Liu, HP
    Zhuang, ZF
    Guo, ZY
    CHINESE PHYSICS LETTERS, 2006, 23 (03) : 629 - 632
  • [43] Long-range interacting solitons: pattern formation and nonextensive thermostatistics
    Guerrero, LE
    Gonzalez, JA
    PHYSICA A, 1998, 257 (1-4): : 390 - 394
  • [44] Pattern formation in chemically interacting active rotors with self-propulsion
    Liebchen, Benno
    Cates, Michael E.
    Marenduzzo, Davide
    SOFT MATTER, 2016, 12 (35) : 7259 - 7264
  • [45] VECTOR MODEL FOR MAGNETIC HYSTERESIS BASED ON INTERACTING DIPOLES
    HARTMAN, K
    POTTER, RI
    ORTENBURGER, IB
    IEEE TRANSACTIONS ON MAGNETICS, 1978, 14 (04) : 223 - 227
  • [46] Equilibria and dynamics of two coupled chains of interacting dipoles
    Inarrea, Manuel
    Gonzalez-Ferez, Rosario
    Salas, J. Pablo
    Schmelcher, Peter
    PHYSICAL REVIEW E, 2024, 110 (01)
  • [47] On the Convective Stability and Pattern Formation of Volumetrically Heated Flows with Asymmetric Boundaries
    Glover, G. Cartland
    Generalis, S. C.
    Aifantis, E. C.
    LOBACHEVSKII JOURNAL OF MATHEMATICS, 2022, 43 (07) : 1850 - 1865
  • [48] On the Convective Stability and Pattern Formation of Volumetrically Heated Flows with Asymmetric Boundaries
    G. Cartland Glover
    S. C. Generalis
    E. C. Aifantis
    Lobachevskii Journal of Mathematics, 2022, 43 : 1850 - 1865
  • [49] Interacting in-plane molecular dipoles in a zigzag chain
    Wang, Qingyang
    Otterbach, Johannes
    Yelin, Susanne F.
    PHYSICAL REVIEW A, 2017, 96 (04)
  • [50] ON APPROACH TO EQUILIBRIUM OF AN ASSEMBLY OF INTERACTING DIPOLES ON A RIGID LATTICE
    BELLEMANS, A
    BERNARD, JC
    KOHLER, M
    KESTEMONT, E
    PHYSICA, 1965, 31 (08): : 1291 - +