A meshfree model of hard-magnetic soft materials

被引:17
|
作者
Liu, Junting [1 ]
Yang, Yifan [1 ]
Li, Maoyuan [1 ]
Xu, Fan [1 ]
机构
[1] Fudan Univ, Inst Mech & Computat Engn, Dept Aeronaut & Astronaut, 220 Handan Rd, Shanghai 200433, Peoples R China
基金
中国国家自然科学基金;
关键词
Hard-magnetic soft materials; Magnetic actuators; Meshfree method; Radial point interpolation method; Large deformations; INTERPOLATION MESHLESS METHOD; CONFORMING NODAL INTEGRATION; FABRICATION; TRANSPARENT; DYNAMICS; DESIGN; TISSUE; BEAMS;
D O I
10.1016/j.ijmecsci.2023.108566
中图分类号
TH [机械、仪表工业];
学科分类号
0802 ;
摘要
Hard-magnetic soft materials comprising a soft matrix embedded with hard-magnetic particles can exhibit large deformations under external magnetic fields, which have attracted much interest due to their non-contact activation, flexible programmability, and rapid response in various applications such as biomedical devices, soft robotics and flexible electronics. Precise predictions of large deformations of hard-magnetic soft materials would be a key for relevant applications. Given that the rational designs in the programmable shape morphing of ferromagnetic structures requires high precision, here we develop a meshfree model based on the radial point interpolation method to quantitatively predict large deformations of hard-magnetic soft materials. We apply the stabilized conforming nodal integration instead of direct nodal integration to eliminate the influence of zero-energy mode, and the central difference scheme is implemented for the resolution procedure. We explore the bending of a hard-magnetic beam and snap buckling of a bistable hard-magnetic beam under external magnetic stimuli. Uniform and non-uniform discretizations are compared to show the insensitivity of the radial point interpolation method to nodal mesh. To demonstrate the versatile programmability of our model in the design of magnetic robotics, we further simulate complex locomotion (crawling, walking and rolling) of hard-magnetic soft robots under external magnetic excitation. The results could be used to guide rational designs of ferromagnetic structures and soft continuum robots.
引用
收藏
页数:9
相关论文
共 50 条
  • [21] Computer Aided Study of the Hard-Magnetic Materials Anisotropy
    Frigura-Iliasa, Mihaela
    Cazacu, Emil
    Petrescu, Lucian
    Frigura-Iliasa, Flaviu Mihai
    2017 IEEE 21ST INTERNATIONAL CONFERENCE ON INTELLIGENT ENGINEERING SYSTEMS (INES), 2017, : 109 - 112
  • [22] Complex investigations of hard-magnetic materials based on oxides
    Yu. D. Yagodkin
    Inorganic Materials, 2013, 49 : 1309 - 1319
  • [23] Flexomagneticity in buckled shear deformable hard-magnetic soft structures
    Malikan, Mohammad
    Eremeyev, Victor A.
    CONTINUUM MECHANICS AND THERMODYNAMICS, 2022, 34 (01) : 1 - 16
  • [24] Viscoelastic Effects on the Nonlinear Oscillations of Hard-Magnetic Soft Actuators
    Nandan, Shivendra
    Sharma, Divyansh
    Sharma, Atul Kumar
    JOURNAL OF APPLIED MECHANICS-TRANSACTIONS OF THE ASME, 2023, 90 (06):
  • [25] Hard-magnetic elastica
    Wang, Liu
    Kim, Yoonho
    Guo, Chuan Fei
    Zhao, Xuanhe
    JOURNAL OF THE MECHANICS AND PHYSICS OF SOLIDS, 2020, 142
  • [26] Flexomagneticity in buckled shear deformable hard-magnetic soft structures
    Mohammad Malikan
    Victor A. Eremeyev
    Continuum Mechanics and Thermodynamics, 2022, 34 : 1 - 16
  • [27] Microstructural modelling of hard-magnetic soft materials: Dipole-dipole interactions versus Zeeman effect
    Garcia-Gonzalez, Daniel
    Hossain, Mokarram
    EXTREME MECHANICS LETTERS, 2021, 48
  • [28] DEVICE FOR DETERMINING STATIC MAGNETIC CHARACTERISTICS OF SPECIMENS OF HARD-MAGNETIC MATERIALS
    ARTEMOVA, MA
    BAGALEI, OY
    ZINGERMAN, VI
    GROBOVITSKII, MI
    MEASUREMENT TECHNIQUES-USSR, 1971, 14 (11): : 1726 - +
  • [29] The quaternion beam model for hard-magnetic flexible cantilevers
    Wei Chen
    Guozhen Wang
    Yiqun Li
    Lin Wang
    Zhouping Yin
    Applied Mathematics and Mechanics, 2023, 44 : 787 - 808
  • [30] CALCULATIONS CONCERNING A MODEL FOR HARD-MAGNETIC PARTICLE ENSEMBLES
    VOLLMAR, S
    PHYSICA STATUS SOLIDI, 1968, 30 (01): : K27 - &