PROPAGATION OF ACOUSTIC WAVE IN ONE-DIMENSIONAL PHONONIC CRYSTALS WITH MAGNETORHEOLOGICAL FLUIDS

被引:0
|
作者
Li, Xiao-lei [1 ]
Du, Jian-ke [1 ]
Wang, Ji [1 ]
机构
[1] Ningbo Univ, Sch Mech Engn & Mech, Ningbo 315211, Zhejiang, Peoples R China
基金
中国国家自然科学基金; 高等学校博士学科点专项科研基金;
关键词
Phononic crystal; MRF; Band gaps; Finite element method;
D O I
暂无
中图分类号
TM [电工技术]; TN [电子技术、通信技术];
学科分类号
0808 ; 0809 ;
摘要
In this paper we present a kind of phononic crystals(PCs) with magnetorheological fluids(MRFs) and its band gaps can be tuned by the magnetic field for the reason that modulus of MRFs can be changed by means of the magnetic field. Finite element method and experimental method are applied to study the propagation of acoustic waves in the PC. Firstly, we obtain the variety of the shear storage modulus and the loss modulus of MRFs under different magnetic flux density. Secondly, relationships between the magnetic flux density and band gaps of the PC are achieved. We find that band gaps change in response to the magnetic field at first, but they keep constant when MRFs reach magnetic saturation state. The results demonstrate the feasibility of tuning band gaps by MRFs with changed magnetic field.
引用
收藏
页码:235 / 238
页数:4
相关论文
共 50 条
  • [31] Surface acoustic waves in one-dimensional piezoelectric phononic crystals with symmetric unit cell
    Darinskii, A. N.
    Shuvalov, A. L.
    [J]. PHYSICAL REVIEW B, 2019, 100 (18)
  • [32] Propagation study of Rayleigh surface acoustic wave in a one-dimensional piezoelectric phononic crystal covered with two homogeneous layers
    Mkaoir, Mohamed
    Ketata, Hassiba
    Ben Ghozlen, Mohamed Hedi
    [J]. SUPERLATTICES AND MICROSTRUCTURES, 2018, 113 : 379 - 393
  • [33] Surface acoustic waves on one-dimensional phononic crystals of general anisotropy: Existence considerations
    Darinskii, A. N.
    Shuvalov, A. L.
    [J]. PHYSICAL REVIEW B, 2018, 98 (02)
  • [34] Universal shock-wave propagation in one-dimensional Bose fluids
    Dubessy, Romain
    Polo, Juan
    Perrin, Helene
    Minguzzi, Anna
    Olshanii, Maxim
    [J]. PHYSICAL REVIEW RESEARCH, 2021, 3 (01):
  • [35] The Transfer Matrix Method in Acoustics Modelling One-Dimensional Acoustic Systems, Phononic Crystals and Acoustic Metamaterials
    Jimenez, Noe
    Groby, Jean-Philippe
    Romero-Garcia, Vicent
    [J]. ACOUSTIC WAVES IN PERIODIC STRUCTURES, METAMATERIALS, AND POROUS MEDIA: FROM FUNDAMENTALS TO INDUSTRIAL APPLICATIONS, 2021, 143 : 103 - 164
  • [36] Wave propagation in one-dimensional fluid-saturated porous phononic crystals with partial-open pore interfaces
    Zhang, Shu-Yan
    Yan, Dong-Jia
    Wang, Yue-Sheng
    Wang, Yan-Feng
    Laude, Vincent
    [J]. INTERNATIONAL JOURNAL OF MECHANICAL SCIENCES, 2021, 195
  • [37] Acoustic wave propagation in one-dimensional random media: the wave localization approach
    van der Baan, M
    [J]. GEOPHYSICAL JOURNAL INTERNATIONAL, 2001, 145 (03) : 631 - 646
  • [38] Wave propagation in a strongly disordered one-dimensional phononic lattice supporting rotational waves
    Ngapasare, A.
    Theocharis, G.
    Richoux, O.
    Skokos, Ch
    Achilleos, V
    [J]. PHYSICAL REVIEW B, 2020, 102 (05)
  • [39] Numerical Investigation of the Slow Acoustic Wave Modes in a One-Dimensional Phononic Crystal Plate
    张旭
    安志武
    [J]. Chinese Physics Letters, 2013, 30 (08) : 126 - 128
  • [40] Numerical Investigation of the Slow Acoustic Wave Modes in a One-Dimensional Phononic Crystal Plate
    Zhang Xu
    An Zhi-Wu
    [J]. CHINESE PHYSICS LETTERS, 2013, 30 (08)