A piezoelectric screw dislocation in a three-phase composite cylinder model with an imperfect interface

被引:13
|
作者
Fang, Q. H. [1 ]
Liu, Y. W. [1 ]
Jin, B. [1 ]
Wen, P. H. [2 ]
机构
[1] Hunan Univ, Coll Mech & Aerosp, Changsha 410082, Hunan, Peoples R China
[2] Univ London, Sch Mat Sci & Engn, London E1 4NS, England
基金
中国博士后科学基金; 中国国家自然科学基金;
关键词
Dislocations; Inclusions; Piezoelectric solids; Imperfect interface; Image force; CIRCULAR INCLUSION; INTERPHASE LAYER; ELECTROELASTIC INTERACTION; EDGE DISLOCATION; INHOMOGENEITY; FORCE; CRACK;
D O I
10.1016/j.ijengsci.2008.06.018
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
The electroelastic coupling interaction between a piezoelectric screw dislocation and the embedded circular cross-section inclusions with imperfect interfaces in piezoelectric solids is investigated by using a three-phase composite cylinder model. By means of a complex variable technique, the explicit Solutions of electroelastic fields are obtained. With the aid of the Peach-Koehler formula, the explicit expression for the image force exerted on the piezoelectric screw dislocation is derived. The image force on the dislocation and its equilibrium positions near one of the inclusions are discussed for variable parameters (interface imperfection and material electroelastic dissimilarity) and the influence of nearby inclusions is also considered. The results show that when compared with the previous solution (the perfect interface), more equilibrium positions of the screw dislocation in the matrix may be available due to the effect of the interface imperfection when the dislocation is close to the electroelastic stiff inclusion. It is also found that the magnitude of the image force exerted oil the piezoelectric screw dislocation produced by multiply inclusions is always smaller than that produced by a single inclusion and the impact of nearby inclusions oil the mobility of the screw dislocation is very important. (C) 2008 Elsevier Ltd. All rights reserved.
引用
收藏
页码:39 / 49
页数:11
相关论文
共 50 条
  • [21] SCREW DISLOCATION INTERACTING WITH A WEDGE CRACK PENETRATING A FIBROUS THREE-PHASE MAGNETOELECTROELASTIC COMPOSITE
    Shen, M-H.
    Hung, S-Y.
    JOURNAL OF MECHANICS, 2016, 32 (02) : 153 - 162
  • [22] Interacting of screw dislocation with stiff imperfect interface
    Ma, S. X.
    Fan, H.
    Hu, H.
    SURFACE ENGINEERING (ICSE 2007), 2008, 373-374 : 790 - +
  • [23] AXISYMMETRIC WAVE PROPAGATION ALONG THE PIEZOELECTRIC COMPOSITE CYLINDER WITH MECHANICALLY IMPERFECT INTERFACE
    Huang, Yang
    Liu, Man
    2013 SYMPOSIUM ON PIEZOELECTRICITY, ACOUSTIC WAVES AND DEVICE APPLICATIONS (SPAWDA), 2013, : 395 - 398
  • [24] Analysis of screw dislocation in piezoelectric hollow layer cylinder
    Kong, Yan-Ping
    Chen, Chang-Hong
    Liu, Jin-Xi
    Duan, Shu-Min
    Gongcheng Lixue/Engineering Mechanics, 2008, 25 (12): : 213 - 217
  • [25] A screw dislocation interacting with a piezoelectric bimaterial interface
    Liu, JX
    Du, SY
    Wang, B
    MECHANICS RESEARCH COMMUNICATIONS, 1999, 26 (04) : 415 - 420
  • [26] A screw dislocation interacting with a piezoelectric bimaterial interface
    Liu, Jinxi
    Du, Shanyi
    Wang, Biao
    Mechanics Research Communications, 26 (04): : 415 - 420
  • [27] Thermal stresses in a viscoelastic three-phase composite cylinder
    Chao, C. K.
    Chuang, C. T.
    Chang, R. C.
    THEORETICAL AND APPLIED FRACTURE MECHANICS, 2007, 48 (03) : 258 - 268
  • [28] An exact thermopiezoelasticity solution for a three-phase composite cylinder
    Chen, F. M.
    Shen, M. H.
    Chen, S. N.
    INTERNATIONAL JOURNAL OF ENGINEERING SCIENCE, 2006, 44 (20) : 1482 - 1497
  • [29] An exact solution for the three-phase piezoelectric cylinder model under antiplane shear and its applications to piezoelectric composites
    Jiang, CP
    Cheung, YK
    INTERNATIONAL JOURNAL OF SOLIDS AND STRUCTURES, 2001, 38 (28-29) : 4777 - 4796
  • [30] Effective electroelastic constants for three-phase confocal elliptical cylinder model in piezoelectric quasicrystal composites
    Yongbin Wang
    Junhong Guo
    Applied Mathematics and Mechanics, 2018, 39 : 797 - 812