欢迎登录材料期刊网

材料期刊网

高级检索

根据均匀场理论分析3-3型压电复合材料代表体积胞元,通过罚函数方法引入周期性边界条件,建立了3-3型压电复合材料的有限元模型.数值计算结果与已有实验结果基本一致,验证了模型的合理性,并与解析解进行了对比,表明该有限元模型能更精确地描述3-3型复合材料的有效性能常数.用所建模型分析了基体相体积分数、复合材料基体泊松比、弹性模量和复合材料基体分布形状等参数对静水压压电常数值和静水压灵敏值的影响.

参考文献

[1] Newnham R E, Skinner D P, Cross E L. Connectivity and piezoelectric-pyroelectric composites[J]. Mat Res Bull, 1978, 13:525.
[2] Robert E M, Claude R. A model for the hydrostatic pressure response of a 1-3 composite[J]. IEEE Trans Ultra Ferro Freq Cntrl, 1996,43(3): 457-466.
[3] Jeremy B,Gordon H. Design of 1-3 piezocomposite hydrophones using finite element analysis[J]. IEEE Trans Ultra Ferro Freq Cntrl, 1997,44:565-574.
[4] Marco A. Calculating the performance of 1-3 piezoelectric composites hydrophones applications: An effective medium approach[J]. J Acoust Soc Am, 1998,103(3): 1449-1467.
[5] Emilio C N S, Jun S O F, Noboru K. Optimal design of periodic piezocomposites[J]. Comput Methods Appl Mech Engrg, 1998,159: 49-77.
[6] Nan C W, Liu L, Guo D, Li L T. Calculations of the effective properties of 1-3 type piezoelectric composites with various rod/fiber orientations[J]. J Phys D: Appl Phys,2000,33:2977-2984.
[7] Banno H. Recent development of piezoelectric ceramic products and composite of synthetic rubber and piezoelectric ceramic particle[J]. Ferroelectrics, 1983, 50:3-12.
[8] Banno H. Theoretical equations for dielectric, elastic and piezoelectric constants of diphasic composite changing its connectivity from 3-0 to 0-3 via 3-3[J]. IEEE Int Symp Appl Ferroelectr, 1994: 186-189.
[9] Banno H. Effects of porosity on dielectric,elastic and electromechanical properties of PZT ceramics with open pores: A theoretical approach[J]. Jpn J Appl Phys, 1993, 32:4214-4217.
[10] Levassort F, Lethiecq M. Homogenization of Piezocompo-sites Containing Both 0-3 and 3-3 Connectivities[A]. IEEE Int Symposium on Appl of Ferro[C].1998. 333-336.
[11] Levassort F. Effective electroelastic moduli of 3-3(0-3) piezocomposites[J]. IEEE Trans Ultrason Ferroelectr Freq Control, 1999,46(4):1028-1034.
[12] Dunn M L, Taya M. Electromechanical properties of porous piezoelectric ceramics[J]. J Am Ceram Soc, 1993, 76(7): 1697-1706.
[13] Gómez Alvarez-Arenas T E, Mulholland A J, Hayward G, et al. Wave propagation in 03-3-3 connectivity composites with complex microstructure[J].Ultrasonics, 2000, 38:897-907.
[14] Tan P, Tong L Y. A micro-electromechanics model for the 3-D PFRC materials[J]. J Compos Mater, 2002, 36(2):127-141.
[15] Perry A,Bowen C R. Finite element modeling of 3-3 piezocomposites[J]. Scripta Materialia, 1999,41(9): 1001-1007.
[16] Rittenmyer K, Shrout T, Schulze W A,Nwenham R E. Piezoelectric 3-3 composites[J]. Ferroelctrics,1982,4:189-195.
[17] Bowen C R, Perry A, Kara H, Mahon S W. Analytical modeling of 3-3 piezoelectric composites[J]. J of Euro Ceram Soc, 2001, 21:1463-1467.
[18] Rowen C R, Kara H. Pore anisotropy in 3-3 piezoelectric composites[J]. Materials Chemistry and Phys, 2002,75:45-49.
[19] Kara H, Perry H, Stevens R, et al. 3-3 piezocomposites: A comparison between the models and experimental results[J]. Ceram Eng Sci Proc, 2001,22(4):543-554.
[20] Amen A, Hung N V, Joseph P. Homogenization techniques and application to piezoelectric composite materials[J]. Int J of Appl Electromag and Mechanics, 1999,10:391-403.
[21] Amen A,Calude R, Yves V.Segmented piezoelectric fiber composite for vibration control:Fabricating and modeling of electromechanical properties[J]. Composites Science and Technology, 2003, 63: 871-881.
[22] Kim S J, Jiang Q. A finite element model for rate-dependent behavior of ferroelectric ceramics[J]. Int J of Solids and Structures, 2002, 39:1015-1030.
[23] Smith W A. Optimizing electromechanical coupling in piezocomposites using polymers with negative Poisson's ratio[J]. Ultra Symposium, 1991,1:661-666.
上一张 下一张
上一张 下一张
计量
  • 下载量()
  • 访问量()
文章评分
  • 您的评分:
  • 1
    0%
  • 2
    0%
  • 3
    0%
  • 4
    0%
  • 5
    0%