Active vibration control of functionally graded beams with piezoelectric layers based on higher order shear deformation theory

被引:0
作者
K. Bendine
F. B. Boukhoulda
M. Nouari
Z. Satla
机构
[1] Djillali Liabès University of Sidi Bel-Abbès,Mechanics of Structures and Solids Laboratory, Department of Mechanics, Faculty of technologys
[2] University of Lorraine,Laboratoire d’Energétique et de Mécanique Théorique et Appliquée, LEMTA CNRS
[3] Djillali Liabès University of Sidi Bel-Abbès,UMR 7563
来源
Earthquake Engineering and Engineering Vibration | 2016年 / 15卷
关键词
beams; piezoelectric; finite element method; functionally graded materials; vibration control;
D O I
暂无
中图分类号
学科分类号
摘要
This paper reports on a study of active vibration control of functionally graded beams with upper and lower surface-bonded piezoelectric layers. The model is based on higher-order shear deformation theory and implemented using the finite element method (FEM). The proprieties of the functionally graded beam (FGB) are graded along the thickness direction. The piezoelectric actuator provides a damping effect on the FGB by means of a velocity feedback control algorithm. A Matlab program has been developed for the FGB model and compared with ANSYS APDL. Using Newmark’s method numerical solutions are obtained for the dynamic equations of FGB with piezoelectric layers. Numerical results show the effects of the constituent volume fraction and the influence the feedback control gain on the frequency and dynamic response of FGBs.
引用
收藏
页码:611 / 620
页数:9
相关论文
共 50 条
  • [21] Free Vibration Analysis of Functionally Graded Porous Doubly-Curved Shells Based on the First-Order Shear Deformation Theory
    Jouneghani, Farajollah Zare
    Dimitri, Rossana
    Bacciocchi, Michele
    Tornabene, Francesco
    APPLIED SCIENCES-BASEL, 2017, 7 (12):
  • [22] Vibration analysis of functionally graded viscoelastic cylindrical panel with piezoelectric layers based on the theory of elasticity
    Maslak, A. Taheri
    Alibeigloo, A.
    MECHANICS BASED DESIGN OF STRUCTURES AND MACHINES, 2025,
  • [23] Active vibration control of functionally graded graphene nanoplatelets reinforced composite plates integrated with piezoelectric layers
    Selim, B. A.
    Liu, Zishun
    Liew, K. M.
    THIN-WALLED STRUCTURES, 2019, 145
  • [24] An efficient and simple higher order shear and normal deformation theory for functionally graded material (FGM) plates
    Belabed, Zakaria
    Houari, Mohammed Sid Ahmed
    Tounsi, Abdelouahed
    Mahmoud, S. R.
    Beg, O. Anwar
    COMPOSITES PART B-ENGINEERING, 2014, 60 : 274 - 283
  • [25] Active vibration control of functionally graded graphene nanoplatelets reinforced composite plates with piezoelectric layers under multi-order excitation
    Zhang, Hui
    Sun, Wei
    Zhang, Yu
    Luo, Haitao
    Ma, Hongwei
    Xu, Kunpeng
    ENGINEERING STRUCTURES, 2025, 322
  • [26] Thermal buckling of embedded sandwich piezoelectric nanoplates with functionally graded core by a nonlocal second-order shear deformation theory
    Karami, Behrouz
    Shahsavari, Davood
    Li, Li
    Karami, Moein
    Janghorban, Maziar
    PROCEEDINGS OF THE INSTITUTION OF MECHANICAL ENGINEERS PART C-JOURNAL OF MECHANICAL ENGINEERING SCIENCE, 2019, 233 (01) : 287 - 301
  • [27] Large amplitude vibration of carbon nanotube reinforced functionally graded composite beams with piezoelectric layers
    Rafiee, Mohammad
    Yang, Jie
    Kitipornchai, Sritawat
    COMPOSITE STRUCTURES, 2013, 96 : 716 - 725
  • [28] Bending analysis of a functionally graded rotating disk based on the first order shear deformation theory
    Bayat, M.
    Sahari, B. B.
    Saleem, M.
    Ali, Aidy
    Wong, S. V.
    APPLIED MATHEMATICAL MODELLING, 2009, 33 (11) : 4215 - 4230
  • [29] Static bending analysis of functionally graded sandwich beams using a novel mixed beam element based on first-order shear deformation theory
    Vinh, Pham Van
    FORCES IN MECHANICS, 2021, 4
  • [30] On the free vibration response of functionally graded higher-order shear deformable microplates based on the strain gradient elasticity theory
    Sahmani, S.
    Ansari, R.
    COMPOSITE STRUCTURES, 2013, 95 : 430 - 442