Nonlocal thermo-electro-mechanical vibration analysis of smart curved FG piezoelectric Timoshenko nanobeam

被引:29
|
作者
Ebrahimi, Farzad [1 ]
Daman, Mohsen [1 ]
机构
[1] Imam Khomeini Int Univ, Dept Mech Engn, Fac Engn, POB 16818-34149, Qazvin, Iran
关键词
curved nanobeam; thermo-electro-mechanical vibration; piezoelectric nanobeams; functionally graded material; nonlocal elasticity; FUNCTIONALLY GRADED NANOBEAMS; DEFORMATION BEAM THEORY; BUCKLING ANALYSIS; DYNAMIC-ANALYSIS; PLATE; ELASTICITY; BEHAVIOR; MODEL; LOADS;
D O I
10.12989/sss.2017.20.3.351
中图分类号
TU [建筑科学];
学科分类号
0813 ;
摘要
To peruse the free vibration of curved functionally graded piezoelectric (FGP) nanosize beam in thermal environment, nonlocal elasticity theory is applied for modeling the nano scale effect. The governing equations are obtained via the energy method. Analytically Navier solution is employed to solve the governing equations for simply supported boundary conditions. Solving these equations enables us to estimate the natural frequency for curved FGP nanobeam under the effect of a uniform temperature change and external electric voltage. The results determined are verified by comparing the results by available ones in literature. The effects of various parameters such as nonlocality, uniform temperature changes, external electric voltage, gradient index, opening angle and aspect ratio of curved FGP nanobeam on the natural frequency are successfully discussed. The results revealed that the natural frequency of curved FGP nanobeam is significantly influenced by these effects.
引用
收藏
页码:351 / 368
页数:18
相关论文
共 50 条
  • [31] Thermo-electro-mechanical vibration analysis of size-dependent nanobeam resting on elastic medium under axial preload in presence of surface effect
    Marzbanrad, Javad
    Boreiry, Mahya
    Shaghaghi, Gholam Reza
    APPLIED PHYSICS A-MATERIALS SCIENCE & PROCESSING, 2016, 122 (07):
  • [32] Coriolis effects on the thermo-mechanical vibration analysis of the rotating multilayer piezoelectric nanobeam
    Mohammadi, M.
    Farajpour, A.
    Rastgoo, A.
    ACTA MECHANICA, 2023, 234 (02) : 751 - 774
  • [33] Nonlinear vibration analysis of piezoelectric functionally graded nanobeam exposed to combined hygro-magneto-electro-thermo-mechanical loading
    Marzbanrad, Javad
    Ebrahimi-Nejad, Salman
    Shaghaghi, Gholamreza
    Boreiry, Mahya
    MATERIALS RESEARCH EXPRESS, 2018, 5 (07):
  • [34] Electro-mechanical coupling band gaps of a piezoelectric phononic crystal Timoshenko nanobeam with surface effects
    Qian, Denghui
    Wu, Jinghong
    He, Feiyang
    ULTRASONICS, 2021, 109
  • [35] Thermo-electro-mechanical vibration of size-dependent piezoelectric cylindrical nanoshells under various boundary conditions
    Ke, L. L.
    Wang, Y. S.
    Reddy, J. N.
    COMPOSITE STRUCTURES, 2014, 116 : 626 - 636
  • [36] Static response of sandwich plates with FG core and piezoelectric faces under thermo-electro-mechanical loads and resting on elastic foundations
    Zenkour, Ashraf M.
    Alghanmi, Rabab A.
    THIN-WALLED STRUCTURES, 2020, 157
  • [37] Nonlinear Thermo-Electro-Mechanical Vibration of Functionally Graded Piezoelectric Nanoshells on Winkler-Pasternak Foundations Via Nonlocal Donnell's Nonlinear Shell Theory
    Wang, Yan Qing
    Liu, Yun Fei
    Yang, And T. H.
    INTERNATIONAL JOURNAL OF STRUCTURAL STABILITY AND DYNAMICS, 2019, 19 (09)
  • [38] Free vibration analysis of a piezoelectric nanobeam using nonlocal elasticity theory
    Kaghazian, Abbas
    Hajnayeb, Ali
    Foruzande, Hamidreza
    STRUCTURAL ENGINEERING AND MECHANICS, 2017, 61 (05) : 617 - 624
  • [39] Nonlinear thermo-electro-mechanical analysis of piezoelectric laminated composite beams considering strong electric field
    Guo, Xuankai
    Zhang, Yu
    Wu, Yufan
    Zhang, Yangyang
    Zhang, He
    Lu, Chaofeng
    ENGINEERING STRUCTURES, 2025, 325
  • [40] Vibration analysis of piezoelectric sandwich nanobeam with flexoelectricity based on nonlocal strain gradient theory
    Zeng, Shan
    Wang, Kaifa
    Wang, Baolin
    Wu, Jinwu
    APPLIED MATHEMATICS AND MECHANICS-ENGLISH EDITION, 2020, 41 (06) : 859 - 880