Analysis of Temperature Effect on the Mechanical Behavior of Euler-Bernoulli Nanocantilever Using Molecular Dynamics Simulation Method

被引:0
|
作者
Ahmadi, R.
Tahmasebipour, M. [1 ]
机构
[1] Islamic Azad Univ, Dept Mech Engn, Parand Branch, Tehran, Iran
关键词
Molecular dynamics; Euler-Bernoulli nanocantilever; simulation; modeling; STRAIN-RATE; NANOWIRES; FCC; CU; STABILITY; MODEL; BEAM; SIZE;
D O I
10.1142/S1793292023500959
中图分类号
TB3 [工程材料学];
学科分类号
0805 ; 080502 ;
摘要
Due to the various applications of nanocantilevers as nanosensors and nanoactuators in nanoelectromechanical systems, understanding their behavior is of particular importance. In operating environments, nanocantilevers are simultaneously exposed to mechanical forces and heat. This study aims to examine the behavior of an Euler-Bernoulli nanocantilever when it is placed under mechanical loads and exposed to heat at the same time. The effects of size, temperature, and force on the flexural behavior of the nanocantilever were investigated and the following characteristics were obtained via molecular dynamics simulation: nanocantilever displacement versus time, maximum bending, nanocantilever yielding time, and the minimum acceptable working frequency range for nanocantilever-based nanoswitches. It was found that applying forces greater than 0.00005eV/A, the studied nanocantilevers would rapidly undergo plastic deformation. For applied forces less than 0.00005eV/A, the nanocantilevers with length of 40nm, 30nm and 20nm can withstand upto 750K, 600K and 300K in 200ns to more than 1.5 mu s time period, respectively.
引用
收藏
页数:10
相关论文
共 50 条
  • [1] Study on large deformation mechanical behavior of Euler-Bernoulli beam using DQM
    Zhang, Qiong
    Du, Yong-Feng
    Zhu, Qian-Kun
    Zhang, Q. (283322638@qq.com), 1600, Tsinghua University (31): : 1 - 4
  • [2] Vibration analysis of Euler-Bernoulli nanobeams by using finite element method
    Eltaher, M. A.
    Alshorbagy, Amal E.
    Mahmoud, F. F.
    APPLIED MATHEMATICAL MODELLING, 2013, 37 (07) : 4787 - 4797
  • [3] Doublet mechanical analysis of bending of Euler-Bernoulli and Timoshenko nanobeams
    Ebrahimian, M. R.
    Imam, A.
    Najafi, M.
    ZAMM-ZEITSCHRIFT FUR ANGEWANDTE MATHEMATIK UND MECHANIK, 2018, 98 (09): : 1642 - 1665
  • [4] Analysis of Euler-Bernoulli nanobeams: A mechanical-based solution
    Zakeri, Mohammad
    Attarnejad, Reza
    Ershadbakhsh, Amir Mohsen
    JOURNAL OF COMPUTATIONAL APPLIED MECHANICS, 2016, 47 (02): : 159 - 180
  • [5] The solution of Euler-Bernoulli beams using variational derivative method
    Ozutok, Atilla
    Akin, Arife
    SCIENTIFIC RESEARCH AND ESSAYS, 2010, 5 (09): : 1019 - 1024
  • [6] Dynamic analysis of Euler-Bernoulli beam problems using the Generalized Finite Element Method
    Shang, H. Y.
    Machado, R. D.
    Abdalla Filho, J. E.
    COMPUTERS & STRUCTURES, 2016, 173 : 109 - 122
  • [7] Analysis of fractional Euler-Bernoulli bending beams using Green's function method
    Khabiri, Alireza
    Asgari, Ali
    Taghipour, Reza
    Bozorgnasab, Mohsen
    Aftabi-Sani, Ahmad
    Jafari, Hossein
    ALEXANDRIA ENGINEERING JOURNAL, 2024, 106 : 312 - 327
  • [8] Transverse vibrations analysis of a beam with degrading hysteretic behavior by using Euler-Bernoulli beam model
    Groza, Ghiocel
    Mitu, Ana-Maria
    Pop, Nicolae
    Sireteanu, Tudor
    ANALELE STIINTIFICE ALE UNIVERSITATII OVIDIUS CONSTANTA-SERIA MATEMATICA, 2018, 26 (01): : 125 - 139
  • [9] VIBRATION ANALYSIS OF EULER-BERNOULLI BEAM BASED ON THE VARIATIONAL ITERATION METHOD
    Ozer, Halil
    PROCEEDINGS OF THE 17TH INTERNATIONAL CONGRESS ON SOUND AND VIBRATION, 2010,
  • [10] Response of forced Euler-Bernoulli beams using differential transform method
    Catal, Seval
    STRUCTURAL ENGINEERING AND MECHANICS, 2012, 42 (01) : 95 - 119