Orthotropic patterns of Pasternak foundation in smart vibration analysis of magnetostrictive nanoplate

被引：15
作者：
Arani, A. Ghorbanpour [1 ,2 ]
Maraghi, Z. Khoddami [1 ]
Arani, H. Khani [1 ]
机构：
[1] Univ Kashan, Fac Mech Engn, Kashan, Iran
[2] Univ Kashan, Inst Nanosci & Nanotechnol, Kashan, Iran
来源：
PROCEEDINGS OF THE INSTITUTION OF MECHANICAL ENGINEERS PART C-JOURNAL OF MECHANICAL ENGINEERING SCIENCE | 2016年 / 230卷 / 04期
关键词：
Nanostructures; smart control; magnetic materials; mechanical modeling; vibration theory; optimal design; numerical analysis; SHEAR DEFORMATION-THEORY; THERMO-ELASTIC COMPOSITE; NONLOCAL ELASTICITY; DEGENERATE SHELLS; STATIC ANALYSIS; PLATES; STABILITY; STRESS;
D O I：
10.1177/0954406215579929
中图分类号：
TH [机械、仪表工业];
学科分类号：
0802 ;
摘要：
In this research, free vibration of rectangular nanoplate made of magnetostrictive materials is studied while it is focused on elastic medium as an efficient stability factor. For this purpose, Pasternak foundation is developed by considering orthotropy angle where the effect of Pasternak shear modulus is investigated in different directions. Since the nanoplate is subjected to the coil, a feedback control system follows the effects of uniform magnetic field on vibration characteristics of magnetostrictive nanoplate. So, Reddy's third-order shear deformation theory along with Eringen's nonlocal continuum model are utilized in order to derive motion equations at nanoscale using Hamilton's principle. Five coupled motion equations solved by differential quadrature method in two-dimensional space by considering different boundary conditions. Results indicate that with appropriative selection for orthotropy angle, normal, and shear Pasternak foundation modulus, it is possible to achieve optimal and desire values to more stability of magnetostrictive nanoplate. These findings can be used in automotive industry, communications equipment in nano- and microstructures.
引用
收藏
页码：559 / 572
页数：14
相关论文
共 35 条
  • [21] Buckling and free vibration of magnetoelectroelastic nanoplate based on nonlocal theory
    Li, Y. S.
    Cai, Z. Y.
    Shi, S. Y.
    [J]. COMPOSITE STRUCTURES, 2014, 111 : 522 - 529
  • [22] Exchange-Coupled Nanocomposite Permanent Magnets
    Liu, J. P.
    [J]. NANOSCALE MAGNETIC MATERIALS AND APPLICATIONS, 2009, : 309 - 335
  • [23] Giant magnetostrictive materials
    Liu JingHua
    Jiang ChengBao
    Xu HuiBin
    [J]. SCIENCE CHINA-TECHNOLOGICAL SCIENCES, 2012, 55 (05) : 1319 - 1326
  • [24] A new tangential-exponential higher order shear deformation theory for advanced composite plates
    Mantari, J. L.
    Bonilla, E. M.
    Guedes Soares, C.
    [J]. COMPOSITES PART B-ENGINEERING, 2014, 60 : 319 - 328
  • [25] Murty AVK, 1997, J SOUND VIB, V206, P133, DOI 10.1006/jsvi.1997.0997
  • [26] Naderi A, 2013, J NANOMECH MICROMECH
  • [27] Static analysis of rectangular nanoplates using trigonometric shear deformation theory based on nonlocal elasticity theory
    Nami, Mohammad Rahim
    Janghorban, Maziar
    [J]. BEILSTEIN JOURNAL OF NANOTECHNOLOGY, 2013, 4 : 968 - 973
  • [28] Design and application of magnetostrictive materials
    Olabi, A. G.
    Grunwald, A.
    [J]. MATERIALS & DESIGN, 2008, 29 (02) : 469 - 483
  • [29] Buckling analysis of double-orthotropic nanoplates embedded in Pasternak elastic medium using nonlocal elasticity theory
    Radic, N.
    Jeremic, D.
    Trifkovic, S.
    Milutinovic, M.
    [J]. COMPOSITES PART B-ENGINEERING, 2014, 61 : 162 - 171
  • [30] Reddy JN, 2000, ENERGY PRINCIPLES VA
1234