The effects of the viscosity and density on the natural frequency of the cylindrical nanoshells conveying viscous fluid
暂无分享,去创建一个
Mohammad Hassan Dindarloo | S. Salman | A. Davidyants | V. Kondrashchenko | H. K. Sharaf | Sergey V. Kuznetsov
[1] A. Zenkour,et al. Nonlocal mixed variational formula for orthotropic nanoplates resting on elastic foundations , 2020 .
[2] M. Safarpour,et al. Free vibration and instability analysis of a viscoelastic micro-shell conveying viscous fluid based on modified couple stress theory in thermal environment , 2020, Mechanics Based Design of Structures and Machines.
[3] H. Shodja,et al. Mechanics of carbon-coated silicon nanowire via second strain gradient theory , 2020 .
[4] Baohui Li,et al. Vibration Analysis of Fluid Conveying Carbon Nanotubes Based on Nonlocal Timoshenko Beam Theory by Spectral Element Method , 2019, Nanomaterials.
[5] Mohammad Hassan Dindarloo,et al. Vibration analysis of carbon nanotubes reinforced isotropic doubly-curved nanoshells using nonlocal elasticity theory based on a new higher order shear deformation theory , 2019, Composites Part B: Engineering.
[6] M. Ghayesh. Viscoelastic mechanics of Timoshenko functionally graded imperfect microbeams , 2019, Composite Structures.
[7] M. Asgari,et al. Nonlinear strain gradient analysis of nanoplates embedded in an elastic medium incorporating surface stress effects , 2019, The European Physical Journal Plus.
[8] S. Hosseini-Hashemi,et al. Free vibration analysis of nano-plate in viscous fluid medium using nonlocal elasticity , 2019, European Journal of Mechanics - A/Solids.
[9] J. Zu,et al. Nonlinear dynamic characteristics of functionally graded sandwich thin nanoshells conveying fluid incorporating surface stress influence , 2019, Thin-Walled Structures.
[10] A. Farajpour,et al. Global dynamics of fluid conveying nanotubes , 2019, International Journal of Engineering Science.
[11] M. Ghayesh. Viscoelastic dynamics of axially FG microbeams , 2019, International Journal of Engineering Science.
[12] M. Ghayesh. Mechanics of viscoelastic functionally graded microcantilevers , 2019, European Journal of Mechanics - A/Solids.
[13] Farhang Daneshmand,et al. Vibration and instability analysis of closed-cell poroelastic pipes conveying fluid , 2019, European Journal of Mechanics - A/Solids.
[14] J. Zu,et al. A nonlinear surface-stress-dependent model for vibration analysis of cylindrical nanoscale shells conveying fluid , 2018, Applied Mathematical Modelling.
[15] H. Molki,et al. Nonlinear analysis of the micro/nanotube conveying fluid based on second strain gradient theory , 2018, Applied Mathematical Modelling.
[16] M. Ghayesh. Nonlinear vibration analysis of axially functionally graded shear-deformable tapered beams , 2018, Applied Mathematical Modelling.
[17] M. Arefi. Analysis of a doubly curved piezoelectric nano shell: Nonlocal electro-elastic bending solution , 2018, European Journal of Mechanics - A/Solids.
[18] A. Zenkour. Nonlocal elasticity and shear deformation effects on thermal buckling of a CNT embedded in a viscoelastic medium , 2018 .
[19] A. Zenkour,et al. Size-dependent electro-elastic analysis of a sandwich microbeam based on higher-order sinusoidal shear deformation theory and strain gradient theory , 2017 .
[20] Y. Beni,et al. Nonlocal strain gradient theory calibration using molecular dynamics simulation based on small scale vibration of nanotubes , 2017 .
[21] M. Barati,et al. Vibration analysis of viscoelastic inhomogeneous nanobeams resting on a viscoelastic foundation based on nonlocal strain gradient theory incorporating surface and thermal effects , 2017 .
[22] A. Zenkour. Nonlocal thermoelasticity theory without energy dissipation for nano-machined beam resonators subjected to various boundary conditions , 2017 .
[23] F. Ebrahimi,et al. Wave propagation analysis of a size-dependent magneto-electro-elastic heterogeneous nanoplate , 2016 .
[24] M. Barati,et al. A four-variable plate theory for thermal vibration of embedded FG nanoplates under non-uniform temperature distributions with different boundary conditions , 2016 .
[25] M. Barati,et al. Size-dependent thermal stability analysis of graded piezomagnetic nanoplates on elastic medium subjected to various thermal environments , 2016 .
[26] Davood Toghraie,et al. Longitudinal vibration and stability analysis of carbon nanotubes conveying viscous fluid , 2016 .
[27] A. Norouzzadeh,et al. Size-dependent thermo-mechanical vibration and instability of conveying fluid functionally graded nanoshells based on Mindlin's strain gradient theory , 2016 .
[28] S. A. Fazelzadeh,et al. Frequency analysis of doubly curved functionally graded carbon nanotube-reinforced composite panels , 2016 .
[29] M. Barati,et al. Thermo-mechanical buckling analysis of embedded nanosize FG plates in thermal environments via an inverse cotangential theory , 2016 .
[30] A. Zenkour. Nonlocal transient thermal analysis of a single-layered graphene sheet embedded in viscoelastic medium , 2016 .
[31] Li Li,et al. Wave propagation in viscoelastic single-walled carbon nanotubes with surface effect under magnetic field based on nonlocal strain gradient theory , 2016 .
[32] J. Reddy,et al. A higher-order nonlocal elasticity and strain gradient theory and its applications in wave propagation , 2015 .
[33] M. Yazdi,et al. Nonlinear free vibrations of functionally graded nanobeams with surface effects , 2013 .
[34] Mostafa Ghayour,et al. Effects of nonlocal elasticity and slip condition on vibration of nano-plate coupled with fluid flow , 2013 .
[35] H. R. Mirdamadi,et al. The effects of Knudsen-dependent flow velocity on vibrations of a nano-pipe conveying fluid , 2012 .
[36] L. Ke,et al. Nonlinear vibration of the piezoelectric nanobeams based on the nonlocal theory , 2012 .
[37] Lin Wang,et al. VIBRATION AND INSTABILITY ANALYSIS OF TUBULAR NANO- AND MICRO-BEAMS CONVEYING FLUID USING NONLOCAL ELASTIC THEORY , 2009 .
[38] Ted Belytschko,et al. Immersed particle method for fluid–structure interaction , 2009 .
[39] J. Reddy. Mechanics of laminated composite plates and shells : theory and analysis , 1996 .
[40] A. Eringen. On differential equations of nonlocal elasticity and solutions of screw dislocation and surface waves , 1983 .