Analysis of propagation characteristics of elastic waves in heterogeneous nanobeams employing a new two-step porosity-dependent homogenization scheme
暂无分享,去创建一个
[1] Einar N. Strømmen. Elastic Buckling , 2020, Structural Mechanics.
[2] A. Farajpour,et al. Influence of initial edge displacement on the nonlinear vibration, electrical and magnetic instabilities of magneto-electro-elastic nanofilms , 2019 .
[3] F. Ebrahimi,et al. Surface effects on nonlinear vibration of embedded functionally graded nanoplates via higher order shear deformation plate theory , 2019 .
[4] F. Ebrahimi,et al. On thermo-mechanical vibration analysis of multi-scale hybrid composite beams , 2018, Journal of Vibration and Control.
[5] A. Zenkour. A quasi-3D refined theory for functionally graded single-layered and sandwich plates with porosities , 2018, Composite Structures.
[6] M. Barati,et al. Wave propagation analysis of size-dependent rotating inhomogeneous nanobeams based on nonlocal elasticity theory , 2018 .
[7] Weihua Li,et al. Applications of shear thickening fluids: a review , 2018 .
[8] F. Ebrahimi,et al. Thermo-mechanical wave dispersion analysis of nonlocal strain gradient single-layered graphene sheet rested on elastic medium , 2018, Microsystem Technologies.
[9] Mohammad Hosseini,et al. A review of size-dependent elasticity for nanostructures , 2018 .
[10] Ankit K. Gupta,et al. Static and Stability Characteristics of Geometrically Imperfect FGM Plates Resting on Pasternak Elastic Foundation with Microstructural Defect , 2018 .
[11] M. Barati,et al. Effect of three-parameter viscoelastic medium on vibration behavior of temperature-dependent non-homogeneous viscoelastic nanobeams in a hygro-thermal environment , 2018 .
[12] M. Barati,et al. Wave propagation in embedded inhomogeneous nanoscale plates incorporating thermal effects , 2018 .
[13] J. Reddy,et al. Nonlocal nonlinear analysis of functionally graded plates using third-order shear deformation theory , 2018 .
[14] F. Ebrahimi,et al. Effect of humid-thermal environment on wave dispersion characteristics of single-layered graphene sheets , 2018 .
[15] Kim A. Stelson,et al. Academic fluid power research in the USA , 2018 .
[16] F. Ebrahimi,et al. Thermo-magnetic field effects on the wave propagation behavior of smart magnetostrictive sandwich nanoplates , 2018 .
[17] M. Barati,et al. Damping vibration behavior of visco-elastically coupled double-layered graphene sheets based on nonlocal strain gradient theory , 2018 .
[18] Tianzhi Yang,et al. Post-buckling behavior and nonlinear vibration analysis of a fluid-conveying pipe composed of functionally graded material , 2018 .
[19] F. Ebrahimi,et al. Nonlocal and surface effects on the buckling behavior of flexoelectric sandwich nanobeams , 2018 .
[20] F. Ebrahimi,et al. Wave dispersion analysis of rotating heterogeneous nanobeams in thermal environment , 2018 .
[21] M. Barati,et al. Vibration analysis of magneto-electro-elastic heterogeneous porous material plates resting on elastic foundations , 2017 .
[22] Farzad Ebrahimi,et al. Influence of initial shear stress on the vibration behavior of single-layered graphene sheets embedded in an elastic medium based on Reddy's higher-order shear deformation plate theory , 2017 .
[23] M. Barati. On wave propagation in nanoporous materials , 2017 .
[24] Yuewu Wang,et al. Free vibration of functionally graded porous cylindrical shell using a sinusoidal shear deformation theory , 2017 .
[25] A. Hadi,et al. Elastic analysis of functionally graded rotating thick cylindrical pressure vessels with exponentially-varying properties using power series method of Frobenius , 2017 .
[26] M. Eslami,et al. Coupled thermoelasticity of FGM annular plate under lateral thermal shock , 2017 .
[27] A. G. Perri,et al. An approach to model the temperature effects on I-V characteristics of CNTFETs , 2017 .
[28] A. Tounsi,et al. Effect of thickness stretching and porosity on mechanical response of a functionally graded beams resting on elastic foundations , 2017 .
[29] R. Kolahchi,et al. Electro-magneto wave propagation analysis of viscoelastic sandwich nanoplates considering surface effects , 2017 .
[30] M. Barati,et al. Wave dispersion characteristics of axially loaded magneto-electro-elastic nanobeams , 2016 .
[31] Da Chen,et al. Nonlinear free vibration of shear deformable sandwich beam with a functionally graded porous core , 2016 .
[32] M. Barati,et al. Hygrothermal buckling analysis of magnetically actuated embedded higher order functionally graded nanoscale beams considering the neutral surface position , 2016 .
[33] A. Rastgoo,et al. Buckling analysis of arbitrary two-directional functionally graded Euler–Bernoulli nano-beams based on nonlocal elasticity theory , 2016 .
[34] A. Zenkour. Nonlocal transient thermal analysis of a single-layered graphene sheet embedded in viscoelastic medium , 2016 .
[35] A. Saidi,et al. Application of Carrera Unified Formulation to study the effect of porosity on natural frequencies of thick porous–cellular plates , 2016 .
[36] Da Chen,et al. Free and forced vibrations of shear deformable functionally graded porous beams , 2016 .
[37] M. Eslami,et al. Buckling analysis of functionally graded circular plates made of saturated porous materials based on higher order shear deformation theory , 2016 .
[38] Mohammed Sid Ahmed Houari,et al. On the bending and stability of nanowire using various HSDTs , 2015 .
[39] Da Chen,et al. Elastic buckling and static bending of shear deformable functionally graded porous beam , 2015 .
[40] M. Şi̇mşek. Bi-directional functionally graded materials (BDFGMs) for free and forced vibration of Timoshenko beams with various boundary conditions , 2015 .
[41] S. E. Ghiasian,et al. Nonlinear thermal dynamic buckling of FGM beams , 2015 .
[42] F. Ebrahimi,et al. Thermal buckling and free vibration analysis of size dependent Timoshenko FG nanobeams in thermal environments , 2015 .
[43] F. Ebrahimi,et al. Thermo-mechanical vibration analysis of a single-walled carbon nanotube embedded in an elastic medium based on higher-order shear deformation beam theory , 2015, Journal of Mechanical Science and Technology.
[44] E. F. Joubaneh,et al. Thermal and mechanical stability of a circular porous plate with piezoelectric actuators , 2014 .
[45] S. E. Ghiasian,et al. Thermal buckling of shear deformable temperature dependent circular/annular FGM plates , 2014 .
[46] Omid Rahmani,et al. Analysis and modeling the size effect on vibration of functionally graded nanobeams based on nonlocal Timoshenko beam theory , 2014 .
[47] R. Nazemnezhad,et al. Nonlocal nonlinear free vibration of functionally graded nanobeams , 2014 .
[48] P. Castrucci. Carbon nanotube/silicon hybrid heterojunctions for photovoltaic devices , 2014 .
[49] M. Eslami,et al. Thermal Buckling Analysis of Functionally Graded Thin Circular Plate Made of Saturated Porous Materials , 2014 .
[50] N. Wattanasakulpong,et al. Linear and nonlinear vibration analysis of elastically restrained ends FGM beams with porosities , 2014 .
[51] Farzad Ebrahimi,et al. Analytical Investigation on Vibrations and Dynamic Response of Functionally Graded Plate Integrated with Piezoelectric Layers in Thermal Environment , 2013 .
[52] M. Sobhy,et al. Small scale effect on hygro-thermo-mechanical bending of nanoplates embedded in an elastic medium , 2013 .
[53] F. F. Mahmoud,et al. Vibration analysis of Euler–Bernoulli nanobeams by using finite element method , 2013 .
[54] Stéphane Bordas,et al. Size-dependent free flexural vibration behavior of functionally graded nanoplates , 2012 .
[55] F. F. Mahmoud,et al. Static analysis of nanobeams including surface effects by nonlocal finite element , 2012 .
[56] Huu-Tai Thai,et al. A refined shear deformation theory for free vibration of functionally graded plates on elastic foundation , 2012 .
[57] T. Kocatürk,et al. Dynamic behavior of an axially functionally graded beam under action of a moving harmonic load , 2012 .
[58] M. A. Eltaher,et al. Free vibration analysis of functionally graded size-dependent nanobeams , 2012, Appl. Math. Comput..
[59] R. Ansari,et al. Vibration characteristics of embedded multi-layered graphene sheets with different boundary conditions via nonlocal elasticity , 2011 .
[60] F. F. Mahmoud,et al. Free vibration characteristics of a functionally graded beam by finite element method , 2011 .
[61] Yong Huang,et al. A new approach for free vibration of axially functionally graded beams with non-uniform cross-section , 2010 .
[62] S. C. Pradhan,et al. Small scale effect on the buckling analysis of single-layered graphene sheet embedded in an elastic medium based on nonlocal plate theory , 2010 .
[63] Hui‐Shen Shen. A comparison of buckling and postbuckling behavior of FGM plates with piezoelectric fiber reinforced composite actuators , 2009 .
[64] F. Ebrahimi,et al. An analytical study on the free vibration of smart circular thin FGM plate based on classical plate theory , 2008 .
[65] Jong-Shyong Wu,et al. A new approach for free vibration analysis of arches with effects of shear deformation and rotary inertia considered , 2004 .
[66] A. Cemal Eringen,et al. Linear theory of nonlocal elasticity and dispersion of plane waves , 1972 .