Nonlocal strain gradient beam model for postbuckling and associated vibrational response of lipid supramolecular protein micro/nano-tubules.
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[1] Yong Zhou,et al. Lipid Nanotubes: A Unique Template To Create Diverse One-Dimensional Nanostructures† , 2008 .
[2] Chenlin Li,et al. Buckling of nanobeams under nonuniform temperature based on nonlocal thermoelasticity , 2016 .
[3] Hui-Shen Shen,et al. Nonlinear bending and thermal postbuckling of functionally graded fiber reinforced composite laminated beams with piezoelectric fiber reinforced composite actuators , 2016 .
[4] Mohammad Mohammadi Aghdam,et al. A nonlocal strain gradient hyperbolic shear deformable shell model for radial postbuckling analysis of functionally graded multilayer GPLRC nanoshells , 2017 .
[5] M. Bahrami,et al. An efficient size-dependent shear deformable shell model and molecular dynamics simulation for axial instability analysis of silicon nanoshells. , 2017, Journal of molecular graphics & modelling.
[6] R. Luciano,et al. Free vibrations of Bernoulli-Euler nano-beams by the stress-driven nonlocal integral model , 2017 .
[7] Yiming Fu,et al. Linear free vibration in pre/post-buckled states and nonlinear dynamic stability of lipid tubules based on nonlocal beam model , 2016 .
[8] Mesut Şimşek,et al. Nonlinear free vibration of a functionally graded nanobeam using nonlocal strain gradient theory and a novel Hamiltonian approach , 2016 .
[9] Ömer Civalek,et al. Application of strain gradient elasticity theory for buckling analysis of protein microtubules , 2011 .
[10] Yiming Fu,et al. Modeling and analysis of microtubules based on a modified couple stress theory , 2010 .
[11] N. Kameta,et al. Controllable biomolecule release from self-assembled organic nanotubes with asymmetric surfaces: pH and temperature dependence. , 2008, Soft matter.
[12] Y. Beni,et al. Electro-mechanical free vibration of single-walled piezoelectric/flexoelectric nano cones using consistent couple stress theory , 2017 .
[13] S. Sahmani,et al. Imperfection sensitivity of the size-dependent postbuckling response of pressurized FGM nanoshells in thermal environments , 2017 .
[14] S. Sahmani,et al. Size-dependent axial instability of microtubules surrounded by cytoplasm of a living cell based on nonlocal strain gradient elasticity theory. , 2017, Journal of theoretical biology.
[15] Y. Liu,et al. Wave dispersion in viscoelastic single walled carbon nanotubes based on the nonlocal strain gradient Timoshenko beam model , 2017 .
[16] E. Virga,et al. Exact Statics and Approximate Dynamics of Adhering Lipid Tubules , 1998 .
[17] M. Bahrami,et al. Surface stress effects on the postbuckling behavior of geometrically imperfect cylindrical nanoshells subjected to combined axial and radial compressions , 2015 .
[18] J. Reddy,et al. A higher-order nonlocal elasticity and strain gradient theory and its applications in wave propagation , 2015 .
[19] R. Barretta,et al. Stress-driven versus strain-driven nonlocal integral model for elastic nano-beams , 2017 .
[20] Hui-Shen Shen,et al. Nonlinear vibration of functionally graded fiber reinforced composite laminated beams with piezoelectric fiber reinforced composite actuators in thermal environments , 2015 .
[21] M. Bahrami,et al. Size-dependent axial buckling and postbuckling characteristics of cylindrical nanoshells in different temperatures , 2016 .
[22] M. Bahrami,et al. Nonlinear buckling and postbuckling behavior of cylindrical shear deformable nanoshells subjected to radial compression including surface free energy effects , 2017 .
[23] Mohammad Mohammadi Aghdam,et al. Nonlocal strain gradient shell model for axial buckling and postbuckling analysis of magneto-electro-elastic composite nanoshells , 2018 .
[24] Fan Yang,et al. Experiments and theory in strain gradient elasticity , 2003 .
[25] I. Elishakoff,et al. Buckling and vibrations of microstructured rectangular plates considering phenomenological and lattice-based nonlocal continuum models , 2016 .
[26] S. Sahmani,et al. Development an efficient calibrated nonlocal plate model for nonlinear axial instability of zirconia nanosheets using molecular dynamics simulation. , 2017, Journal of molecular graphics & modelling.
[27] B. Zhang,et al. A size-dependent FG micro-plate model incorporating higher-order shear and normal deformation effects based on a modified couple stress theory , 2015 .
[28] Mohammad Mohammadi Aghdam,et al. Nonlocal strain gradient beam model for nonlinear vibration of prebuckled and postbuckled multilayer functionally graded GPLRC nanobeams , 2017 .
[29] M. Bahrami,et al. Surface free energy effects on the postbuckling behavior of cylindrical shear deformable nanoshells under combined axial and radial compressions , 2017 .
[30] Marco Amabili,et al. A higher-order mathematical modeling for dynamic behavior of protein microtubule shell structures including shear deformation and small-scale effects. , 2014, Mathematical biosciences.
[31] M. Azhari,et al. Buckling and free vibration of the FGM thin micro-plate based on the modified strain gradient theory and the spline finite strip method , 2017 .
[32] Lu Lu,et al. Size-dependent vibration analysis of nanobeams based on the nonlocal strain gradient theory , 2017 .
[33] R. Barretta,et al. On nonlocal integral models for elastic nano-beams , 2017 .
[34] Wanji Chen,et al. A size-dependent composite laminated skew plate model based on a new modified couple stress theory , 2017 .
[35] A. Farajpour,et al. A higher-order nonlocal strain gradient plate model for buckling of orthotropic nanoplates in thermal environment , 2016 .
[36] Li Li,et al. Buckling analysis of size-dependent nonlinear beams based on a nonlocal strain gradient theory , 2015 .
[37] XiaoBai Li,et al. Bending, buckling and vibration of axially functionally graded beams based on nonlocal strain gradient theory , 2017 .
[38] Hai Wang,et al. Nonlinear bending of FGM cylindrical panels resting on elastic foundations in thermal environments , 2015 .
[40] Y. Beni,et al. Buckling analysis of orthotropic protein microtubules under axial and radial compression based on couple stress theory. , 2017, Mathematical biosciences.
[41] Hui‐Shen Shen. Nonlinear analysis of lipid tubules by nonlocal beam model. , 2011, Journal of theoretical biology.
[42] M. Abdollahian,et al. Vibration of bioliquid-filled microtubules embedded in cytoplasm including surface effects using modified couple stress theory. , 2015, Journal of theoretical biology.
[43] Raffaele Barretta,et al. Constitutive boundary conditions and paradoxes in nonlocal elastic nanobeams , 2017 .
[44] K. M. Liew,et al. Nonlocal shell model for elastic wave propagation in single- and double-walled carbon nanotubes , 2008 .
[45] Mohammad Mohammadi Aghdam,et al. Nonlinear instability of axially loaded functionally graded multilayer graphene platelet-reinforced nanoshells based on nonlocal strain gradient elasticity theory , 2017 .
[46] W. Yang,et al. Coupling influences of nonlocal stress and strain gradients on dynamic pull-in of functionally graded nanotubes reinforced nano-actuator with damping effects , 2016 .
[47] Morton E. Gurtin,et al. Surface stress in solids , 1978 .
[48] Toshimi Shimizu,et al. Aligning a single-lipid nanotube with moderate stiffness. , 2003, Angewandte Chemie.
[49] Raffaele Barretta,et al. Nonlocal elasticity in nanobeams: the stress-driven integral model , 2017 .
[50] R. Bellamkonda,et al. Sustained release of plasmid DNA using lipid microtubules and agarose hydrogel. , 2003, Journal of controlled release : official journal of the Controlled Release Society.
[51] Li Li,et al. Wave propagation in fluid-conveying viscoelastic carbon nanotubes based on nonlocal strain gradient theory , 2016 .
[52] A. Eringen. On differential equations of nonlocal elasticity and solutions of screw dislocation and surface waves , 1983 .