Nonlinear vibration analysis of piezoelectric nanoelectromechanical resonators based on nonlocal elasticity theory
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[1] A. Eringen,et al. Nonlocal Continuum Field Theories , 2002 .
[2] K. Liew,et al. Resonance analysis of multi-layered graphene sheets used as nanoscale resonators , 2005, Nanotechnology.
[3] K. Ekinci. Electromechanical transducers at the nanoscale: actuation and sensing of motion in nanoelectromechanical systems (NEMS). , 2005, Small.
[4] Murali Krishna Ghatkesar,et al. Micromechanical mass sensors for biomolecular detection in a physiological environment. , 2005, Physical review. E, Statistical, nonlinear, and soft matter physics.
[5] Spin manipulation using fast cantilever phase reversals , 2006 .
[6] Michael L. Roukes,et al. Self-Sensing Micro- and Nanocantilevers with Attonewton-Scale Force Resolution , 2006 .
[7] M. Roukes,et al. Zeptogram-scale nanomechanical mass sensing. , 2005, Nano letters.
[8] Wenhui Duan,et al. CALIBRATION OF NONLOCAL SCALING EFFECT PARAMETER FOR FREE VIBRATION OF CARBON NANOTUBES BY MOLECULAR DYNAMICS , 2007 .
[9] J. M. Gray,et al. High-Q GaN nanowire resonators and oscillators , 2007 .
[10] C. Wang,et al. The constitutive relation and small scale parameter of nonlocal continuum mechanics for modelling carbon nanotubes , 2007, Nanotechnology.
[11] H. V. D. Zant,et al. Nanomechanical properties of few-layer graphene membranes , 2008, 0802.0413.
[12] Wenmiao Shu,et al. Label-free detection of amyloid growth with microcantilever sensors. , 2008, Nanotechnology.
[13] R. Mahameed,et al. Piezoelectric aluminum nitride nanoelectromechanical actuators , 2009 .
[14] Mauro Ferrari,et al. Nanomedicine--challenge and perspectives. , 2009, Angewandte Chemie.
[15] Andrea K. Bryan,et al. Measurement of mass, density, and volume during the cell cycle of yeast , 2009, Proceedings of the National Academy of Sciences.
[16] Sebastien Hentz,et al. Piezoelectric nanoelectromechanical resonators based on aluminum nitride thin films , 2009 .
[17] Le Shen,et al. Nonlocal plate model for nonlinear vibration of single layer graphene sheets in thermal environments , 2010 .
[18] Ö. Civalek,et al. FREE VIBRATION ANALYSIS OF MICROTUBULES AS CYTOSKELETON COMPONENTS: NONLOCAL EULER-BERNOULLI BEAM MODELING , 2010 .
[19] Erik Lucero,et al. Quantum ground state and single-phonon control of a mechanical resonator , 2010, Nature.
[20] Ömer Civalek,et al. Free Vibration Analysis of Carbon Nanotubes Based on Shear Deformable Beam Theory by Discrete Singular Convolution Technique , 2010 .
[21] Liying Jiang,et al. The vibrational and buckling behaviors of piezoelectric nanobeams with surface effects , 2011, Nanotechnology.
[22] M. Roukes,et al. Comparative advantages of mechanical biosensors. , 2011, Nature nanotechnology.
[23] Liying Jiang,et al. Electromechanical response of a curved piezoelectric nanobeam with the consideration of surface effects , 2011 .
[24] Dae Sung Yoon,et al. Nanomechanical resonators and their applications in biological/chemical detection: Nanomechanics pri , 2011 .
[25] A. Farajpour,et al. VIBRATION ANALYSIS OF NANORINGS USING NONLOCAL CONTINUUM MECHANICS AND SHEAR DEFORMABLE RING THEORY , 2011 .
[26] Metin Aydogdu,et al. Axial vibration analysis of nanorods (carbon nanotubes) embedded in an elastic medium using nonlocal elasticity , 2012 .
[27] A. Farajpour,et al. Buckling of orthotropic micro/nanoscale plates under linearly varying in-plane load via nonlocal continuum mechanics , 2012 .
[28] Liying Jiang,et al. Surface effects on the electroelastic responses of a thin piezoelectric plate with nanoscale thickness , 2012 .
[29] A. Farajpour,et al. AXIAL VIBRATION ANALYSIS OF A TAPERED NANOROD BASED ON NONLOCAL ELASTICITY THEORY AND DIFFERENTIAL QUADRATURE METHOD , 2012 .
[30] L. Ke,et al. Thermoelectric-mechanical vibration of piezoelectric nanobeams based on the nonlocal theory , 2012 .
[31] L. Ke,et al. Nonlinear vibration of the piezoelectric nanobeams based on the nonlocal theory , 2012 .
[32] H. V. D. Zant,et al. Mechanical systems in the quantum regime , 2011, 1106.2060.
[33] A. Farajpour,et al. Postbuckling analysis of multi-layered graphene sheets under non-uniform biaxial compression , 2013 .
[34] Ö. Civalek,et al. Torsional and longitudinal frequency and wave response of microtubules based on the nonlocal continuum and nonlocal discrete models , 2013 .
[35] E. Ghavanloo,et al. Radial vibration of free anisotropic nanoparticles based on nonlocal continuum mechanics , 2013, Nanotechnology.
[36] V. Gupta,et al. Fundamental formulations and recent achievements in piezoelectric nano-structures: a review. , 2013, Nanoscale.
[37] S. Kitipornchai,et al. Thermo-electro-mechanical vibration of piezoelectric nanoplates based on the nonlocal theory , 2013 .
[38] Paul M. Weaver,et al. Measurement techniques for piezoelectric nanogenerators , 2013 .
[39] M. E. Golmakani,et al. Nonlinear bending analysis of orthotropic nanoscale plates in an elastic matrix based on nonlocal continuum mechanics , 2014 .
[40] R. Nazemnezhad,et al. Nonlocal nonlinear free vibration of functionally graded nanobeams , 2014 .
[41] A. Farajpour,et al. EXACT SOLUTION FOR THERMO-MECHANICAL VIBRATION OF ORTHOTROPIC MONO-LAYER GRAPHENE SHEET EMBEDDED IN AN ELASTIC MEDIUM , 2014 .
[42] Amir Hessam Hassani,et al. Thermal effects on the stability of circular graphene sheets via nonlocal continuum mechanics , 2014 .
[43] A. Farajpour,et al. Thermo-electro-mechanical vibration of coupled piezoelectric-nanoplate systems under non-uniform voltage distribution embedded in Pasternak elastic medium , 2014 .