The Academic Perspective Procedia publishes Academic Platform symposiums papers as three volumes in a year. DOI number is given to all of our papers.
Publisher : Academic Perspective
Journal DOI : 10.33793/acperpro
Journal eISSN : 2667-5862
[1] Lam DCC, Yang F, Chong ACM, Wang J, Tong P. Experiments and theory in strain gradient elasticity. Journal of the Mechanics and Physics of Solids 2003; 51(8): 1477-1508.
[2] Andrew WM, Jonathan SC. Role of material microstructure in plate stiffness with relevance to microcantilever sensors. Journal of Micromechanics and Microengineering 2005; 15(5): 1060.
[3] Mindlin RD, Tiersten HF. Effects of couple-stresses in linear elasticity. Archive for Rational Mechanics and Analysis 1962; 11(1): 415-448.
[4] Yang F, Chong ACM, Lam DCC, Tong P. Couple stress based strain gradient theory for elasticity. International Journal of Solids and Structures 2002; 39(10): 2731-2743.
[5] Aifantis EC. Strain gradient interpretation of size effects. International Journal of Fracture 1999; 95(1-4): 299-314.
[6] Eringen AC. Nonlocal polar elastic continua. International Journal of Engineering Science 1972; 10(1): 1-16.
[7] Lim CW, Zhang G, Reddy JN. A higher-order nonlocal elasticity and strain gradient theory and its applications in wave propagation. Journal of the Mechanics and Physics of Solids 2015; 78: 298-313.
[8] Gurtin ME, Weissmuller J, Larche F. The general theory of curved deformable interfaces in solids at equilibrium. Philosophical Magazine A 1998; 178: 1093–1109.
[9] Chakraverty S, Jena SK. Free Vibration of Single Walled Carbon Nanotube Resting on Exponentially Varying Elastic Foundation. Curved and Layered Structures 2018; 5(1): 260.
[10] Civalek Ö, Demir C. A simple mathematical model of microtubules surrounded by an elastic matrix by nonlocal finite element method. Applied Mathematics and Computation 2016; 289: 335-352.
[11] Mercan K, Civalek Ö. Buckling analysis of Silicon carbide nanotubes (SiCNTs) with surface effect and nonlocal elasticity using the method of HDQ. Composites Part B: Engineering 2017; 114: 34-45.
[12] Shafiei N, Mirjavadi SS, Afshari BM, Rabby S, Hamouda AMS. Nonlinear thermal buckling of axially functionally graded micro and nanobeams. Composite Structures 2017; 168: 428-439.
[13] SafarPour H, Ghadiri M. Critical rotational speed, critical velocity of fluid flow and free vibration analysis of a spinning SWCNT conveying viscous fluid. Microfluidics and Nanofluidics 2017; 21(2): 22.
[14] Şimşek M. Dynamic analysis of an embedded microbeam carrying a moving microparticle based on the modified couple stress theory. International Journal of Engineering Science 2010; 48(12): 1721-1732.
[15] Yang T-Z, Ji S, Yang X-D, Fang B. Microfluid-induced nonlinear free vibration of microtubes. International Journal of Engineering Science 2014; 76: 47-55.
[16] Zhen Y-X, Wen S-L, Tang Y. Free vibration analysis of viscoelastic nanotubes under longitudinal magnetic field based on nonlocal strain gradient Timoshenko beam model. Physica E: Low-dimensional Systems and Nanostructures 2019; 105: 116-124.
[17] Mehralian F, Tadi Beni Y, Karimi Zeverdejani M. Nonlocal strain gradient theory calibration using molecular dynamics simulation based on small scale vibration of nanotubes. Physica B: Condensed Matter 2017; 514: 61-69.
[18] Şimşek M, Reddy JN. Bending and vibration of functionally graded microbeams using a new higher order beam theory and the modified couple stress theory. International Journal of Engineering Science 2013; 64: 37-53.
[19] Aghazadeh R, Cigeroglu E, Dag S. Static and free vibration analyses of small-scale functionally graded beams possessing a variable length scale parameter using different beam theories. European Journal of Mechanics - A/Solids 2014; 46: 1-11.
[20] Zhang P, Fu Y. A higher-order beam model for tubes. European Journal of Mechanics - A/Solids 2013; 38: 12-19.
[21] She G-L, Yuan F-G, Ren Y-R, Liu H-B, Xiao W-S. Nonlinear bending and vibration analysis of functionally graded porous tubes via a nonlocal strain gradient theory. Composite Structures 2018; 203: 614-623.
[22] She G-L, Yuan F-G, Ren Y-R, Xiao W-S. On buckling and postbuckling behavior of nanotubes. International Journal of Engineering Science 2017; 121: 130-142.
[23] Babaei H, Reza Eslami M. Size-dependent vibrations of thermally pre/post-buckled FG porous micro-tubes based on modified couple stress theory. International Journal of Mechanical Sciences 2020; 180: 105694.
[24] Zhong J, Fu Y, Wan D, Li Y. Nonlinear bending and vibration of functionally graded tubes resting on elastic foundations in thermal environment based on a refined beam model. Applied Mathematical Modelling 2016; 40(17): 7601-7614.
[25] Hutchinson JR. Shear Coefficients for Timoshenko Beam Theory. Journal of Applied Mechanics 2000; 68(1): 87-92.