[1] Saeedi, M., et al., Applications of nanotechnology in drug delivery to the central nervous system, Biomedicine & Pharmacotherapy, 111, 2019, 666-675.
[2] Farokhzad, O.C., Nanotechnology for drug delivery: the perfect partnership, Expert Opinion on Drug Delivery, 5(9), 2008, 927-929.
[3] McDonald, T.O., et al., The application of nanotechnology to drug delivery in medicine, in Nanoengineering, Elsevier, 2015.
[4] Mamalis, A., Recent advances in nanotechnology, Journal of Materials Processing Technology, 181(1-3), 2007, 52-58.
[5] Singh, A., Dubey, S., Dubey, H.K., Nanotechnology: The future engineering, Nanotechnology, 6(2), 2019, 230-3.
[6] Geer, D., Nanotechnology: the growing impact of shrinking computers, IEEE Pervasive Computing, 5(1), 2006, 7-11.
[7] Khan, S., et al., Engineered nanoparticles for removal of pollutants from wastewater: Current status and future prospects of nanotechnology for remediation strategies, Journal of Environmental Chemical Engineering, 9(5), 2021, 106160.
[8] Mehndiratta, P., et al., Environmental pollution and nanotechnology, Environment and Pollution, 2(2), 2013, 49.
[9] Abu-Lebdeh, Y., Davidson, I., Nanotechnology for lithium-ion batteries, Springer Science & Business Media, 2012.
[10] Suryatna, A., et al., A review of high-energy density lithium-air battery technology: Investigating the effect of oxides and nanocatalysts, Journal of Chemistry, 2022, 2022, 2762647.
[11] Ambaye, A.D., et al., Recent developments in nanotechnology-based printing electrode systems for electrochemical sensors, Talanta, 225, 2021, 121951.
[12] Kumar, H., et al., Applications of nanotechnology in sensor-based detection of foodborne pathogens, Sensors, 20(7), 2020, 1966.
[13] Yarlagadda, T., et al., Recent developments in the Field of nanotechnology for development of medical implants, Procedia Manufacturing, 30, 2019, 544-551.
[14] Calisir, M., Nanotechnology in dentistry: past, present, and future, in Nanomaterials for Regenerative Medicine, Springer, 2019.
[15] Singh, V.K., et al., Nanotechnology and Manufacturing, in Advanced Manufacturing Processes, CRC Press, 2022.
[16] Sinha, A., Behera, A., Nanotechnology in the space industry, in Nanotechnology-Based Smart Remote Sensing Networks for Disaster Prevention, Elsevier, 2022.
[17] Skoczylas, J., Samborski, S., Kłonica, M., The application of composite materials in the aerospace industry, Journal of Technology and Exploitation in Mechanical Engineering, 5(1), 2019, doi: 10.35784/jteme.73.
[18] Viscardi, M., et al., Multi-functional nanotechnology integration for aeronautical structures performance enhancement, International Journal of Structural Integrity, 9(6), 2018, 737-752.
[19] Gobato, R., et al., New Nano–Molecule Kurumi–C13H 20BeLi2SeSi/C13H19BeLi2SeSi, and Raman Spectroscopy Using ab initio, Hartree–Fock Method in the Base Set CC–pVTZ and 6–311G**(3df, 3pd), Journal of Analytical & Pharmaceutical Research, 8(1), 2019, 1-6.
[20] Zhang, L., et al., Laboratory evaluation of rheological properties of asphalt binder modified by nano-tio2/caco3, Advances in Materials Science and Engineering, 2021, 2021, 5522025.
[21] Zhou, F., et al., Experimental study on nano silica modified cement base grouting reinforcement materials, Geomechanics and Engineering, 20(1), 2020, 67-73.
[22] Azizi, B., et al., A comprehensive study on the mechanical properties and failure mechanisms of graphyne nanotubes (GNTs) in different phases, Computational Materials Science, 182, 2020, 109794.
[23] Ghafouri Pourkermani, A., Azizi, B., Nejat Pishkenari, H., Vibrational analysis of Ag, Cu and Ni nanobeams using a hybrid continuum-atomistic model, International Journal of Mechanical Sciences, 165, 2020, 105208.
[24] Momen, R., et al., Evaluation of mechanical properties of multilayer graphyne-based structures as anode materials for lithium-ions batteries, The European Physical Journal Plus, 137(3), 2022, 360.
[25] Shariati, M., Souq, S.S.M.N., Azizi, B., Surface- and nonlocality-dependent vibrational behavior of graphene using atomistic-modal analysis, International Journal of Mechanical Sciences, 228, 2022, 107471.
[26] Eringen, A.C., Edelen, D.G.B., On nonlocal elasticity, International Journal of Engineering Science, 10(3), 1972, 233-248.
[27] Pradhan, S., Phadikar, J., Nonlocal elasticity theory for vibration of nanoplates, Journal of Sound and Vibration, 325(1-2), 2009, 206-223.
[28] Liew, K., Zhang, Y., Zhang, L., Nonlocal elasticity theory for graphene modeling and simulation: prospects and challenges, Journal of Modeling in Mechanics and Materials, 1(1), 2017, 20160159.
[29] Lim, C., Zhang, G., Reddy, J.N., A higher-order nonlocal elasticity and strain gradient theory and its applications in wave propagation, Journal of the Mechanics and Physics of Solids, 78, 2015, 298-313.
[30] Aksencer, T., Aydogdu, M., Levy type solution method for vibration and buckling of nanoplates using nonlocal elasticity theory, Physica E: Low-dimensional Systems and Nanostructures, 43(4), 2011, 954-959.
[31] Adeli, M.M., et al., Torsional vibration of nano-cone based on nonlocal strain gradient elasticity theory, The European Physical Journal Plus, 132(9), 2017, 393.
[32] De Domenico, D., Askes, H., Aifantis, E.C., Discussion of “Derivation of Mindlin's first and second strain gradient elastic theory via simple lattice and continuum models” by Polyzos and Fotiadis, International Journal of Solids and Structures, 191-192, 2020, 646-651.
[33] Hosseini, M., et al., Size-Dependent Stress Analysis of Single-Wall Carbon Nanotube Based on Strain Gradient Theory, International Journal of Applied Mechanics, 09(06), 2017, 1750087.
[34] Pourabdy, M., et al., Analysis of Axisymmetric Vibration of Functionally-Graded Circular Nano-Plate Based on the Integral Form of the Strain Gradient Model, Journal of Applied and Computational Mechanics, 7(4), 2021, 2196-2220.
[35] Jiang, Y., Li, L., Hu, Y., Strain gradient elasticity theory of polymer networks, Acta Mechanica, 233(8), 2022, 3213-3231.
[36] Li, L., Hu, Y., Li, X., Longitudinal vibration of size-dependent rods via nonlocal strain gradient theory, International Journal of Mechanical Sciences, 115-116, 2016, 135-144.
[37] Li, L., Li, X., Hu, Y., Free vibration analysis of nonlocal strain gradient beams made of functionally graded material, International Journal of Engineering Science, 102, 2016, 77-92.
[38] Attia, M.A., Rahman, A.A.A., On vibrations of functionally graded viscoelastic nanobeams with surface effects, International Journal of Engineering Science, 127, 2018, 1-32.
[39] Esfahani, S., Khadem, S.E., Mamaghani, A.E., Nonlinear vibration analysis of an electrostatic functionally graded nano-resonator with surface effects based on nonlocal strain gradient theory, International Journal of Mechanical Sciences, 151, 2019, 508-522.
[40] Hashemian, M., Foroutan, S., Toghraie, D., Comprehensive beam models for buckling and bending behavior of simple nanobeam based on nonlocal strain gradient theory and surface effects, Mechanics of Materials, 139, 2019, 103209.
[41] Lu, L., Guo, X., Zhao, J., A unified size-dependent plate model based on nonlocal strain gradient theory including surface effects, Applied Mathematical Modelling, 68, 2019, 583-602.
[42] Zhou, S., et al., Free vibration analysis of bilayered circular micro-plate including surface effects, Applied Mathematical Modelling, 70, 2019, 54-66.
[43] Ghorbani, K., et al., Investigation of surface effects on the natural frequency of a functionally graded cylindrical nanoshell based on nonlocal strain gradient theory, The European Physical Journal Plus, 135(9), 2020, 1-23.
[44] Hamidi, B.A., Hosseini, S.A., Hayati, H., Forced torsional vibration of nanobeam via nonlocal strain gradient theory and surface energy effects under moving harmonic torque, Waves in Random and Complex Media, 32, 2022, 318-333.
[45] Malikan, M., Eremeyev, V.A., Post-critical buckling of truncated conical carbon nanotubes considering surface effects embedding in a nonlinear Winkler substrate using the Rayleigh-Ritz method, Materials Research Express, 7(2), 2020, 025005.
[46] Li, Z., et al., A standard experimental method for determining the material length scale based on modified couple stress theory, International Journal of Mechanical Sciences, 141, 2018, 198-205.
[47] Thanh, C.-L., Ferreira, A., Wahab, M.A., A refined size-dependent couple stress theory for laminated composite micro-plates using isogeometric analysis, Thin-Walled Structures, 145, 2019, 106427.
[48] Thanh, C.-L., et al., The size-dependent thermal bending and buckling analyses of composite laminate microplate based on new modified couple stress theory and isogeometric analysis, Computer Methods in Applied Mechanics and Engineering, 350, 2019, 337-361.
[49] Babaei, H., Eslami, M.R., Size-dependent vibrations of thermally pre/post-buckled FG porous micro-tubes based on modified couple stress theory, International Journal of Mechanical Sciences, 180, 2020, 105694.
[50] Najafzadeh, M., et al., Torsional vibration of the porous nanotube with an arbitrary cross-section based on couple stress theory under magnetic field, Mechanics Based Design of Structures and Machines, 50, 2022, 726-740.
[51] Thai, C.H., et al., A size-dependent quasi-3D isogeometric model for functionally graded graphene platelet-reinforced composite microplates based on the modified couple stress theory, Composite Structures, 234, 2020, 111695.
[52] Al-Furjan, M., et al., Vibrational characteristics of a higher-order laminated composite viscoelastic annular microplate via modified couple stress theory, Composite Structures, 257, 2021, 113152.
[53] Ebrahimian, M.R., et al., Nonlinear coupled torsional-radial vibration of single-walled carbon nanotubes using numerical methods, Journal of Computational Applied Mechanics, 52(4), 2021, 642-663.
[54] Eltaher, M.A., Mohamed, N., Mohamed, S.A., Nonlinear buckling and free vibration of curved CNTs by doublet mechanics, Smart Structures and Systems, An International Journal, 26(2), 2020, 213-226.
[55] Eltaher, M., Abdelrahman, A.A., Esen, I., Dynamic analysis of nanoscale Timoshenko CNTs based on doublet mechanics under moving load, The European Physical Journal Plus, 136(7), 2021, 1-21.
[56] Romano, G., Barretta, R., Stress-driven versus strain-driven nonlocal integral model for elastic nano-beams, Composites Part B: Engineering, 114, 2017, 184-188.
[57] Eringen, A.C., Linear theory of nonlocal elasticity and dispersion of plane waves, International Journal of Engineering Science, 10(5), 1972, 425-435.
[58] Eringen, A.C., On differential equations of nonlocal elasticity and solutions of screw dislocation and surface waves, Journal of Applied Physics, 54(9), 1983, 4703-4710.
[59] Shishesaz, M., et al., Nonlinear Vibration Analysis of Nano-Disks Based on Nonlocal Elasticity Theory Using Homotopy Perturbation Method, International Journal of Applied Mechanics, 11(02), 2019, 1950011.
[60] Shishesaz, M., Shariati, M., Yaghootian, A., Nonlocal Elasticity Effect on Linear Vibration of Nano-circular Plate Using Adomian Decomposition Method, Journal of Applied and Computational Mechanics, 6(1), 2020, 63-76.
[61] Shariati, M., et al., Nonlocal effect on the axisymmetric nonlinear vibrational response of nano-disks using variational iteration method, Journal of Computational Applied Mechanics, 52(3), 2021, 507-534.
[62] Rafii-Tabar, H., Ghavanloo, E., Fazelzadeh, S.A., Nonlocal continuum-based modeling of mechanical characteristics of nanoscopic structures, Physics Reports, 638, 2016, 1-97.
[63] Romano, G., et al., Constitutive boundary conditions and paradoxes in nonlocal elastic nanobeams, International Journal of Mechanical Sciences, 121, 2017, 151-156.
[64] Apuzzo, A., et al., Novel local/nonlocal formulation of the stress-driven model through closed form solution for higher vibrations modes, Composite Structures, 252, 2020, 112688.
[65] Darban, H., et al., Size-dependent buckling analysis of nanobeams resting on two-parameter elastic foundation through stress-driven nonlocal elasticity model, Mechanics of Advanced Materials and Structures, 28, 2021, 2408-2416.
[66] Luciano, R., et al., Variational approaches for bending and buckling of non-local stress-driven Timoshenko nano-beams for smart materials, Mechanics Research Communications, 103, 2020, 103470.
[67] Zhang, P., Qing, H., Gao, C.F., Exact solutions for bending of Timoshenko curved nanobeams made of functionally graded materials based on stress-driven nonlocal integral model, Composite Structures, 245, 2020, 112362.
[68] Penna, R., et al., Nonlinear free vibrations analysis of geometrically imperfect FG nano-beams based on stress-driven nonlocal elasticity with initial pretension force, Composite Structures, 255, 2021, 112856.
[69] Roghani, M., Rouhi, H., Nonlinear stress-driven nonlocal formulation of Timoshenko beams made of FGMs, Continuum Mechanics and Thermodynamics, 33(2), 2021, 343-355.
[70] Shariati, M., et al., A review on stress-driven nonlocal elasticity theory, Journal of Computational Applied Mechanics, 52(3), 2021, 535-552.
[71] Shariati, M., et al., On the calibration of size parameters related to non-classical continuum theories using molecular dynamics simulations, International Journal of Engineering Science, 168, 2021, 103544.
[72] Shishesaz, M., Shariati, M., Hosseini, M., Size-Effect Analysis on Vibrational Response of Functionally Graded Annular Nano-Plate Based on Nonlocal Stress-Driven Method, International Journal of Structural Stability and Dynamics, 22(09), 2022, 2250098.
[73] Shariati, M., et al., Size Effect on the Axisymmetric Vibrational Response of Functionally Graded Circular Nano-Plate Based on the Nonlocal Stress-Driven Method, Journal of Applied and Computational Mechanics, 8(3), 2022, 962-980.
[74] Reddy, J.N., Mechanics of laminated composite plates and shells: theory and analysis, CRC press, 2003.
[75] Irie, T., Yamada, G., Takagi, K., Natural frequencies of thick annular plates, Journal of Applied Mechanics, 49(3), 1982, 633-638.
[76] Shishesaz, M., Shariati, M., Hosseini, M., Size-Effect Analysis on Vibrational Response of Functionally Graded Annular Nano-Plate Based on Nonlocal Stress-Driven Method, International Journal of Structural Stability and Dynamics, 22(09), 2022, 2250098.
[77] Wu, T.Y., Liu, G.R., Application of generalized differential quadrature rule to sixth-order differential equations, Communications in Numerical Methods in Engineering, 16(11), 2000, 777-784.
[78] Shu, C., Richards, B.E., Application of generalized differential quadrature to solve two-dimensional incompressible Navier-Stokes equations, International Journal for Numerical Methods in Fluids, 15(7), 1992, 791-798.
[79] Quan, J.R., Chang, C.T., New insights in solving distributed system equations by the quadrature method—I. Analysis, Computers & Chemical Engineering, 13(7), 1989, 779-788.
[80] Kang, K., Bert, C.W., Striz, A.G., Vibration analysis of shear deformable circular arches by the differential quadrature method, Journal of Sound and Vibration, 183(2), 1995, 353-360.
[81] Wu, T.Y., Liu, G.R., The generalized differential quadrature rule for fourth-order differential equations, International Journal for Numerical Methods in Engineering, 50(8), 2001, 1907-1929.
[82] Han, J.B., Liew, K.M., Axisymmetric free vibration of thick annular plates, International Journal of Mechanical Sciences, 41(9), 1999, 1089-1109.