Torrejon, J., Riou, M., Araujo, F. et al., Neuromorphic computing with nanoscale spintronic oscillators, Nature, 547, 2017, 428–431.
 Sedighi, H.M., Reza, A., High precise analysis of lateral vibration of quintic nonlinear beam, Latin American Journal of Solids and Structures, 10(2), 2013, 441-452.
 Sedighi, H.M., Shirazi, K.H., Noghrehabadi, A., Application of Recent Powerful Analytical Approaches on the Non-Linear Vibration of Cantilever Beams, International Journal of Nonlinear Sciences and Numerical Simulation, 13(7-8), 2012, 487–494.
 Romera, M., Talatchian, P., Tsunegi, S. et al., Vowel recognition with four coupled spin-torque nano-oscillators, Nature, 563, 2018, 230–234.
 Zhao, J.H., Li, X.X., Liu, Z. Needle's vibration in needle-disk electrospinning process: Theoretical model and experimental verification, Journal of Low Frequency Noise Vibration and Active Control, 38(3-4), 2019, 1338-1344.
 Sedighi, H.M., Reza, A., Zare, J., The effect of quintic nonlinearity on the investigation of transversely vibrating buckled Euler-Bernoulli beams, Journal of Theoretical and Applied Mechanics, 51(4), 2013, 959-968.
 Gupta, S., Pramanik, S., Smita, Pramanik, A., Analytic approach for love wave dispersion in an inhomogeneous layer lying over an irregular porous half-space, TWMS Journal of Applied and Engineering Mathematics, 9(3), 2019, 626-637.
 Li, X.X., He, J.H., Nanoscale adhesion and attachment oscillation under the geometric potential. Part 1: The formation mechanism of nanofiber membrane in the electrospinning, Results in Physics, 12, 2019, 1405-1410.
 He, C.H., He, J.H., Sedighi, H.M., Fangzhu (方诸): An ancient Chinese nanotechnology for water collection from air: History, mathematical insight, promises, and challenges, Mathematical Methods in the Applied Sciences, 2020, https://doi.org/10.1002/mma.6384.
 Jin, X., Liu, M., Pan, F., Li, Y., Fan, J., Low frequency of a deforming capillary vibration, part 1: Mathematical model, Journal of Low Frequency Noise Vibration and Active Control, 38(3-4), 2019, 1676-1680.
 Liu, H.Y., Li, Z..M., Yao, Y.J., A fractional nonlinear system for release oscillation of silver ions from hollow fibers, Journal of Low Frequency Noise Vibration and Active Control, 38(1), 2019, 88-92.
 Barnard, A.W., Zhang, M., Wiederhecker, G.S. et al., Real-time vibrations of a carbon nanotubes, Nature, 566, 2019, 89–93.
 Sedighi, H.M., Modeling of surface stress effects on the dynamic behavior of actuated non-classical nano-bridges, Transactions of the Canadian Society for Mechanical Engineering, 39, 2015, 137-151.
 He, J.H., Skrzypacz, P., Wei, D.M., Dynamic pull-in for micro-electromechanical device with a current-carrying conductor, Journal of Low Frequency Noise Vibration and Active Control, 2019, DOI: 10.1177/1461348419847298.
 Anjum, N., He, J.H., Nonlinear dynamic analysis of vibratory behavior of a graphene nano/microelectromechanical system, Mathematical Methods in the Applied Sciences, 2020, DOI: 10.1002/mma.6699.
 Anjum. N., He, J.H., Analysis of nonlinear vibration of nano/microelectromechanical system switch induced by electromagnetic force under zero initial conditions, Alexandria Engineering Journal, 2020, https://doi.org/10.1016/j.aej.2020.07.039.
 He, J.H., Homotopy perturbation technique, Computer Methods in Applied Mechanics and Engineering, 178, 1999, 257-262.
 He, J.H., Homotopy perturbation method with two expanding parameters, Indian Journal of Physics, 88, 2014, 193–196.
 Anjum. N., He, J.H., Homotopy perturbation method for N/MEMS oscillators, Mathematical Methods in the Applied Sciences, 2020, DOI: 10.1002/mma.6583.
 He, J.H., Some asymptotic methods for strongly nonlinear equations, International Journal of Modern Physics B, 20, 2006, 1141-1199.
 He, J.H., Homotopy perturbation method for solving boundary value problems, Physics Letters A, 350, 2006, 87-88.
 He, J.H., New interpretation of homotopy perturbation method, International Journal of Modern Physics, 20, 2006, 2561–2568.
 He, J.H., Variational iteration method – a kind of non-linear analytical technique: some examples, International Journal of Nonlinear Mechanics, 34, 1999, 699–708.
 He, J.H., Variational iteration method – some recent results and new interpretations, Journal of Computational and Applied Mathematics, 207, 2007, 3–17.
 Tao, Z.L., Chen, G.H., Chen, Y.H., Variational iteration method with matrix Lagrange multiplier for nonlinear oscillators, Journal of Low Frequency Noise Vibration and Active Control, 2019, DOI:10.1177/1461348418817868.
 Anjum, N. He, J.H., Laplace transform: making the variational iteration method easier, Applied Mathematics Letters, 2019, 92, 134–138.
 Ahmad, H., Variational iteration algorithm-I with an auxiliary parameter for wave-like vibration equations, Journal of Low Frequency Noise Vibration and Active Control, 2019, DOI: 10.1177/1461348418823126.
 Anjum, N., et al., Numerical iteration for nonlinear oscillators by Elzaki transform, Journal of Low Frequency Noise Vibration and Active Control, 2019, https://doi.org/10.1177/1461348419873470.
 He, J.H., Hamiltonian approach to nonlinear oscillators, Physics Letters A, 374, 2010, 2312–2314.
 Zhang, J., Locally exact discretization method for nonlinear oscillation systems, Journal of Low Frequency Noise Vibration and Active Control, 2019, DOI: 10.1177/1461348418817125
 He, J.H., An improved amplitude-frequency formulation for nonlinear oscillators, International Journal of Nonlinear Science and Numerical Simulation, 9, 2008, 211–212.
 He, J.H., Amplitude–frequency relationship for conservative nonlinear oscillators with odd nonlinearities, International Journal of Applied and Computational Mathematics, 3, 2017, 1557–1560.
 Liu, Y.Q., He, J.H., On relationship between two ancient Chinese algorithms and their application to flash evaporation, Results in Physics, 7, 2017, 320–322.
 Anjum N., Ain Q.T., Application of He’s fractional derivative and fractional complex transform for time fractional Camassa-Holm equation, Thermal Science, 2019, https://doi.org/10.2298/TSCI190930450A.
 Wang, Q.L., et. al.. Fractal calculus and its application to explanation of biomechanism of polar bear hairs, Fractals, 26, 2018, 1850086.
 Ain, Q.T., et al., The Fractional complex transform: A novel approach to the time-fractional Schrodinger equation, Fractals, 2020, https://doi.org/10.1142/S0218348X20501418
 Wu, Y., He, J.H., Homotopy perturbation method for nonlinear oscillators with coordinate dependent mass, Results in Physics, 10, 2018, 270–271.
 Shqair, M., Solution of different geometries reflected reactors neutron diffusion equation using the homotopy perturbation method, Results in Physics, 12, 2019, 61–66.
 Wei, C., Solving time-space fractional Fitzhugh-Nagumo equation by using He-Laplace decomposition method, Thermal Science, 22, 2018, 1723-1728.
 Liu, Z.J., et. al. Hybridization of homotopy perturbation method and Laplace transformation for the partial differential equations, Thermal Science, 21, 2017, 1843–1846.
 Suleman, M., et al., He–Laplace method for general nonlinear periodic solitary solution of vibration equations, Journal of Low Frequency Noise Vibration and Active Control, 38(3-4), 2018, 1297-1304.
 Mishra, H.K., Nagar, A., He-Laplace Method for Linear and Nonlinear Partial Differential Equations, Journal of Applied Mathematics, 2012, 2012, 180315.
 Filobello-Nino, U., Vazquez-Leal, H., Rashidi, M.M., et al., Laplace transform homotopy perturbation method for the approximation of variational problems, SpringerPlus, 5, 2016, 276.
 Shou, D.H., He, J.H., Application of parameter-expanding method to strongly nonlinear oscillators, International Journal of Nonlinear Science and Numerical Simulation, 8, 2007, 121–124.
 Filobello-Nino, U., et. al., Enhanced classical perturbation method, Nonlinear Science Letters A, 9, 2018, 172–185.
 Li, X.X., He, C.H., Homotopy perturbation method coupled with the enhanced perturbation method, Journal of Low Frequency Noise Vibration and Active Control, 38(3-4), 2019, 1399-1403.
 Razzaq, M.A., An analytical approximate technique for solving cubic–quintic Duffing oscillator, Alexandria Engineering Journal, 55, 2016, 2959–2965.
 Adamu, M.Y., Ogenyi, P., Parameterized homotopy perturbation method, Nonlinear Science Letters A, 8, 2017, 240–243.
 El-Dib, Y., Stability Analysis of a Strongly Displacement Time-Delayed Duffing Oscillator Using Multiple Scales Homotopy Perturbation Method, Journal of Applied and Computational Mechanics, 4(4), 2018, 260-274.
 Remmi, S.K., Latha, M.M., Cubic quintic septic duffing oscillator: An analytic study, Chinese Journal of Physics, 56, 2018, 2085-2094.