1. Lin, Z., Wang, L., Liao, S. (2017): On the origin of intrinsic randomness of Rayleigh-Bénard turbulence, Science China – Physics, Mechanics & Astronomy, 60: 014712. doi:10.1007/s11433-016-0401-5.
2. Liu, Z., Lin, Z., Tao, L. (2016): Mass, momentum and energy flux conservation for nonlinear wave-wave interaction, Physics of Fluids, 28, 127104. doi: 10.1063/1.4971252.
3. Liu, Z., Lin, Z., Tao, L., Lan, J. (2016): Nonlinear Wave–Current Interaction in Water of Finite Depth. Journal of Waterway, Port, Coastal, and Ocean Engineering, 04016009.
4. Liao, S., Xu, D., Liu Z., Lin, Z. (2016): Steady-state resonant water waves with time-independent wave spectrum. In Pushing the boundaries of scientific research: 120 years of addressing global issues. Science, 351 (6278), 1223.
5. Cui, J., Liang, J., Lin, Z. (2016): Stability analysis for periodic solutions of the Van der Pol–Duffing forced oscillator. Physica Scripta, 91(1), 015201.
6. Lin, Z. (2016): Mass, Momentum and Energy Flux in Nonlinear Water Wave Based on HAM Solution. In ASME 2016 35th International Conference on Ocean, Offshore and Arctic Engineering, pp. V007T06A108-V007T06A108. American Society of Mechanical Engineers.
7. Xu, D., Lin, Z., Liao, S. (2015): Equilibrium states of class-I Bragg resonant wave system?European Journal of Mechanics B/Fluids, 50 (1), 38-51.
8. Lin, Z., Tao, L., Pu, Y., Murphy, A. (2014): Fully nonlinear solution of bi-chromatic deep-water waves, Ocean Engineering, 91, 290-299.
9. Liu, Z., Lin, Z., Liao, S. (2014): Phase velocity effects of the wave interaction with exponentially sheared current, Wave Motion, 51 (6), 967-985.
10. Umer, F., Lin, Z. (2014): Nonlinear heat transfer in a two-Layer flow with nanofluids by OHAM, Journal of Heat Transfer-Transactions of the ASME, 136 (2), 021702.
11. Xu, D., Lin, Z., Liao, S., Stiassnie, M. (2012): On the steady state fully resonant progressive waves in water of finite depth, Journal of Fluid Mechanics, 710, 379.
12. Lin, Z., Liao, S. (2011): Calculation of added mass coefficients of 3D complicated underwater bodies by FMBEM, Communications in Nonlinear Science and Numerical Simulation, 16 (1), 187-194.
13. Lin, Z., Liao, S. (2011): The scaled boundary FEM for nonlinear problems, Communications in Nonlinear Science and Numerical Simulation, 16 (1), 63-75.
14. Xu, H., Lin, Z., Liao, S., Wu, J., Majdalani, J. (2010): Homotopy based solutions of the Navier-Stokes equations for a porous channel with orthogonally moving walls, Physics of Fluids, 22 (5), 1-18.