[1] Gao, J., et al., Fluid flow and heat transfer in microchannel heat sinks: Modelling review and recent progress. Thermal Science and Engineering Progress, 2022. 29: p. 101203.
[2] Sadique, H. and Q. Murtaza, Heat transfer augmentation in microchannel heat sink using secondary flows: A review. International Journal of Heat and Mass Transfer, 2022. 194: p. 123063.
[3] Song, G., et al., Reviews: Applications of optimization algorithm for microchannel and microchannel heat sink on heat transfer. International Journal of Heat and Fluid Flow, 2024. 108: p. 109451.
[4] Fallah, K., et al., Simulation of natural convection heat transfer using nanofluid in a concentric annulus. Thermal Science, 2017. 21(3): p. 1275-1286.
[5] Fallah, K., et al., Numerical simulation of planar shear flow passing a rotating cylinder at low Reynolds numbers. Acta Mechanica, 2012. 223(2): p. 221-236.
[6] Eneren, P., Y.T. Aksoy, and M.R. Vetrano, Experiments on single-phase nanofluid heat transfer mechanisms in microchannel heat sinks: A review. Energies, 2022. 15(7): p. 2525.
[7] Kumar, K., R. Kumar, and R.S. Bharj, Entropy generation analysis due to heat transfer and nanofluid flow through microchannels: a review. International Journal of Exergy, 2020. 31(1): p. 49-86.
[8] Klazly, M. and G. Bognár, A novel empirical equation for the effective viscosity of nanofluids based on theoretical and empirical results. International Communications in Heat and Mass Transfer, 2022. 135: p. 106054.
[9] Nabwey, H.A., et al., A comprehensive review of nonnewtonian nanofluid heat transfer. Symmetry, 2023.15(2): p. 362.
[10] Yıldız, G., Ü. Ağbulut, and A.E. Gürel, A review of stability, thermophysical properties and impact of using nanofluids on the performance of refrigeration systems. International journal of refrigeration, 2021.129: p. 342-364.
[11] Li, M., et al., Experimental study on dynamic flow and heat transfer performance of silicon-based microchannel under variable thermal load. International Journal of Heat and Fluid Flow, 2024. 110: p. 109663.
[12] Qiu, Y., et al., Experimental investigation of heat transfer and pressure drop in copper manifold microchannel heat sinks. Applied Thermal Engineering, 2024. 255: p. 124024.
[13] Rahbarshahlan, S., et al., Numerical simulation of fluid flow and heat transfer in microchannels with patterns of hydrophobic/hydrophilic walls. The European Physical Journal Plus, 2020. 135(2): p. 157.
[14] Yao, Z., et al., Numerical assessment of the impacts of non-Newtonian nanofluid and hydrophobic surfaces on conjugate heat transfer and irreversibility in a silicon microchannel heat-sink. Journal of the Taiwan Institute of Chemical Engineers, 2023. 142: p. 104642.
[15] Yue, C., et al., Numerical study on flow and thermal characteristics of a micro-channel separated heat pipe under various surface wettability. Case Studies in Thermal Engineering, 2021. 28: p. 101345.
[16] Sohankar, A., M. Riahi, and E. Shirani, Numerical investigation of heat transfer and pressure drop in a rotating U-shaped hydrophobic microchannel with slip flow and temperature jump boundary conditions. Applied Thermal Engineering, 2017. 117: p. 308-321.
[17] Fallah, K., et al. Simulation of Planar Shear Flow Passing Two Equal‐Sized Circular Cylinders in Tandem Arrangement. in AIP Conference Proceedings. 2011. American Institute of Physics.
[18] Moafi Madani, S.M., et al., Numerical study of geometric parameters effects on the suspended solid particles in the oil transmission pipelines. Proceedings of the Institution of Mechanical Engineers, Part C: Journal of Mechanical Engineering Science, 2022. 236(8): p. 3960-3973.
[19] Fallah, K., et al., Numerical simulation of flow around two rotating circular cylinders in staggered arrangement by multi-relaxation-time lattice Boltzmann method at low Reynolds number. World Applied Sciences Journal, 2011. 15(4): p. 544-554.
[20] Fallah, K., et al., Drop formation in cross-junction micro-channel, using lattice Boltzmann method. Thermal Science, 2018. 22(2): p. 909-919.
[21] Kalteh, M. and A. Alipour Lalami, Investigation of the Effect of Velocity Slip and Temperature Jump on the Heat Transfer of Nanofluid in a Microchannel Under Constant Heat Flux with Lattice Boltzmann Method. Amirkabir Journal of Mechanical Engineering, 2018. 50(2): p. 255-270.
[22] Alipour Lalami, A. and M. Kalteh, Lattice Boltzmann simulation of nanofluid conjugate heat transfer in a wide microchannel: effect of temperature jump, axial conduction and viscous dissipation. Meccanica, 2019. 54(1-2): p. 135-153.
[23] Mehrizi, A.A., et al., Numerical investigation of conjugate heat transfer in a microchannel with a hydrophobic surface utilizing nanofluids under a magnetic field. Physics of Fluids, 2021. 33(5).
[24] Afrouzi, H.H., et al., Thermo-hydraulic characteristics investigation of nanofluid heat transfer in a microchannel with super hydrophobic surfaces under non-uniform magnetic field using Incompressible Preconditioned Lattice Boltzmann Method (IPLBM). Physica A: Statistical Mechanics and its Applications, 2020. 553: p. 124669.
[25] Li, M., et al., A comprehensive investigation of nanofluid conjugate heat transfer in a microchannel under MHD effect. Alexandria Engineering Journal, 2023. 80: p. 506-519.
[26] Geraeilinezhad, M., et al., Numerical investigation of pseudoplastic fluid flow and heat transfer in a microchannel under velocity slip effect. Engineering Analysis with Boundary Elements, 2023. 155: p. 501-510.
[27] Mohamad, A., Lattice boltzmann method. Vol. 70. 2011: Springer.
[28] Sajadifar, S.A., A. Karimipour, and D. Toghraie, Fluid flow and heat transfer of non-Newtonian nanofluid in a microtube considering slip velocity and temperature jump boundary conditions. European Journal of Mechanics-B/Fluids, 2017. 61: p. 25-32.
[29] Rakotomalala, N., D. Salin, and P. Watzky, Simulations of viscous flows of complex fluids with a Bhatnagar, Gross, and Krook lattice gas. Physics of Fluids, 1996. 8(11): p. 3200-3202.
[30] Manay, E. and B. Sahin, Heat transfer and pressure drop of nanofluids in a microchannel heat sink. Heat Transfer Engineering, 2017. 38(5): p. 510-522.
[31] Inamuro, T., M. Yoshino, and F. Ogino, A non‐slip boundary condition for lattice Boltzmann simulations. Physics of fluids, 1995. 7(12): p. 2928-2930.
[32] D’Orazio, A. and S. Succi. Boundary conditions for thermal lattice Boltzmann simulations. in International Conference on Computational Science.2003. Springer.