參考文獻 |
[1] M.W. Losey, R.J. Jackman, S.L. Firebaugh, “Design and Fabrication of Microfluidic Devices for Multiphase Mixing and Reaction”, Journal of microelectromechanical systems, vol.11, pp.709-717, 2002.
[2] S. Haeberle and R. Zengerle, “Microfluidic platforms for lab-on-a-chip applications”, Lab chip, vol. 7, pp.1094-1110, 2007.
[3] T.S. Sammarco and M.A. Burns, “ Heat-transfer analysis of microfabricated thermocapillary pumping and reaction devices”, Journal of micromechanics and microengineering, vol.10, pp.42-55, 1999.
[4] F. Brochard, “Motions of droplets on solid surfaces induced by chemical or thermal gradients”, Langmuir, vol.5, pp.432-438, 1989.
[5] C.G. Cooney, C.-Y. Chen, M.R. Emerling, A. Nadim and J.D. Sterling, “Electrowetting droplet microfkuidics on a single planar surface”, Microfluid Nanofluid, vol.2, pp.435-446, 2005.
[6] N. Kumari, V. Bahadur and S.V. Garimella, “Electrical actuation of dielectric droplets”, Journal of micromechanics and microengineering, vol.18, pp.1-9, 2008.
[7] K. Ichimura, S.K. Oh and M. Nakagawa, “Light-driven motion of liquids on a photoresponsive surface”, Science, vol.288, pp.1324-1626, 2000.
[8] B.S. Gallardo, V.K. Gupta, F.D. Eagerton, L.I. Jong, V.S. Craig, R.R. Shah and N.L. Abbott, “Electrochemical principles for active control of liquids on submillimeter scales”, Science, vol.293, pp. 57-60, 1999.
[9] L. Gao and T.J. McCarthy, “contact angle hysteresis explained”, Langmuir, vol.22, pp.6234-6237, 2006.
[10] R.S. Subramanian and R. Balasubramaiam, “The motion of bubbles and drops in reduced gravity”, New York: Cambridge University Press, 2001.
[11] D.T. Wasan, A.D. Nikolov, and H. Brenner, “Droplets speeding on surfaces”, Science, vol.291, pp.605-606, 2001.
[12] C.-H. Choi, A. Westin, and K.S. Breuer, “Apparent slip flows in hydrophilic and hydrophobic microchannels”, Physics of fluids, vol.15, pp.2897-2902, 2003.
[13] C.-H. Choi, U. Ulmanella, J. Kim, C.-M. Ho, and C.-J. Kim “Effective slip and friction reduction in nanograted superhydrophobic microchannel”, Physics of fluid, vol.18, 2006.
[14] J. Baudry, E. Charlaix, A. Tonck, and D. Mazuyer, “Experimental Evidence for a Large Slip Effect at a Nonwetting Fluid−Solid Interface”, Langmuir, vol.17, pp.5232-5236, 2001.
[15] J.T. Cheng and N. Glordano, “Fluid flow through nanometer-scale channels”, Physical review E, vol.65, pp.1-5, 2002.
[16] N.K. Ahmed and M. Hecht “A boundary condition with adjustable slip length for lattice Boltzmann simulations”, Journal of statistical mechanics: theory and experiment, vol.9, pp.09017, 2009.
[17] S.K. Kannam, B.D. Todd, J.S. Hansen, and P.J. Daivis, “Slip length of water on graphene: Limitations of non-equilibrium molecular dynamics simulations”, The journal of chemical physics, vol.136, pp.024705-1-9, 2012.
[18] D.L. Morris, L.H. Alejandro L. Gacia, “Slip length in a dilute gas”, Physical review A, vol.46, pp.5279-5281, 2012.
[19] J.L. Barrat and L. Bocquet, “Influence of wetting properties on hydrodynamic boundary conditions at a fluid/solid interface”, Faraday discuss, vol.112, pp.119-127, 1999.
[20] M.E. O’’Neill, K.B. Ranger, and H. Brenner, “Slip at the surface of a translating–rotating sphere bisected by a free surface bounding a semi-infinite viscous fluid: Removal of the contact-line singularity”, Physics of fluids, vol.29, pp.913-924, 1986.
[21] E.B. Dussan, “On the Spreading of Liquids on Solid Surfaces: Static and Dynamic Contact Lines”, Annual Review of Fluid Mechanics, vol.11, pp.371-400, 1979.
[22] X.Y. Hu and N.A. Adams, “Moving Contact Line with Balanced Stress Singularities”, Symposium on advances in micro- and nanofluidics, vol.15, pp.87-94, 2008.
[23] Z. Li, M.C. Lai, G. He and H. Zhao, “An augmented method for free boundary problems with moving contact lines”, Computers & Fluids, vol.39, pp.1033-1040, 2010.
[24] J. Liu, M.T. Nguyen and Y.F. Yap, “Numerical Studies of Sessile Droplet Shape with Moving Contact Lines”, Micro and Nanosystems, vol.3, pp.56-64, 2011.
[25] M.L. Ford and A. Nadim, “Thermocapillary migration of an attached drop on a solid surface”, Physics of fluids, vol.6, pp. 3183-3185, 1994.
[26] J.Z. Chen, S.M. Troian, A.A. Darhuber,, and S. Wagner, “Effect of contact angle hysteresis on thermocapillary droplet actuation, ” Journal of applied physics, vol.97, pp.014906-1-9, 2005.
[27] X.J. Jiao, X.Y. Huang, N.T. Nguyen and P. Abgrall, “Thermocapillary actuation of droplet in a planar microchannel”, Microfluid Nanofluid, vol.5, pp.205-214, 2008.
[28] J.B. Brzoska, F. Brochard-Wyart, and F. Rondelez, “Motions of droplets on hydrophobic model surfaces induced by thermal gradients”, Langmuir, vol.9, pp.2220-2224, 1993.
[29] V. Pratap, N. Moumen, and R. S. Subramanian, “Thermocapillary Motion of a Liquid Drop on a Horizontal Solid Surface” Langmuir, vol.24, pp.5185-5193, 2008.
[30] Y.T. Tseng, F.G. Tseng, Y.F. Chen, and C.C. Chieng, “Fundamental studies on micro-droplet movement by Marangoni and capillary effects”, Sensors & Actuators: A. Physical, vol. 114, pp. 292-301, 2004.
[31] Y. Zhao, F. Liu and C.H. Chen, “Thermocapillary actuation of binary drops on solid surfaces”, Applied Physics Letters, vol.99, pp.104101-1-3, 2011.
[32] C. Song, K. Kim, K. Lee and H. K. Pak, “Thermochemical control of oil droplet motion on a solid substrate” Applied Physics Letters, vol.93, pp.084102-1-3, 2008
[33] M.L. Cordero, D.R. Burham, C.N. Baroud and D. McGloin, “Thermocapillary manipulation of droplets using holographic beam shaping: Microfluidic pin ball”, Applied Physics Letters, vol.93, pp.034107-1-3, 2008.
[34] H.B. Nguyen and J.-C. Chen, “a numerical study of thermocapillary migration of a small liquid droplet on a horizontal solid surface”, Physics of fluids, vol.22, pp.062102-1-12, 2010.
[35] H.B. Nguyen and J.-C. Chen “Numerical study of a droplet migration induced by combined thermocapillary-buoyancy convection”, Physics of fluids, vol.22, pp.122101-1-9, 2010.
[36] H. Liu, Y. Zhang and A.J. Valocchi “Modeling and simulation of thermocapillary flows using lattice Boltzmann method”, Journal of computational physics, vol.231, pp.4433-4453, 2012.
[37] J.-C. Chen, C. W. Kuo, and G.P. Neitzel, “Numerical simulation of thermocapillary nonwetting”, International journal of heat and mass transfer, vol.49, pp.4567-4576, 2006.
[38] S.O. Unverdi and G. Tryggvason, “A front-tracking method for viscous, Incompressible, Multi-fluid Flows”, Journal of computational physics, vol.100, pp.25-37, 1992.
[39] C.W. Hirt and B.D. Nichols, “Volume of Fluid (VOF) Method for the Dynamics of Free Boundaries” Journal of computational physics, vol.39, pp.201-225, 1981
[40] S. Zahedi, K. Gustavsson and G. Kreiss, “A conservative level set method for contact line dynamics”, Journal of computational physics, vol.228, pp.6361-6375, 2009.
[41] E. Olsson and G. Kreiss, “A conservative level set method for two phase flow”, Journal of computational physics, vol.210, pp.225-246, 2005.
[42] E. Olsson, G. Kreiss and S. Zahedi, “A conservative level set method for two phase flow II”, Journal of computational physics, vol.225, pp.785-807, 2007.
[43] J.U. Brackbill, D.B. Kothe and C. Zemach “a continuum surface tension method of modeling surface tension method”, Journal of computational physics, vol.100, pp.335-354, 1992.
[44] F. Duarte, R. Gormaz, and S. Natesan, “Arbitrary Lagrangian-Eulerian method for Navier-Stokes equations with moving boundaries”, vol.193, pp.4819-4836, 2004.
[45] T. Uchiyama, “ALE finite element method for gas-liquid two-phase flow including moving boundary based on an incompressible two-fluid model”, Nuclear engineering and design, vol.205, pp.69-82, 2001.
|