Download

Full Text

publications

20

supporting

0

mentioning

7

contrasting

0

Smart Citations

20

0

7

0

Citing PublicationsSupportingMentioningContrasting

View Citations

See how this article has been cited at scite.ai

scite shows how a scientific paper has been cited by providing the context of the citation, a classification describing whether it supports, mentions, or contrasts the cited claim, and a label indicating in which section the citation was made.

• Bénard, H., Les tourbillons cellulaires dans une nappe liquide transportant de la chaleur en régime permanent. Ann. Chem. Phys 23 (1901), 62–144.
• Bestehorn, M., Merkt, D., Regular surface patterns on Rayleigh-Taylor unstable evaporating films heated from below. Phys. Rev. Lett., 97, 2006, 127802.
• Bestehorn, M., Convection in thick and in thin fluid layers with a free surface – the influence of evaporation. Eur. Phys. J. Spec. Top. 146 (2007), 391–405.
• Bodenschatz, E., Pesch, W., Ahlers, G., Recent developments in Rayleigh–Bénard convection. Annu. Rev. Fluid Mech. 32 (2000), 709–778.
• Chandrasekhar, S., Hydrodynamic and Hydromagnetic Stability. second ed., 1981, Dover, New York.
• Colinet, P., Legros, J.C., Velarde, M.G., Nonlinear Dynamics of Surface-Tension-Driven Instabilities. first ed., 2001, Wiley-VCH Verlag, Berlin.
• Dauby, P.C., Lebon, G., Bénard-Marangoni instability in rigid rectangular containers. J. Fluid Mech. 329 (1996), 25–64.
• Dauby, P.C., Lebon, G., Bouhy, E., Linear Bénard-Marangoni instability in rigid circular containers. Phys. Rev. E 56 (1997), 520–530.
• Dauby, P.C., Colinet, P., Johnson, D., Theoretical analysis of a dynamic thermoconvective pattern in a circular container. Phys. Rev. E 61 (2000), 2663–2668.
• Drazin, P., Reid, W.H., Hydrodynamic Stability. second ed., 1981, Cambridge University Press, Cambridge.
• Fang, G., Amirfazli, A., Understanding the edge effect in wetting: a thermodynamic approach. Langmuir 28 (2012), 9421–9430.
• Getling, A.V., Rayleigh-Bénard convection: Structures and Dynamics. first ed., 1998, World Scientific, Singapore.
• Gibbs, J.W., Scientific Papers. 1906, Longmans, London, 326 (Dover reprint, New York, 1961.
• Grishaev, V., Amirfazli, A., Chikov, S., Lyulin, Y., Kabov, O., Study of edge effect to stop liquid spillage for microgravity application. Microgravity Sci. Technol. 1 (2013), 27–33.
• Haut, B., Colinet, P., Surface-tension-driven instabilities of a pure liquid layer evaporating into an inert gas. J. Colloid Interface Sci. 285 (2005), 296–305 (2005).
• Iorio, C.S., Goncharova, O., Kabov, O., Heat and mass transfer control by evaporative thermal pattering of thin liquid layers. Comput. Therm. Sci. 3 (2011), 333–342.
• Li, Y.S., Liu, S.X., Yu, Y.X., Lai, G.Z., Numerical modeling of Boussinesq equations by finite element method. Coast. Eng. 37 (1999), 97–122.
• Lyulin, Y., Kabov, O., Evaporative convection in a horizontal liquid layer under shear–stress gas flow. Int. J. Heat Mass Transfer 70 (2014), 599–609.
• Machrafi, H., Rednikov, A., Colinet, P., Dauby, P.C., Bénard instabilities in a binary-liquid layer evaporating into an inert gas: stability of quasi-stationary and time-dependent reference profiles. Eur. Phys. J.S.T. 192 (2011), 71–81.
• Machrafi, H., Rednikov, A., Colinet, P., Dauby, P.C., Time-dependent Marangoni-Bénard instability of an evaporating binary liquid layer including gas transients. Phys. Fluids, 25, 2013, 084106.
• Machrafi, H., Sadoun, N., Rednikov, A., Dehaeck, S., Dauby, P.C., Colinet, P., Evaporation rates and Bénard-Marangoni supercriticality levels for liquid layers under an inert gas flow. Micrograv. Sci. Technol. 25 (2013), 251–265.
• Machrafi, H., Iorio, C.S., Dauby, P.C., Relation between convective thermal patterns and heat flux through an evaporating surface via two-dimensional and three-dimensional numerical simulations. Interf. Phenom. Heat Transf. 2 (2014), 199–209.
• Normand, C., Pomeau, Y., Velarde, M., Convective instability: a physicist's approach. Rev. Mod. Phys. 49 (1977), 581–624.
• Pearson, J.R.A., On convection cells induced by surface tension. J. Fluid Mech. 4 (1958), 489–500.