Abstract
Foams are presently a very active field of research as it is commonly encountered in the daily life. Until now, many studies have been devoted to the morphology of two dimensional foams, which are much more simple than the three dimensional ones. A 2D foam consists of a single layer of bubbles between two flat and parallel glass plates. The liquid films are perpendicular to the glass plates, and the 2D foam appears as a network of polygons. Its structure is very easy to observe and the way the 2D foam structure evolves is now well-known. The film network reorganises during time because of film ruptures (coalescence) or because of gas diffusion from a small bubble towards a bigger neighbour due to the difference of Laplace pressure (coarsening or disproportionation).
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References
Glazier, J.A. and Prause, B., Gonatas, C.P., Leigh, J.S. and Yodh, A.M. (1995) Magnetic resonance images of coarsening inside a foam, Phys. Rev. Len. 75, 573–578.
Durian, D.J., Weitz, D.A. and Pine, D.J. (1991) Dynamics and coarsening in three-dimensional foam Science 252, 686.
Bisperink, C.G.J., Ronteltap, A.D. and Prins, A. (1992) Bubble-size distributions in foams Adv. Colloid Interface Sci. 38, 13.
Muller, W., Di Meglio, J.-M. (1997) Avalanches in draining foams, Europhys. Lett., submitted.
Thomson, W. (1911) Mathematical and Physical Papers, Vol. V, p. 297 Cambridge Univ. Press, London/New York.
Princen, H.M. and Levinson, P. (1987) The surface area of Kelvin’s minimal tetrakaidecahedron: the ideal foam cell (?), J. Colloid Interface Sci. 120, 172–175.
Matzke, E. (1946) The three dimensional shape of bubbles in foam - an analysis of the role of surface forces in three dimensional cell shape determination, Am. J. of Botany 33, 58.
Phelan, R., Weaire, D. and Brakke, K. (1995) Computation of equilibrium foam structures using the Surface Evolver, Experimental Mathematics 4, 181–192.
Glazier, J.A. and Weaire, D. (1992) The kinetics of cellular patterns, J. Phys.: Condens. Matter 4, 1867–1894.
Schwarz, H.W. (1965) Rearrangements in polyhedric foam, Recueil, 771–781.
Krugliakov, P.M., Exerowa, D.R. and Khristov, K. (1991), Langmuir 7, 1846.
G. Narsimhan and E. Ruckenstein, Foams: Theory, Measurements, and Applications, Eds.: R.K. Prud’homme, S.A. Khan, Surfactant Sci. Series, vol 57, Marcel Dekker, Inc., New York (1996).
Weaire, D., Rivier, N. (1984) Soap, cells and statistics–random patterns in two dimensions, Contemp. Phys. 25, 59–99.
Aste, T., Boosé, D. and Rivier, N. (1996) From one cell to the whole froth: a dynamical map,, Phys. Rev. E 53, 6181–6191.
Glazier, J.A. (1992) Grain growth in three dimensions depends on grain topology, Phys. Rev. Lett. 70, 2170–2173.
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© 1999 Springer Science+Business Media Dordrecht
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Monnereau, C., Vignes-Adler, M. (1999). Determination of Real Three Dimensional Foam Structure Using Optical Tomography. In: Sadoc, J.F., Rivier, N. (eds) Foams and Emulsions. NATO ASI Series, vol 354. Springer, Dordrecht. https://doi.org/10.1007/978-94-015-9157-7_22
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DOI: https://doi.org/10.1007/978-94-015-9157-7_22
Publisher Name: Springer, Dordrecht
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