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Philosophical Magazine Volume 85, 2005 - Issue 12
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Original Articles

Decoration Plateau borders in two-dimensional liquid foams: geometry and excess energy

P. I. C. Teixeira * Faculdade de Engenharia, Universidade Católica Portuguesa, Estrada de Talaíde, P-2635-631 Rio de Mouro, Portugal
&
M. A. Fortes Departamento de Engenharia de Materiais and Instituto de Ciência e Engenharia de Materiais e Superfícies Instituto Superior Técnico, Avenida Rovisco Pais, P-1049-001 Lisbon, Portugal
Pages 1303-1322 | Received 02 Apr 2004, Accepted 01 Oct 2004, Published online: 21 Feb 2007

Citations (10)

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Read on this site (3)

B. Embley & P. Grassia. (2007) Effects of volume conservation on Plateau border sag in foams. Philosophical Magazine 87:36, pages 5697-5718.
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M. A. Fortes, M. FÁtima vaz & P. I. C. Teixeira . (2005) Topological and geometrical transitions in two-dimensional Plateau borders under gravity. Philosophical Magazine 85:12, pages 1291-1302.
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M. A. Fortes & P. I. C. Teixeira . (2005) Excess energy of a plateau border at a wall. Philosophical Magazine Letters 85:1, pages 21-25.
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Articles from other publishers (7)

C. D. Schimming & D. J. Durian. (2017) Border-crossing model for the diffusive coarsening of two-dimensional and quasi-two-dimensional wet foams. Physical Review E 96:3.
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A. E. Roth, C. D. Jones & D. J. Durian. (2013) Bubble statistics and coarsening dynamics for quasi-two-dimensional foams with increasing liquid content. Physical Review E 87:4.
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B. Embley & P. Grassia. (2009) Strain and liquid content of sheared, stretching foams: A model for dynamic dilatancy. Colloids and Surfaces A: Physicochemical and Engineering Aspects 344:1-3, pages 24-32.
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M.A. Fortes. (2007) The force exerted by a monolayer foam on a transverse plate. Colloids and Surfaces A: Physicochemical and Engineering Aspects 309:1-3, pages 30-32.
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B. Embley & P. Grassia. (2007) A single sagging Plateau border. Colloids and Surfaces A: Physicochemical and Engineering Aspects 309:1-3, pages 20-29.
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M. Mancini & C. Oguey. (2007) Decorated vertices with 3-edged cells in 2D foams: exact solutions and properties. The European Physical Journal E 22:2, pages 181-192.
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M. A. Fortes & P. I. C. Teixeira. (2005) Triple-line decoration and line tension in simple three-dimensional foam clusters. Physical Review E 71:5.
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