Maximum principles and minimal surfaces
Mario Miranda (1997)
Annali della Scuola Normale Superiore di Pisa - Classe di Scienze
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Displaying similar documents to “Gradient estimates and Harnack inequalities for solutions to the minimal surface equation”
Maximum principles and minimal surfaces
Stable approximations of a minimal surface problem with variational inequalities.
Nashed, M.Zuhair, Scherzer, Otmar (1997)
Abstract and Applied Analysis
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A conjecture on minimal surfaces
Gianfranco Cimmino (1988)
Atti della Accademia Nazionale dei Lincei. Classe di Scienze Fisiche, Matematiche e Naturali. Rendiconti
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Simple computations support the conjecture that a small spherical surface with its center on a minimal surface cannot be divided by the minimal surface into two portions with different area.
A short proof of the minimality of Simons cone
Guido De Philippis, Emanuele Paolini (2009)
Rendiconti del Seminario Matematico della Università di Padova
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A conjecture on minimal surfaces
Gianfranco Cimmino (1988)
Atti della Accademia Nazionale dei Lincei. Classe di Scienze Fisiche, Matematiche e Naturali. Rendiconti Lincei. Matematica e Applicazioni
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Simple computations support the conjecture that a small spherical surface with its center on a minimal surface cannot be divided by the minimal surface into two portions with different area.
Classification of surfaces in which are centroaffine-minimal and equiaffine-minimal.
Liu, Huili (1996)
Bulletin of the Belgian Mathematical Society - Simon Stevin
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Linearization and explicit solutions of the minimal surface equations.
Alexander G. Reznikov (1992)
Publicacions Matemàtiques
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We show that the apparatus of support functions, usually used in convex surfaces theory, leads to the linear equation Δh + 2h = 0 describing locally germs of minimal surfaces. Here Δ is the Laplace-Beltrami operator on the standard two-dimensional sphere. It explains the existence of the sum operator of minimal surfaces, introduced recently. In 4-dimensional space the equation Δ h + 2h = 0 becomes inequality wherever the Gauss curvature of a minimal hypersurface is nonzero.
On the inclination of a minimal surface φ(x,y)
R. Finn (1964)
Colloquium Mathematicae
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Existence results for embedded minimal surfaces of controlled topological type, II
Jürgen Jost (1986)
Annali della Scuola Normale Superiore di Pisa - Classe di Scienze
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