Complete minimal surfaces with long line boundaries

Author:

Langevin R.,Levitt G.,Rosenberg H.

Publisher

Duke University Press

Subject

General Mathematics

Reference7 articles.

1. [1] M. Beeson, The behavior of a minimal surface in a corner, Arch. Ration. Mech. Anal. 65 (1977), no. 4, 379–393.

2. [2] G. Darboux, Leçons sur la Théorie Générale des Surfaces et les Applications Géométriques du Calcul Infinitésimal, Vol. 1, Chelsea Publishing Co., Bronx, New York, 1972.

3. [3] H. Jenkins and J. Serrin, Variational problems of minimal surface type. II. Boundary value problems for the minimal surface equation, Arch. Rational Mech. Anal. 21 (1966), 321–342.

4. [4] R. Osserman, Global properties of minimal surfaces in $E\sp{3}$ and $E\sp{n}$, Ann. of Math. (2) 80 (1964), 340–364.

5. [5] B. Riemann, Ueber die Fläche vom kleinsten Inhalt bei gegebner Begrenzung, Œuvres complètes, Mémoires de la Société Royale de Goettingen, vol. 13, 1867, p. 305.

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1. On the growth of solutions to the minimal surface equation over domains containing a halfplane;Calculus of Variations and Partial Differential Equations;2015-08-12

2. HOW MANY THEOREMS CAN BE DERIVED FROM A VECTOR FUNCTION – ON UNIQUENESS THEOREMS FOR THE MINIMAL SURFACE EQUATION;Taiwanese Journal of Mathematics;2003-12-01

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4. When is a minimal surface a minimal graph?;Pacific Journal of Mathematics;2002-12-01

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