Embedded minimal surfaces derived from Scherk's Examples.
H. Karcher (1988)
Manuscripta mathematica
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Displaying similar documents to “Self-intersection Points in classical area-minimizing surfaces.”
Embedded minimal surfaces derived from Scherk's Examples.
A surface of general type with Pg = q = 0, K2 = 1.
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Minimal surfaces shells containing a convex surface in Minkowski space.
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Boundary Configuartions Spanning Contiuna of Minimal Surfaces.
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Surfaces with prescribed Weingarten operator
Udo Simon, Konrad Voss, Luc Vrancken, Martin Wiehe (2002)
Banach Center Publications
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We investigate pairs of surfaces in Euclidean 3-space with the same Weingarten operator in case that one surface is given as surface of revolution. Our local and global results complement global results on ovaloids of revolution from S-V-W-W.
On polarized normal surfaces.
Fumio Sakai (1987)
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Lorentzian isothermic surfaces and Bonnet pairs
M. A. Magid (2004)
Annales Polonici Mathematici
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Lorentzian surfaces in Lorentz three-space are studied using an indefinite version of the quaternions. A classification theorem for Bonnet pairs in Lorentz three-space is obtained.
On the adjunction mapping for surfaces of Kodaira dimension ... 0 in Char.p.
E. Ballico, L. Chiantini, V. Monti (1991)
Manuscripta mathematica
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