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  1. Bulletin of the Brazilian Mathematical Society
  2. Bulletin of the Brazilian Mathematical Society : Volume 33
  3. Bulletin of the Brazilian Mathematical Society : Volume 33, Issue 2, July 2002
  4. “Minimal Surfaces in ℍ2 × ℝ”
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Bulletin of the Brazilian Mathematical Society : Volume 48
Bulletin of the Brazilian Mathematical Society : Volume 47
Bulletin of the Brazilian Mathematical Society : Volume 46
Bulletin of the Brazilian Mathematical Society : Volume 45
Bulletin of the Brazilian Mathematical Society : Volume 44
Bulletin of the Brazilian Mathematical Society : Volume 43
Bulletin of the Brazilian Mathematical Society : Volume 42
Bulletin of the Brazilian Mathematical Society : Volume 41
Bulletin of the Brazilian Mathematical Society : Volume 40
Bulletin of the Brazilian Mathematical Society : Volume 39
Bulletin of the Brazilian Mathematical Society : Volume 38
Bulletin of the Brazilian Mathematical Society : Volume 37
Bulletin of the Brazilian Mathematical Society : Volume 36
Bulletin of the Brazilian Mathematical Society : Volume 35
Bulletin of the Brazilian Mathematical Society : Volume 34
Bulletin of the Brazilian Mathematical Society : Volume 33
Bulletin of the Brazilian Mathematical Society : Volume 33, Issue 3, November 2002
Bulletin of the Brazilian Mathematical Society : Volume 33, Issue 2, July 2002
Cardy’s formula for some dependent percolation models
Nahm’s equations, configuration spaces and flag manifolds
A perspective on algebraic geometry
Mass in Quantum Yang-Mills Theory (comment on a Clay millenium problem)
Structure Theorem for (d, g, h)-Maps
On a Conjecture of Finotti
The reconstruction theorem for endomorphisms
“Minimal Surfaces in ℍ2 × ℝ”
Bulletin of the Brazilian Mathematical Society : Volume 33, Issue 1, April 2002
Bulletin of the Brazilian Mathematical Society : Volume 32
Bulletin of the Brazilian Mathematical Society : Volume 31
Bulletin of the Brazilian Mathematical Society : Volume 30
Bulletin of the Brazilian Mathematical Society : Volume 29
Bulletin of the Brazilian Mathematical Society : Volume 28

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“Minimal Surfaces in ℍ2 × ℝ”

Content Provider Springer Nature Link
Author Rosenberg, Harold Nelli, Barbara
Copyright Year 2002
Abstract In ℍ2 × ℝ” one has catenoids, helicoids and Scherk-type surfaces. A Jenkins-Serrin type theorem holds here. Moreover there exist complete minimal graphs in ℍ2 with arbitrary continuous asymptotic values. Finally, a graph on a domain of ℍ2 cannot have an isolated singularity.
Ending Page 292
Page Count 30
Starting Page 263
File Format PDF
ISSN 16787544
e-ISSN 16787714
Journal Bulletin of the Brazilian Mathematical Society
Issue Number 2
Volume Number 33
Language English
Publisher Springer-Verlag
Publisher Date 2002-07-01
Publisher Place Berlin, Heidelberg
Access Restriction One Nation One Subscription (ONOS)
Subject Keyword minimal graph hyperbolic plane Theoretical, Mathematical and Computational Physics Mathematics Minimal surfaces, surfaces with prescribed mean curvature
Content Type Text
Resource Type Article
Subject Mathematics
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