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Title of Journal: Geom Dedicata

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Abbravation: Geometriae Dedicata

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Springer Netherlands

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DOI

10.1016/0732-8893(86)90083-0

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1572-9168

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A characterisation of the Hoffman–Wohlgemuth surfa

Authors: V Ramos Batista P Simões
Publish Date: 2009/03/21
Volume: 142, Issue: 1, Pages: 191-214
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Abstract

For an embedded singly periodic minimal surface tildeM with genus varrhoge4 and annular ends some weak symmetry hypotheses imply its congruence with one of the Hoffman–Wohlgemuth examples We give a very geometrical proof of this fact along which they come out many valuable clues for the understanding of these surfaces

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Other Papers In This Journal:
  1. On a class of Dupin hypersurfaces in $$R^5$$ with nonconstant Lie curvature
  2. Ruled quartic surfaces, models and classification
  3. Recovery of the C ∞ jet from the boundary distance function
  4. On the space-filling heptahedra
  5. Deforming Curves in Jacobians to Non-Jacobians I: Curves in C (2)
  6. Length spectra and strata of flat metrics
  7. Criteria for asphericity of polyhedral products: corrigenda to “right-angularity, flag complexes, asphericity”
  8. New open-book decompositions in singularity theory
  9. Extremal behavior of divisibility functions
  10. Burnside problem for measure preserving groups and for 2-groups of toral homeomorphisms
  11. Sur les immeubles triangulaires et leurs automorphismes
  12. Convex equipartitions: the spicy chicken theorem
  13. An asymptotic version of Dumnicki’s algorithm for linear systems in $${\mathbb{CP}^2}$$
  14. Geometry of right-angled Coxeter groups on the Croke–Kleiner spaces
  15. Convex hulls in the hyperbolic space
  16. Explicit computation of the Chern character forms
  17. Moduli spaces of quadratic complexes and their singular surfaces
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