2010
DOI: 10.1515/advgeom.2010.033
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Triply periodic minimal surfaces which converge to the Hoffman–Wohlgemuth example

Abstract: We get a continuous one-parameter new family of embedded minimal surfaces, of which the period problems are two-dimensional. Moreover, one proves that it has Scherk's second surface and Hoffman-Wohlgemuth's example as limit-members.

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