3 citations · 13 across the 14 of their papers we have counts for
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Catenoid limits of singly periodic minimal surfaces with Scherk-type ends
Hao Chen, Peter Connor, Kevin Li
We construct families of embedded, singly periodic minimal surfaces of any genus in the quotient with any even number of almost parallel Scherk ends. A surface in such a…
An end-to-end construction of doubly periodic minimal surfaces
Peter Connor, Kevin Li
Using Traizet's regeneration method, we prove that for each positive integer n there is a family of embedded, doubly periodic minimal surfaces with parallel ends in Euclidean space…
Complete Embedded Harmonic Surfaces In
Peter Connor, Kevin Li, Matthias Weber
Embedded minimal surfaces of finite total curvature in are reasonably well understood: From far away, they look like intersecting catenoids and planes, suitably desi…
The Gauss-Bonnet Formula for Harmonic Surfaces
Peter Connor, Kevin Li, Matthias Weber
We consider harmonic immersions in of compact Riemann surfaces with finitely many punctures where the harmonic coordinate functions are given as real parts of meromorphic…