Constant Mean Curvature Trinoids with one Irregular End
Martin Kilian, Eduardo Mota, Nicholas Schmitt

TL;DR
This paper introduces a new family of constant mean curvature trinoids featuring two Delaunay ends and one irregular end, expanding the known solutions in geometric analysis.
Contribution
It constructs a five-parameter family of trinoids with specific asymptotic behaviors, including an irregular end, which is a novel addition to the field.
Findings
New five-parameter family of CMC trinoids
Includes two Delaunay ends and one irregular end
Advances understanding of CMC surface classifications
Abstract
We construct a new five parameter family of constant mean curvature trinoids with two asymptotically Delaunay ends and one irregular end.
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