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David Futer & Andrei Gnepp & David McMath & Brian A. Munson & Ting Ng & Sang-Hyoun Pahk & Cara Yoder |
Abstract |
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We model interfaces between immiscible fluids as cost-minimizing networks, where “cost” is a weighted length. We consider conjectured necessary and suficient conditions for when a planar cone is minimizing. In some cases we give a proof; in other cases we provide a counterexample. |
Authors |
| David Futer |
| University of Penn. |
| Andrei Gnepp |
| Harvard University |
| David McMath |
| Stanford University |
| Brian A. Munson |
| University of Oregon |
| Ting Ng |
| University of Penn. |
| Sang-Hyoun Pahk |
| Williams College |
| Cara Yoder |
| Williams College |
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Berkeley, California.