Events
Department of Mathematics and Statistics
Texas Tech University
In 1983, Costa discovered a complete embedded minimal surface in three-dimensional Euclidean space with genus one and three embedded ends. Building on this result, Hoffman and Meeks later constructed complete embedded minimal surfaces with three embedded ends and arbitrary genus. These surfaces can be viewed as desingularizations of the union of a catenoid and a plane along their intersection circle. In this talk, we aim to explore analogous constructions in four-dimensional Euclidean space. Specifically, we discuss the desingularization of the union of a Lagrangian catenoid and a two-dimensional plane, highlighting both the similarities to and the differences from the Costa–Hoffman–Meeks surfaces in three-dimensional space.
 | Wednesday
24
4 PM
Math 011
|
| Applied Mathematics and Machine Learning
TBA
Francizca Weber
Department of Mathematics, University of California Berkeley
|
Abstract. TBA.
When: 4:00 pm (Lubbock's local time is GMT -5)
Where: room Math 011 (Math Basement)
ZOOM details:
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* Meeting ID: 915 2866 2672
* Passcode: applied