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Special Lagrangian cones with higher genus links
Authors:Mark Haskins  Nikolaos Kapouleas
Affiliation:(1) Department of Mathematics, Imperial College London, South Kensington Campus, London, United Kingdom;(2) Department of Mathematics, Brown University, 02912 Providence, RI, USA
Abstract:For every odd natural number g=2d+1 we prove the existence of a countably infinite family of special Lagrangian cones in $mathbb{C}^3$ over a closed Riemann surface of genus g, using a geometric PDE gluing method.
Keywords:
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