ambitoric

We use the methods of \cite{ambitoric2} to show that on a compact symplectic toric 4-orbifold with second Betti number equal to 2, K-polystability is also a sufficient condition for the existence of (toric) conformally K\"ahler, EM metrics, and the latter are explicitly described as ambitoric in the sense of \cite{ambitoric1}.

2015, Vestislav Apostolov, Gideon Maschler, “Conformally Kähler, Einstein-Maxwell Geometry”, in arXiv