Mark Haskins

Mark Haskins is a Professor of Mathematics at Duke University, Department of Mathematics. His research focuses on problems at the intersection of Differential Geometry and Partial Differential Equations, particularly special geometric structures arising in holonomy in Riemannian geometry. He has organized research programs and meetings related to special holonomy in geometry, analysis, and physics. His current work includes the study of G2-holonomy manifolds and their role in theoretical physics, as well as the use of geometric flow techniques to construct such manifolds. He has published extensively on topics such as G2-manifolds, calibrated submanifolds, and singularity formation in Laplacian flow.

Mark Haskins is a Professor of Mathematics at Duke University, specializing in differential geometry, geometric analysis, special holonomy, and calibrated geometry. His research focuses on the study of special Lagrangian submanifolds, G₂-holonomy manifolds, and Calabi–Yau structures, with an emphasis on their geometric and analytic properties. Haskins investigates the construction and classification of special Lagrangian cones, as well as their applications in understanding the geometry of manifolds with exceptional holonomy. His work also explores the interplay between calibrated geometry and soliton equations, contributing to the broader field of geometric analysis.