Ciprian Manolescu

Ciprian Manolescu is a Professor in the Department of Mathematics at Stanford University. His research interests include geometry and topology, with specific focus areas in gauge theory, low-dimensional topology, and symplectic geometry. Manolescu comes to Stanford from UCLA, where he had been a professor since 2008. He earned both his undergraduate and doctorate at Harvard University under the direction of Peter Kronheimer. His work includes contributions to the Sieberg-Witten equations, Heegaard Floer theory, and Khovanov homology. He was awarded the 2019 E.H. Moore Research Article Prize for resolving the Triangulation Conjecture. Manolescu will be teaching Math 193 and advising students participating in the 2019 Putnam Mathematics Competition.

Ciprian Manolescu is a Professor of Mathematics at Stanford University, specializing in Topology. His research focuses on Floer homology theories and their applications to low-dimensional topology. He has made significant contributions to the study of knot Floer homology, Heegaard Floer homology, and Seiberg-Witten Floer homology. His work includes the development of combinatorial descriptions of these homology theories, as well as their connections to knot invariants and three-manifold topology. Manolescu's research also explores the triangulation conjecture and the properties of four-manifolds with boundary. His publications often intersect with symplectic geometry and sheaf-theoretic models, providing new insights into the structure of topological spaces.