Margaret Doig attended the University of Notre Dame (with a year at New College, Oxford University) and received degrees in mathematics and philosophy. She then studied mathematics at Princeton University with Zoltan Szabo and held postdocs at Indiana University, Bloomington, and Syracuse University. Her research lies in low-dimensional topology, especially applications of Heegaard Floer homology to knot surgery and cobordism theory.
New mathematics and natural computation Doig Margaret I., etal Essential Extensions and Injective Hulls of Fuzzy Modules 2024
New mathematics and natural computation Doig Margaret I., etal A fuzzy approach to sustainability I: A time-series analysis of the Sustainable Development Goals 2023
New mathematics and natural computation Doig Margaret I., etal A fuzzy approach to sustainability II: The 2030 Agenda for Sustainable Development 2023
Transactions of the American Mathematical Society Doig M. I., etal On the intersection ring of graph manifolds 369:2 2017
Proceedings of the American Mathematical Society Doig M. I., On the number of finite p/q-surgeries 144:5 2016
Algebraic and Geometric Topology Doig M. I., Finite knot surgeries and heegaard floer homology 15:2 2015
Geometriae Dedicata Connolly F., etal On braid groups and right-angled Artin groups 172:1 2014