
William R. Kenan, Jr. Professor of Mathematics
B.S., M.S., Shanghai Jiao Tong University; M.S., Michigan State University; Ph.D., University of Illinois
Specialist in initialboundary value problems for nonlinear partial differential equations.

Visiting Lecturer in Mathematics
A.B., Harvard University; M.A., University of Chicago; Ph.D., Massachusetts Institute of Technology
Combinatorics of polyhedral complexes, cryptology, comparative genomics.

Mildred Lane Kemper Professor of Mathematics
B.A., University of California (Berkeley); M.A., Cambridge University (England); Ph.D., University of Chicago
Research on positive scalar curvature and rigidity of manifolds, noncommutative geometry, tools of surgery theory

Theresa Mall Mullarkey Associate Professor of Mathematics
B.A., M.A., Johns Hopkins University; Ph.D., University of California (Berkeley)
Noncommutative ring theorist, sees mathematics as a central part of a wellrounded liberal arts education.

Associate Professor of Mathematics
B.A., B.S., University of Chicago; Ph.D., University of Michigan (Ann Arbor)
Research is in geometric mechanics and specifically in Nonholonomic Mechanics. Presently researching Hamiltonianlike properties of some special types of nonholonomic systems.

Professor of Mathematics
B.S., Brooklyn College of City University of New York; Ph.D., Massachusetts Institute of Technology
An algebraic topologist who works on homotopy theory in model categories, localizations of model category structures, and homotopy limit and colimit functors.

Professor of Mathematics
B.A., Wellesley College; Ph.D., University of Pennsylvania
Research in global Riemannian geometry, especially the interplay of curvature constraints in the context of large symmetry groups.

Associate Professor of Mathematics
B.A., Swarthmore College; M.S., Ph.D., University of Chicago
Professor Lange's interests are in computability theory, an area of logic that explores the algorithmic content encoded in mathematical problems.

Professor of Mathematics
B.A., Brown University; M.S., Yale University; Ph.D., Brown University
Professor Magid has been working recently on timelike submanifolds in various ambient spaces.

Jack and Sandra Polk Guthman '65 Director, Quantitative Analysis Institute; Lecturer in Quantitative Reasoning and Mathematics
A.B., A.M., Ph.D., Harvard University
Statistician specializing in causal inference; creating the Quantitative Analysis Institute, to expand the role of statistics at Wellesley.

Associate Professor of Mathematics
B.S., Davidson College; M.S., Ph.D., Stanford University
Mathematician interested in studying absolute Galois groups of fields through their cohomological invariants.

Professor of Mathematics
B.S., California Institute of Technology; Ph.D., University of Wisconsin (Madison)
Research involves operator algebras, and quantum information theory, both of which involve linear algebra and functional analysis.

Lecturer in Mathematics
A.B., Harvard University; M.A., Ph.D., University of California (Berkeley)
Background in theoretical particle physics, focusing on a conjectured equivalence between certain quantum field theories and certain string theories.

Professor of Mathematics
A.B., Harvard University; M.S., Ph.D., Johns Hopkins University
Research specialty in graph theory and partially ordered sets, teaches across the mathematics curriculum, outreach to K12 teachers.

Professor of Mathematics
B.A., Boston University; M.A., Ph.D., Brown University
Research in algebraic topology, specifically calculus of functors and its applications to embeddings, including knots and links.

Assistant Professor of Mathematics
B.S., Beijing Normal University; M.S., Ph.D., Pennsylvania State University
Statistician specializing in topics of Ustatistics, nonparametric kernel density estimation, risk estimation, variance estimation, crossvalidation, resampling schemes, and extrapolation techniques.

Professor of Mathematics
B.A., University of Wisconsin (Madison); M.A., Ph.D., Harvard University
Professor Wang's research interest is analysis and she teaches in the areas of multivariable calculus and analysis