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Andrew Senger is a postdoctoral researcher at Harvard University, specializing in homotopy theory and its applications. He completed his PhD in 2021 under the supervision of Haynes Miller. His research interests encompass a range of topics within homotopy theory, with a focus on its connections to K-theory and algebraic geometry. Andrew has contributed to various publications, addressing key issues in this domain, such as the examination of inertia groups of (n-1)-connected 2n-manifolds, and the exploration of robust constructions in stable homotopy. He has actively participated in collaborative research efforts resulting in impactful papers published in leading mathematical journals including the American Journal of Mathematics and Geometry & Topology. His work has been supported by NSF grants, demonstrating his commitment to advancing research in mathematics. Andrew is currently navigating the tenure-track job market as he seeks to establish a career in academia. He engages in quantitative research using a broad array of theoretical tools, aiming to deepen the understanding of complex topological constructs.
Administered by the Harvard Kenneth C. Griffin Graduate School of Arts and Sciences (GSAS).