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Beaudry, Agnes Assistant Professor

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Research

research overview

  • Dr. Beaudry's research is in algebraic topology, more precisely in homotopy theory. She studies of the stable homotopy groups of spheres and various localizations of the category of spectra, a topological analogue of the category of chain complexes. Her main expertise is chromatic homotopy theory, which uses the algebraic geometry of formal group laws to organize information and streamline computations. In this context, she studies transchromatic phenomena and duality. Her work revolves around two important open conjectures (the chromatic splitting conjecture and the telescope conjecture) and she uses tools from equivariant and motivic homotopy theory.

keywords

  • algebraic topology, homotopy theory

Publications

selected publications

Teaching

courses taught

  • MATH 2001 - Introduction to Discrete Mathematics
    Primary Instructor - Spring 2018
    Introduces the ideas of rigor and proof through an examination of basic set theory, existential and universal quantifiers, elementary counting, discrete probability, and additional topics. Department enforced prerequisite: MATH 1300 or MATH 1310 or APPM 1345 or APPM 1350 (minimum grade C-).
  • MATH 2002 - Number Systems: An Introduction to Higher Mathematics
    Primary Instructor - Fall 2019
    Introduces the concepts of mathematical proofs using the construction of the real numbers from set theory. Topics include basic logic and set theory, equivalence relations and functions, Peano's axioms, construction of the integers, the rational numbers and axiomatic treatment of the real numbers. Credit not granted for this course and MATH 2001.
  • MATH 3001 - Analysis 1
    Primary Instructor - Spring 2019
    Provides a rigorous treatment of the basic results from elementary Calculus. Topics include the topology of the real line, sequences of numbers, continuous functions, differentiable functions and the Riemann integral.
  • MATH 6220 - Introduction to Topology 2
    Primary Instructor - Spring 2018 / Spring 2019
    Continuation of MATH 6210. Department enforced prerequisite: MATH 6210. Instructor consent required for undergraduates.

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