Sawyer Jack Robertson

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Research

Teaching

original research

  1. A Contraction Method for Boundary Value Problems on Magnetic Graphs
  2. Harnack Inequality for Magnetic Graphs (view on arXiv)
  3. Kantorovich Duality and Signature Balance for Generalized Magnetic Graphs
  4. Kantorovich Duality and Optimal Transport Problems on Magnetic Graphs (view on arXiv)
  5. Spectral and Stochastic Solutions to BVPs on Magnetic Graphs

expository research

  1. Spectral Proof of Szemerédi Regularity with Edge Coloring
  2. A Review of Random Walks on Networks
  3. Topics in Hilbert Spaces, Spectral Theory, and Harmonic Analysis (view on arXiv)

conferences & talks

  1. Joint Math Meetings AMS Special Session on Combinatorics and Graph Theory III, (scheduled January 2020)
  2. Talk given at Joint Math Meetings AMS Session on Optics and Electromagnetism, Baltimore MD (January 2019)
  3. Presented poster Undergraduate Math Symposium, Chicago IL (November 2018)
  4. Talk given at MAA MathFest, Denver CO (August 2018)
  5. Talk given at CeSMUR Conference, Lincoln NE (April 2018)
  6. Talk given at University of Oklahoma Analysis Seminar (March 2018)
  7. Talk given at TORUS Conference, Wichita Falls TX (February 2018)
  8. Attended AMS Short Course in Discrete Laplace Operators (January 2018)
  9. Presented poster at Joint Math Meetings MAA Student Poster Session 2018, San Diego CA Awarded Outstanding Poster Presenter (January 2018)
  10. Panel discussion on undergraduate research at University of Oklahoma Math Club (May 2017)