About
Andrew Harder is an Associate Professor in the Department of Mathematics at Lehigh University. He specializes in algebraic geometry with strong connections to Hodge theory, mathematical physics, and symplectic geometry. Before joining Lehigh in 2019, he held a postdoctoral position at the University of Miami as part of the Simons Collaboration in Homological Mirror Symmetry.
Education:
- Ph.D. in Mathematics, University of Alberta (2016)
- M.Sc. in Mathematics, Queen’s University (2011)
- B.Sc. in Mathematics, Queen’s University (2009)
Research focuses on advanced topics including:
- Applications of mirror symmetry to Calabi-Yau varieties
- Hodge-theoretic analysis of Landau-Ginzburg models
- Interactions between holomorphic symplectic geometry and tropical geometry
- Connections between Feynman integrals and algebraic periods
Recent work explores modular properties of Landau-Ginzburg models, motivic geometry of Feynman integrals, and P=W phenomena in hyper-Kähler manifolds. His research bridges pure mathematics with theoretical physics through geometric frameworks.
Teaching includes advanced courses like Topics in Algebraic Geometry and graduate-level algebraic structures. Active in mentoring through graduate seminars and advising on thesis projects.
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