Reading resources (permanently under construction)

Papers by myself and collaborators in line with my current research interests

• Vertex operator algebras from four-dimensional SCFTs (C. Beem, M. Lemos, P. Liendo, W. Peelaers, L. Rastelli, B. van Rees)
• W-algebras from six-dimensional SCFTs (C. Beem, L. Rastelli, B. van Rees)
• Chiral algebras of class S (C. Beem, W. Peelaers, L. Rastelli, B. van Rees)
• Deformation quantization from three-dimensional SCFTs (C. Beem, W. Peelaers, L. Rastelli)
• Higgs branches and vertex operator algebras (C. Beem, L. Rastelli)

Good or useful mathematics pedagogy

• Moduli Spaces (D. Ben-Zvi)
• Deformation Theory (M. Kontsevich, J. Soibelman)
• Lie Algebra Cohomology (J. Figueroa-O'Farrill)
• Symplectic Reduction (J. Figueroa-O'Farrill)
• BRST Cohomology (J. Figueroa-O'Farrill)

Good or useful physics pedagogy

• Conformal field theory (S. Rychkov)
• Conformal field theory (D. Simmons-Duffin)

Classics of mathematical physics

• Elliptic Genus (E. Witten)
• Chern Simons (E. Witten)
• Canonical Quantization of Chern-Simons Theory (S. Elitzur, G. Moore, A. Schwimmer, N. Seiberg)
• Supersymmetry and Morse Theory (E. Witten)

Interesting papers on mathematics and physics

• Yang-Mills functional on Riemann surfaces (M. Atiyah, R. Bott)
• Equivariant cohomology and topological gravity (E. Getzler)
• Equivariant cohomology, Koszul duality, and localization (M. Goresky, R. Kottwitz, R. MacPherson)
• Symplectic stratified spaces (R. Sjamaar, E. Lerman)

Useful resources for my current research

• Notes on Modular Forms (D. Schultz)