Christopher Raymond

Postdoctoral Fellow

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Research interests

I study mathematical aspects of conformal field theories using the tools of algebra and representation theory. My recent work has been on understanding the relationship between vertex operator algebras and conformal nets as mathematical descriptions of conformal field theory (CFT), the representation theory of logarithmic CFTs with superconformal and fractional-level affine Lie symmetries, and so-called Galilean CFTs relevant to 2D-3D holographic correspondences.


Room 2.73, Hanna Neumann Building 145