David Radnell

David Radnell

Coordinator
Department of Mathematics and Systems Analysis

I am a pure mathematician motivated by problems in theoretical physics. My research interests lie at the interface of 2D conformal field theory, complex analytic Teichmueller theory, and geometric function theory. This work is related to the program of using vertex operator algebras to rigorously construct conformal field theory in the sense of G. Segal.

Full researcher profile
https://research.aalto.fi/...
Phone number
+358503038065

Publications

Slit-Strip Ising Boundary Conformal Field Theory 1: Discrete and Continuous Function Spaces

Taha Ameen, Kalle Kytölä, S. C. Park, David Radnell 2022

Schiffer operators and calculation of a determinant line in conformal field theory

David Radnell, Eric Schippers, Mohammad Shirazi, Wolfgang Staubach 2021

A Model of the Teichmüller space of genus-zero bordered surfaces by period maps

David Radnell, Eric Schippers, Wolfgang Staubach 2019

Dirichlet spaces of domains bounded by quasicircles

David Radnell, Eric Schippers, Wolfgang Staubach 2019

Quasiconformal maps of bordered Riemann surfaces with L2 Beltrami differentials

David Radnell, Eric Schippers, Wolfgang Staubach 2017

Quasiconformal Teichmueller theory as an analytical foundation for two-dimensional conformal field theory

David Radnell, Eric Schippers, Wolfgang Staubach 2017 Lie Algebras, Vertex Operator Algebras, and Related Topics

The Number of Symmetric Colorings of the Dihedral Group Dp

Jabulani Phakathi, David Radnell, Yuliya Zelenyuk 2016

Weil–Petersson class non-overlapping mappings into a Riemann surface

David Radnell, Eric Schippers, Wolfgang Staubach 2016