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Department of Mathematical Sciences

Staff

Patrick Dorey

Personal web page

Professor, Theoretical Particle Physics in the Department of Mathematical Sciences
Telephone: +44 (0) 191 33 43070
Room number: CM323

Contact Patrick Dorey (email at p.e.dorey@durham.ac.uk)

Supervises

Research Groups

  • Mathematical & Theoretical Particle Physics

Research Interests

  • Conformal and integrable field theories

Publications

Journal Article

Conference Paper

  • Dorey, Patrick, Dunning, Clare, Masoero, Davide, Suzuki, Junji & Tateo, Roberto (2007), ABCD and ODEs, ICMP 2006. Rio de Janeiro, Brazil, Rio de Janeiro.
  • Dorey, Patrick & Miramontes, J. Luis (2002), Aspects of the homogeneous sine-Gordon models, Workshop on Integrable Theories, Solitons and Duality. Sao Paulo.

Conference Proceeding

  • Dorey, Patrick, Dunning, Clare & Tateo, Roberto (2004). Aspects of the ODE / IM correspondence.
  • Dorey, Patrick, Dunning, Clare, Millican-Slater, Adam & Tateo, Roberto (2003). Differential equations and the Bethe ansatz.
  • Dorey, Patrick, Dunning, Clare & Tateo, Roberto (2002). The ODE/IM correspondence and PT-symmetric quantum mechanics.
  • Dorey, Patrick (2001). Boundary integrable quantum field theories.
  • Dorey, P. & others (2000). Finite size effects in perturbed boundary conformal field theories.
  • Dorey, Patrick, Dunning, Clare & Tateo, Roberto (2000). Ordinary differential equations and integrable quantum field theories.
  • Dorey, Patrick, Dunning, Clare & Tateo, Roberto (2000). The ODE/IM correspondence.
  • Dorey, Patrick (1996). Exact S matrices.
  • Dorey, Patrick (1992). Hidden geometrical structures in integrable models.
  • Braden, H.W., Corrigan, E., Dorey, P.E. & Sasaki, R. (1991). Affine Toda field theory: S matrix versus perturbation.
  • Braden, H.W., Corrigan, E., Dorey, P.E. & Sasaki, R. (1990). Aspects of affine Toda field theory.
  • Braden, H.W., Corrigan, E., Dorey, P.E. & Sasaki, R. (1989). ASPECTS OF PERTURBED CONFORMAL FIELD THEORY, AFFINE TODA FIELD THEORY AND EXACT S MATRICES.