Staff profile

• mathematical physics
• integrable systems
• string theory

• Mathematical & Theoretical Physics
• Mathematical & Theoretical Physics: Quantum Field Theory

• Current Research Projects
• Single Maths B

• 2018: SAGEX: Scattering Amplitudes: From Geometry to Experiment(£343709.09 from Interreg (ERDF) Europe)

• 'Networks': 'Participant in network "UK Meetings on Integrable Boundary QFT"
  Participant in network "Northern British Mathematical Physics Seminars"

  Member of European 5th framework Network "EUCLID" (collaboration between Durham, Annecy, Lyon, Montpellier, Berlin, Bonn, Budapest, Bologna, Trieste, Santiago, Kings College London)'

• EPSRC College Member:

Conference Paper

• Barrett, Jessica K. & Bowcock, Peter (Forthcoming), The D3$|$D1-brane intersection and monopole scattering.
• Gregory, R. & Bowcock, P. (Forthcoming), Some problems with two field tunneling.
• Bowcock, Peter & Gregory, Ruth (Forthcoming), Tunneling from nonlocalized initial states.
• Barrett, Jessica K. & Bowcock, Peter (2005), Using D-strings to describe monopole scattering: Numerical calculations.
• Barrett, Jessica K. & Bowcock, Peter (2004), Using D-strings to describe monopole scattering.
• Bowcock, P. & Tzamtzis, G. (2002), The complex sine-Gordon model on a half line.
• Bowcock, P., Feigin, B.L., Semikhatov, A.M. & Taormina, A. (2000), sl-hat(2|1) and D-hat(2|1,alpha) as vertex operator extensions of dual affine sl(2) algebras, 214: 495-545.
• Bowcock, P., Hayes, M. & Taormina, A. (1999), Parafermionic representation of the affine sl(2|1,C) algebra at fractional level, B468: 239-243.
• Perkins, Michael & Bowcock, Peter (1999), Quantum corrections to the classical reflection factor in a(2)(1) Toda field theory, B538: 612-630.
• Bowcock, P. (1998), Classical backgrounds and scattering for affine Toda theory on a half-line, 05: 008.
• Bowcock, P., Hayes, M. & Taormina, A. (1998), Characters of admissible representations of the affine superalgebra sl(2|1), B510: 739-764.
• Bowcock, P. & Taormina, A. (1997), Representation theory of the affine Lie superalgebra sl(2/1,C) at fractional level, 185: 467-493.
• Bowcock, P., Koktava, R.L.K. & Taormina, A. (1996), Wakimoto modules for the affine superalgebra sl(2/1) and noncritical N = 2 strings, B388: 303-308.
• Bowcock, P. & Watts, G.M.T. (1994), Null vectors, three point and four point functions in conformal field theory, 98: 350-356.
• Bowcock, P. (1994), Representation theory of a W algebra from generalized DS reduction.
• Bowcock, P. (1992), Exceptional superconformal algebras, B381: 415-430.
• Bowcock, P. & Watts, G.M.T. (1992), Null vectors of the W(3) algebra, B297: 282-288.
• Bowcock, P. & Watts, G.M.T. (1992), On the classification of quantum W algebras, B379: 63-95.
• Bowcock, Peter (1991), QUASI-PRIMARY FIELDS AND ASSOCIATIVITY OF CHIRAL ALGEBRAS, B356: 367-385.
• Bowcock, P. (1989), CANONICAL QUANTIZATION OF THE GAUGED WESS-ZUMINO MODEL, B316: 80.
• Bowcock, Peter & Goddard, Peter (1988), COSET CONSTRUCTIONS AND EXTENDED CONFORMAL ALGEBRAS, B305: 685.
• Bowcock, P. & Goddard, P. (1987), VIRASORO ALGEBRAS WITH CENTRAL CHARGE c < 1, B285: 651.

Journal Article

• Bristow, Rebecca & Bowcock, Peter (2017). Momentum conserving defects in affine Toda field theories. Journal of High Energy Physics 2017(5): 153.
• Ciavarella, A. & Bowcock, P. (2010). Boundary Giant Magnons and Giant Gravitons. Journal of High Energy Physics 2010(09): 072.
• Bowcock, Peter, Foster, David & Sutcliffe, Paul (2009). Q-balls, Integrability and Duality. Journal of Physics A: Mathematical and Theoretical 42(8): 085403.
• Bowcock, Peter & Umpleby, James M. (2009). Defects and Dressed Boundaries in Complex Sine-Gordon Theory. Journal of High Energy Physics 2009(01): 008.
• Bowcock, Peter & Umpleby, James (2008). Quantum complex sine-Gordon dressed boundaries. Journal of High Energy Physics 2008(11): 038.
• Bowcock, P. & Tzamtzis, G. (2007). Quantum complex sine-Gordon model on a half line. Journal of High Energy Physics 2007(11): 018.
• Bowcock, P., Corrigan, E. & Zambon, C. (2005). Some aspects of jump-defects in the quantum sine-Gordon model. Journal of High Energy Physics 2005(08): 023.
• Bowcock, P., Corrigan, E. & Zambon, C. (2004). Classically integrable field theories with defects. International Journal of Modern Physics A 19(supp02): 82-91.
• Bowcock, P., Corrigan, E. & Zambon, C. (2004). Affine Toda field theories with defects. Journal of High Energy Physics 2004(01): 056.
• Bowcock, P. & Perkins, M. (2003). Aspects of classical backgrounds and scattering for affine Toda theory on a half-line. Journal of High Energy Physics 2003(02): 016.
• Bowcock, Peter, Charmousis, Christos and Gregory, Ruth (2000). General brane cosmologies and their global spacetime structure. Classical and Quantum Gravity 17: 4745-4763.
• Bowcock P., Feigin B.L., Semikhatov A.M. & Taormina A. (2000). Affine sl(2/1) and affine D(2/1;alpha) as vertex operator extensions of dual affine sl(2) algebras. Communications in Mathematical Physics 214: 495-545.
• Bowcock, P. & Perkins, M. (1999). Quantum corrections to the classical reflection factor in a2(1) Toda field theory. Nuclear Physics B 538(3): 612-630.
• Bowcock, P., Hayes, M.R. & Taormina, A. (1999). Parafermionic representation of the affine sl(2|1:C) algebra at fractional level. Physics Letters B468(3-4): 239-243.
• Bowcock, P. (1998). Classical backgrounds and scattering for affine Toda theory on a half-line. Journal of high energy physics 1998(5): 008.
• Bowcock P., Hayes, M.R. & Taormina A. (1998). Characters of admissible representations of the affine superalgebra sl(2/1;C). Nuclear Physics B510(3): 739-763.
• Bowcock, P. & Taormina, A. (1997). Representation theory of the affine-superalgebra sl(2/1) and non-critical N=2 strings. Communications in Mathematical Physics 185(2): 467-493.
• Bowcock P & A. Taormina (1997). Representation theory of the affine Lie superalgebra SL(2|1:C) at fractional level. Communications in Mathematical Physics 185: 467-493.
• Bowcock, P, Koktava, R-L.K. & Taormina, A. (1996). Wakimoto modules for the affine superalgebra sl(2/1) and non-critical N = 2 Strings. Physics Letters B388(2): 303-308.
• Bowcock, P., Corrigan, Edward & Rietdijk, R.H. (1996). Background field boundary conditions for affine Toda field theories. Nuclear Physics B 465(1-2): 350-364.
• Bowcock, P., Corrigan, Edward, Dorey, P.E. & Rietdijk, R.H. (1995). Classically integrable boundary conditions for affine Toda field theories. Nuclear Physics B 445(2-3): 469-500.
• Corrigan, E.F., Bowcock, P., Dorey, P.E. & Rietdijk, R.H. (1994). Classically integrable boundary conditions for affine Toda field theories, DTP-94/57.
• Bowcock, Peter & Gregory, Ruth (1991). Multidimensional tunneling and complex momentum. Physical Review D 44: 1774-1785.