About
Professor Hollowood is a member of the Physics Department at Swansea University.
Professor Timothy Hollowood
Professor
Physics
Office - 519
Fifth Floor
Vivian Building
Singleton Campus
Fifth Floor
Vivian Building
Singleton Campus
Available For Postgraduate Supervision
Research Links
Publications
Research Highlights
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Hollowood, T. (2018). Unravelling cosmological perturbations. Physics Letters B, 785, 254-261.
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Appadu, C., Hollowood, T., Price, D., & Thompson, D. (2018). Quantum anisotropic sigma and lambda models as spin chains. Journal of Physics A: Mathematical and Theoretical, 51(40), 405401
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McDonald, J. & Hollowood, T. (2017). Decoherence, discord, and the quantum master equation for cosmological perturbations. Physical Review D, 95(10)
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Appadu, C., Hollowood, T., & Price, D. (2017). Quantum inverse scattering and the lambda deformed principal chiral model. Journal of Physics A: Mathematical and Theoretical, 50(30), 305401
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Appadu, C., Hollowood, T., Miramontes, J., Price, D., & Schmidtt, D. (2017). Giant magnons of string theory in the lambda background. Journal of High Energy Physics, 2017(7)
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Hollowood, T., Miramontes, J., & Schmidtt, D. (2016). S-matrices and quantum group symmetry of k-deformed sigma models. Journal of Physics A: Mathematical and Theoretical, 49(46), 465201
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Appadu, C. & Hollowood, T. (2015). Beta function of k deformed AdS5 × S 5 string theory. Journal of High Energy Physics, 2015(11)
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Hollowood, T. (2014). The emergent Copenhagen interpretation of quantum mechanics. Journal of Physics A: Mathematical and Theoretical, 47(18), 185301
All Research
Journal Articles
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Hollowood, T., Kumar, P., & Piper, L. (2024). Replica Rényi wormholes and generalised modular entropy in JT gravity. Journal of High Energy Physics, 2024
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Gyongyosi, Z., Hollowood, T., Kumar, P., Legramandi, A., & Talwar, N. (2023). The holographic map of an evaporating black hole. Journal of High Energy Physics, 2023(7)
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Gyongyosi, Z., Hollowood, T., Kumar, P., Legramandi, A., & Talwar, N. (2023). Black hole information recovery in JT gravity. Journal of High Energy Physics, 2023(1)
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Hollowood, T., Kumar, P., Legramandi, A., & Talwar, N. (2022). Grey-body factors, irreversibility and multiple island saddles. Journal of High Energy Physics, 2022(3)
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Hollowood, T., Kumar, P., Legramandi, A., & Talwar, N. (2022). Ephemeral islands, plunging quantum extremal surfaces and BCFT channels. Journal of High Energy Physics, 2022(1)
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Hollowood, T., Kumar, P., Legramandi, A., & Talwar, N. (2021). Islands in the stream of Hawking radiation. Journal of High Energy Physics, 2021(11)
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Hollowood, T., Kumar, P., & Legramandi, A. (2020). Hawking radiation correlations of evaporating black holes in JT gravity. Journal of Physics A: Mathematical and Theoretical, 53(47), 475401
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Hollowood, T. & Kumar, P. (2020). Islands and Page curves for evaporating black holes in JT gravity. Journal of High Energy Physics, 2020(8)
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Hollowood, T. (2018). Unravelling cosmological perturbations. Physics Letters B, 785, 254-261.
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Appadu, C., Hollowood, T., Price, D., & Thompson, D. (2018). Quantum anisotropic sigma and lambda models as spin chains. Journal of Physics A: Mathematical and Theoretical, 51(40), 405401
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Appadu, C., Hollowood, T., Price, D., & Thompson, D. (2017). Yang Baxter and anisotropic sigma and lambda models, cyclic RG and exact S-matrices. Journal of High Energy Physics, 2017(9)
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Appadu, C., Hollowood, T., Miramontes, J., Price, D., & Schmidtt, D. (2017). Giant magnons of string theory in the lambda background. Journal of High Energy Physics, 2017(7)
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Appadu, C., Hollowood, T., & Price, D. (2017). Quantum inverse scattering and the lambda deformed principal chiral model. Journal of Physics A: Mathematical and Theoretical, 50(30), 305401
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McDonald, J. & Hollowood, T. (2017). Decoherence, discord, and the quantum master equation for cosmological perturbations. Physical Review D, 95(10)
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Hollowood, T., Miramontes, J., & Schmidtt, D. (2016). S-matrices and quantum group symmetry of k-deformed sigma models. Journal of Physics A: Mathematical and Theoretical, 49(46), 465201
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Hollowood, T. & Shore, G. (2016). Causality, renormalizability and ultra-high energy gravitational scattering. Journal of Physics A: Mathematical and Theoretical, 49(21), 215401
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Hollowood, T. & Shore, G. (2016). Causality violation, gravitational shockwaves and UV completion. Journal of High Energy Physics, 2016(3)
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Appadu, C. & Hollowood, T. (2015). Beta function of k deformed AdS5 × S 5 string theory. Journal of High Energy Physics, 2015(11)
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Hollowood, T. & Kumar, P. (2015). Partition function of N = 2* SYM on a large four-sphere. Journal of High Energy Physics, 2015(12)
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Hollowood, T., Miramontes, J., & Schmidtt, D. (2014). Integrable deformations of strings on symmetric spaces. Journal of High Energy Physics, 2014(11)
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Hollowood, T., Miramontes, J., & Schmidtt, D. (2014). An integrable deformation of the AdS5×S5superstring. Journal of Physics A: Mathematical and Theoretical, 47(49), 495402
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Hollowood, T. & Miramontes, J. (2014). Symplectic deformations of integrable field theories and AdS/CFT. Physics Letters B, 739, 214-217.
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Hollowood, T. (2014). Schrödinger's cat and the firewall. International Journal of Modern Physics D, 23(12), 1441004
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Hollowood, T. (2014). The emergent Copenhagen interpretation of quantum mechanics. Journal of Physics A: Mathematical and Theoretical, 47(18), 185301
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Hollowood, T. & Myers, J. (2013). Overview of largeNQCD with chemical potential at weak and strong coupling. Journal of Physics: Conference Series, 432, 012028
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Hollowood, T. (2013). The Copenhagen interpretation as an emergent phenomenon. Journal of Physics A: Mathematical and Theoretical, 46(32), 325302
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Hoare, B., Hollowood, T., & Miramontes, J. (2013). Restoring unitarity in the q-deformed world-sheet S-matrix. Journal of High Energy Physics, 2013(10)
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Hollowood, T., Miramontes, J., & Schmidtt, D. (2013). The structure of non-abelian kinks. Journal of High Energy Physics, 2013(10)
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Ferlaino, M., Hollowood, T., & Kumar, P. (2013). Asymptotic symmetries and thermodynamics of higher spin black holes in AdS3. Physical Review D, 88(6)
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Hoare, B., Hollowood, T., & Miramontes, J. (2012). q-deformation of the AdS5 × S5 superstring S-matrix and its relativistic limit. Journal of High Energy Physics, 2012(3), 015
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Hollowood, T. & Shore, G. (2012). THE UNBEARABLE BEINGNESS OF LIGHT — Dressingand Undressing Photonsin Black Hole Spacetimes. International Journal of Modern Physics D, 21(11), 1241003
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Chen, H., Hollowood, T., & Zhao, P. (2012). A 5d/3d duality from relativistic integrable system. Journal of High Energy Physics, 2012(7)
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Hoare, B., Hollowood, T., & Miramontes, J. (2012). Bound states of the q-deformed AdS5×S5 superstring S-matrix. Journal of High Energy Physics, 2012(10)
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Hollowood, T. & Myers, J. (2012). Deconfinement transitions of large N QCD with chemical potential at weak and strong coupling. Journal of High Energy Physics, 2012(10)
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Hollowood, T. & Shore, G. (2012). The effect of gravitational tidal forces on renormalized quantum fields. Journal of High Energy Physics, 2012(2), 120
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Hollowood, T. & Miramontes, J. (2011). The semi-classical spectrum of solitons and giant magnons. Journal of High Energy Physics, 2011(5)
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Chen, H., Dorey, N., Hollowood, T., & Lee, S. (2011). A new 2d/4d duality via integrability. Journal of High Energy Physics, 2011(9), 040
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Hollowood, T., Kumar, P., & Myers, J. (2011). Weak coupling large-N transitions at finite baryon density. Journal of High Energy Physics, 2011(11)
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Hollowood, T. & Miramontes, J. (2011). The AdS5 × S5 semi-symmetric space sine-Gordon theory. Journal of High Energy Physics, 2011(5)
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Stanley, R. & Hollowood, T. (2011). Graviton propagation and vacuum polarization in curved space. Journal of High Energy Physics, 2011(10)
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Hollowood, T. & Miramontes, J. (2011). Classical and quantum solitons in the symmetric space sine-Gordon theories. Journal of High Energy Physics, 2011(4)
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Dorey, N., Lee, S., & Hollowood, T. (2011). Quantization of integrable systems and a 2d/4d duality. Journal of High Energy Physics, 2011(10), 077
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Hoare, B., Hollowood, T., & Miramontes, J. (2011). A relativistic relative of the magnon S-matrix. Journal of High Energy Physics, 2011(11)
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Hollowood, T. & Shore, Graham, M. (2011). The Effect of Gravitational Tidal Forces on Renormalized Quantum Fields..SU Repository: https://cronfa.swan.ac.uk/Record/cronfa7965
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Hands, S., Hollowood, T., & Myers, J. (2010). Numerical study of the two color attoworld. Journal of High Energy Physics, 2010(12)
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Hollowood, T. & Shore, G. (2010). The effect of gravitational tidal forces on vacuum polarization: How to undress a photon. Physics Letters B, 691(5)-284.
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Hands, S., Hollowood, T., & Myers, J. (2010). QCD with chemical potential in a small hyperspherical box. Journal of High Energy Physics, 2010(7)
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Hollowood, T. & Miramontes, J. (2010). The relativistic avatars of giant magnons and their S-matrix. Journal of High Energy Physics, 2010(10)
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Hollowood, T. & Shore, G. (2010). `Superluminal' Photon Propagation in QED in Curved Spacetime is Dispersive and Causal.SU Repository: https://cronfa.swan.ac.uk/Record/cronfa9216
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Hollowood, T. & Miramontes, J. (2009). Magnons, their solitonic avatars and the Pohlmeyer reduction. Journal of High Energy Physics, 2009(04), 060-060.
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Hollowood, T. & Miramontes, J. (2009). A new and elementary ℂPn} Dyonic magnon. Journal of High Energy Physics, 2009(08), 109-109.
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Hollowood, T. & Myers, J. (2009). Finite volume phases of large-Ngauge theories with massive adjoint fermions. Journal of High Energy Physics, 2009(11), 008-008.
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Hollowood, T., Shore, G., & Stanley, R. (2009). The refractive index of curved spacetime II: QED, Penrose limits and black holes. Journal of High Energy Physics, 2009(08)-089.
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Armoni, A. & Hollowood, T. (2008). The Hagedorn temperature and open QCD-string tachyons in pure super-Yang–Mills. Physics Letters B, 662(3)-278.
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Hollowood, T. & Shore, G. (2008). The causal structure of QED in curved spacetime: analyticity and the refractive index. Journal of High Energy Physics, 2008(12)-091.
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Hollowood, T. & Shore, G. (2008). The refractive index of curved spacetime: The fate of causality in QED. Nuclear Physics B, 795(1-2)-171.
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Hollowood, T., Kumar, P., Naqvi, A., & Wild, P. (2008). = 4 SYM onS3with near critical chemical potentials. Journal of High Energy Physics, 2008(08)-046.
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Hollowood, T., Kumar, P., & Naqvi, A. (2007). Instabilities of the small black hole: a view from N = 4 SYM. Journal of High Energy Physics, 2007(01), 001-001.
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Gürsoy, U., Hartnoll, S., Hollowood, T., & Kumar, P. (2007). Topology change in commuting saddles of thermal N = 4 SYM theory. Journal of High Energy Physics, 2007(11), 020-020.
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Hollowood, T. & Shore, G. (2007). Causality and Micro-Causality in Curved Spacetime. Phys. Lett. B, 655, 67-74.
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Bertoldi, G. & Hollowood, T. (2006). Large N gauge theories and topological cigars. Journal of High Energy Physics, "04"(04), 078-078.
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Naqvi, A. & Hollowood, T. (2006). Phase transitions of orientifold gauge theories at large N in finite volume. Journal of High Energy Physics, "04"(04), 087-087.
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Bertoldi, G., Miramontes, J., & Hollowood, T. (2006). Double scaling limits in gauge theories and matrix models. Journal of High Energy Physics, "06"(06), 045-045.
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Armoni, A. & Hollowood, T. (2006). Interactions of domain walls of SUSY Yang-Mills as D-branes. Journal of High Energy Physics, "02"(02), 072-072.
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Armoni, A. & Hollowood, T. (2005). Sitting on the domain Walls of Script N = 1 super Yang-Mills. Journal of High Energy Physics, "07"(07), 043-043.
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Hollowood, T. & Kumar, P. (2004). An N=1 duality cascade from a deformation of N=4 SUSY Yang-Mills. Journal of High Energy Physics, 2004(12), 034-034.
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Dorey, N. & Hollowood, T. (2004). On the Coulomb branch of a marginal deformation of Script N = 4 SUSY Yang-Mills. Journal of High Energy Physics, "06"(06), 036-036.
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Ohta, K. & Hollowood, T. (2004). Vacua of N = 1 Supersymmetric QCD from Spin Chains and Matrix Models. Journal of High Energy Physics, "02"(02), 042-042.
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Hollowood, T. (2003). Critical points of glueball superpotentials and equilibria of integrable systems. Journal of High Energy Physics, 2003(10), 18 pages-051.
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Braden, H. & Hollowood, T. (2003). The curve of compactified 6D gauge theories and integrable systems. Journal of High Energy Physics, "12"(12), 023-023.
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Vafa, C., Iqbal, A., & Hollowood, T. (2003). Matrix models, geometric engineering and elliptic genera. Journal of High Energy Physics, "03"(03), 069-069.
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Kingaby, T. & Hollowood, T. (2003). A comment on the χy genus and supersymmetric quantum mechanics. Physics Letters B, "B566"(3-4), 258-262.
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Hollowood, T. (2003). Five-dimensional gauge theories and quantum mechanical matrix models. Journal of High Energy Physics, "03"(03), 039-039.
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Hollowood, T. (2002). New results from glueball superpotentials and matrix models: the Leigh-Strassler deformation. Journal of High Energy Physics, "04"(04), 025-025.
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DOREY, N., HOLLOWOOD, T., KHOZE, V., MATTIS, M., & Hollowood, T. (2002). The calculus of many instantons. Physics Reports, 371(4-5), 231-459.
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Dorey, N., Hollowood, T., Kumar, P., & Sinkovics, A. (2002). Exact Superpotentials from Matrix Models. Journal of High Energy Physics, 2002(11), 25 pages-039.
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Hollowood, T. & Kumar, P. (2002). World sheet instantons via the Myers effect and N = 1* quiver superpotentials. Journal of High Energy Physics, 2002(10), 077-077.
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Dorey, N., Hollowood, T., & Kumar, P. (2002). S-duality of the Leigh-Strassler Deformation via Matrix Models. Journal of High Energy Physics, 2002(12), 30 pages-003.
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Dorey, N., Hollowood, T., Kumar, P., & Sinkovics, A. (2002). Massive Vacua of N = 1* Theory and S-duality from Matrix Models. Journal of High Energy Physics, 2002(11), 9 pages-040.
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Kingaby, T. & Hollowood, T. (2002). The Phase Structure of Mass-Deformed SU(2) × SU(2) Quiver Theory. Journal of High Energy Physics, "01"(01), 005-005.
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Dorey, N., Hollowood, T., & Kumar, P. (2002). An exact elliptic superpotential for deformations of finite gauge theories. Nuclear Physics B, 624(1-2), 95-145.
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Hollowood, T. (2002). Testing Seiberg–Witten theory to all orders in the instanton expansion. Nuclear Physics B, "B639"(1-2), 66-94.
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Hollowood, T. (2002). Calculating the prepotential by localization on the moduli space of instantons. Journal of High Energy Physics, "03"(03), 038-038.
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Csáki, C., Erlich, J., Hollowood, T., & Terning, J. (2001). Holographic renormalization group and cosmology in theories with quasilocalized gravity. Physical Review D, 63(6)
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Khoze, V., Travaglini, G., & Hollowood, T. (2001). Exact results in noncommutative Script N = 2 supersymmetric gauge theories. Journal of High Energy Physics, "05"(05), 051-051.
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Khoze, V., Dorey, N., & Hollowood, T. (2000). The D-instanton partition function. Journal of High Energy Physics, "03"(03), 040-040.
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Khoze, V., Davies, N., & Hollowood, T. (2000). Monopoles, affine algebras and the gluino condensate. Journal of Mathematical Physics, "44"(8), 3640-3656.
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Erlich, J., Csaki, C., Grojean, C., & Hollowood, T. (2000). General properties of the self-tuning domain wall approach to the cosmological constant problem. Nuclear Physics B, "B584"(1-2), 359-386.
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Erlich, J., Csaki, C., & Hollowood, T. (2000). Graviton propagators, brane bending and bending of light in theories with quasi-localized gravity. Physics Letters B, "B481"(1), 107-113.
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Erlich, J., Csaki, C., & Hollowood, T. (2000). Quasilocalization of Gravity on a Brane by Resonant Modes. Physical Review Letters, "84"(26), 5932-5935.
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Erlich, J., Csaki, C., Chamblin, A., & Hollowood, T. (2000). Black diamonds at brane junctions. Physical Review D, "D62"(4), 044012
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Erlich, J., Csaki, C., Shirman, Y., & Hollowood, T. (2000). Universal aspects of gravity localized on thick branes. Nuclear Physics B, "B581"(1-2), 309-338.
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Khoze, V., Mattis, M., & Hollowood, T. (1999). Instantons in N=4 Sp(N) and SO(N) theories and the AdS / CFT correspondence. , "4", 545-569.SU Repository: https://cronfa.swan.ac.uk/Record/cronfa28557
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Hollowood, T. (1999). Instantons, finite Script N = 2 Sp(N) theories and the AdS/CFT correspondence. Journal of High Energy Physics, "11"(11), 012-012.
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Khoze, V. & Hollowood, T. (1999). ADHM and D-instantons in orbifold AdS/CFT duality. Nuclear Physics B, "B575"(1-2), 78-106.
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Khoze, V., Mattis, M., & Hollowood, T. (1999). Summing the instanton series in Script N = 2 superconformal large-N QCD. Journal of High Energy Physics, "10"(10), 019-019.
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Khoze, V., Davies, N., Mattis, M., & Hollowood, T. (1999). Gluino condensate and magnetic monopoles in supersymmetric gluodynamics. Nuclear Physics B, "B559"(1-2), 123-142.
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Khoze, V., Lee, W., Mattis, M., & Hollowood, T. (1999). Breakdown of cluster decomposition in instanton calculations of the gluino condensate. Nuclear Physics B, "B570"(1-2), 241-266.
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Dorey, N., Tong, D., & Hollowood, T. (1999). The BPS spectra of gauge theories in two and four dimensions. Journal of High Energy Physics, "05"(05), 006-006.
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Khoze, V., Vandoren, S., Dorey, N., Mattis, M., & Hollowood, T. (1999). Multi-instanton calculus and the AdS/CFT correspondence in superconformal field theory. Nuclear Physics B, "B552"(1-2), 88-168.
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Khoze, V., Vandoren, S., Dorey, N., Mattis, M., & Hollowood, T. (1998). Multi-instantons and Maldacena's conjecture. Journal of High Energy Physics, "06"(06), 023-023.
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Hollowood, T. (1997). Strong coupling N=2 gauge theory with arbitrary gauge group. , "2", 335-355.SU Repository: https://cronfa.swan.ac.uk/Record/cronfa28566
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Khoze, V., Dorey, N., Mattis, M., & Hollowood, T. (1997). Supersymmetry and the multi-instanton measure II. From N = 4 to N = 0. Nuclear Physics B, "B519"(1-2), 470-482.
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Hollowood, T. (1997). Dyon electric charge and fermion fractionalization in N = 2 gauge theory. Nuclear Physics B, "B517"(1-3), 161-178.
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Fraser, C. & Hollowood, T. (1997). Semi-classical quantization in N = 4 supersymmetric Yang-Mills theory and duality. Physics Letters B, "B402"(1-2), 106-112.
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Fernandez-Pousa, C., Gallas, M., Miramontes, J., & Hollowood, T. (1997). Solitonic integrable perturbations of parafermionic theories. Nuclear Physics B, "B499"(3), 673-689.
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Fraser, C. & Hollowood, T. (1996). On the weak coupling spectrum of N = 2 supersymmetric SU(n) gauge theory. Nuclear Physics B, "B490"(1-2), 217-238.
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Mavrikis, E. & Hollowood, T. (1996). The N = 1 supersymmetric bootstrap and Lie algebras. Nuclear Physics B, "B484"(3), 631-652.
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Fernandez-Pousa, C., Gallas, M., Miramontes, J., & Hollowood, T. (1996). The symmetric space and homogeneous sine-Gordon theories. Nuclear Physics B, "B484"(3), 609-630.
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Dorey, N., Kneipp, M., Fraser, C., & Hollowood, T. (1996). S-duality in N = 4 supersymmetric gauge theories with arbitrary gauge group. Physics Letters B, "B383"(4), 422-428.
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Evans, J. & Hollowood, T. (1996). Exact scattering in the SU(n) supersymmetric principal chiral model. Nuclear Physics B, "B493"(3), 517-540.
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Park, Q., Miramontes, J., & Hollowood, T. (1994). Massive integrable soliton theories. Nuclear Physics B, "B445"(2-3), 451-468.
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Dorey, N. & Hollowood, T. (1994). Quantum scattering of charged solitons in the complex sine-Gordon model. Nuclear Physics B, "B440"(1-2), 215-236.
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Evans, J. & Hollowood, T. (1994). The exact mass-gap of the supersymmetric O(N) sigma model. Physics Letters B, "B343"(1-4), 189-197.
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Evans, J. & Hollowood, T. (1994). The exact mass-gap of the supersymmetric CPn−1 sigma model. Physics Letters B, "B343"(1-4), 198-206.
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Evans, J. & Hollowood, T. (1994). Integrable theories that are asymptotically CFT. Nuclear Physics B, "B438"(3), 469-490.
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Hollowood, T. (1994). The exact mass-gaps of the principal chiral models. Physics Letters B, "B329"(4), 450-456.
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Sanchez Guillen, J., Miramontes, J., & Hollowood, T. (1993). Additional symmetries of generalized integrable hierarchies. Journal of Physics A: Mathematical and General, "A27"(13), 4629-4644.
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Hollowood, T. (1993). From Am−1 trigonometric S-matrices to the thermodynamic Bethe Ansatz. Physics Letters B, "B320"(1-2), 43-51.
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Hollowood, T. (1993). The analytic structure of trigonometric S-matrices. Nuclear Physics B, "B414"(1-2), 379-404.
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Miramontes, J. & Hollowood, T. (1992). New topological theories and conjugacy classes of the Weyl group. Nuclear Physics B, "B409"(2), 465-486.
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Hollowood, T. (1992). Quantum soliton mass corrections in sl(n) affine Toda field theory. Physics Letters B, "B300"(1-2), 73-83.
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Miramontes, J. & Hollowood, T. (1992). Tau-functions and generalized intergrable hierarchies. Communications in Mathematical Physics, "157"(1), 99-118.
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Evans, J. & Hollowood, T. (1992). Integrable N = 2 supersymmetric field theories. Physics Letters B, "B293"(1-2), 100-110.
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Hollowood, T. (1992). Solitons in affine Toda field theories. Nuclear Physics B, "B384"(3), 523-540.
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Hollowood, T. (1992). QUANTIZING SL(N) SOLITONS AND THE HECKE ALGEBRA. International Journal of Modern Physics A, "A8"(05), 947-982.
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Miramontes, L., Nappi, C., Pasquinucci, A., & Hollowood, T. (1991). Hermitian versus anti-hermitian one-matrix models and their hierarchies. Nuclear Physics B, "B373"(1), 247-280.
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Miramontes, L., Burroughs, N., De Groot, M., & Hollowood, T. (1991). Generalized W-algebras and integrable hierarchies. Physics Letters B, "B277"(1-2), 89-94.
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Burroughs, N., de Groot, M., Miramontes, J., & Hollowood, T. (1991). Generalized Drinfel'd-Sokolov hierarchies. Communications in Mathematical Physics, "153"(1), 187-215.
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De Groot, M., Miramontes, J., & Hollowood, T. (1991). Generalized Drinfel'd-Sokolov hierarchies. Communications in Mathematical Physics, "145"(1), 57-84.
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Evans, J. & Hollowood, T. (1990). Supersymmetric Toda field theories. Nuclear Physics B, "B352"(3), 723-768.
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Hollowood, T. & Hollowood, T. (1989). A connection between connections. Toda conformal field theories and topological gauge theories. Physics Letters B, "B234"(1-2), 57-64.
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Mansfield, P. & Hollowood, T. (1989). Quantum group structure of quantum Toda conformal field theories (I). Nuclear Physics B, "B330"(2-3), 720-740.
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Corrigan, E. & Hollowood, T. (1988). The exceptional Jordan algebra and the superstring. Communications in Mathematical Physics, "122"(3), 393-410.
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Corrigan, E. & Hollowood, T. (1987). A string construction of a commutative non-associative algebra related to the exceptional Jordan algebra. Physics Letters B, "B203"(1-2), 47-51.
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Corrigan, E. & Hollowood, T. (1987). Comments on the algebra of straight, twisted and intertwining vertex operators. Nuclear Physics B, "B304", 77-107.
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Corrigan, E. & Hollowood, T. (1987). A bosonic representation of the twisted string emission vertex. Nuclear Physics B, "B303"(1), 135-148.
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Myhill, R. & Hollowood, T. (1987). THE 112 BREAKINGS OF E8. International Journal of Modern Physics A, "A3"(04), 899-911.
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Corrigan, E., Palla, L., & Hollowood, T. (1987). Some comments on twisted ghosts. Physics Letters B, "B194"(2), 215-220.
Conference Contributions
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Hollowood, T., Hands, S., & Myers, J. (2010). QCD with chemical potential on S^1 x S^3. In PoS Lattice 2010The XXVIII International Symposium on Lattice Filed Theory.SU Repository: https://cronfa.swan.ac.uk/Record/cronfa7964
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Hollowood, T. & Myers, Joyce, C. (2009). Phase diagram of adjoint QCD at weak coupling and finite volume.. In PoS LAT2009SU Repository: https://cronfa.swan.ac.uk/Record/cronfa7962
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Myers, J. & Hollowood, T. (2009). Phase diagram of adjoint QCD at weak coupling and finite volume. (pp. 046SU Repository: https://cronfa.swan.ac.uk/Record/cronfa28521
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Hollowood, T. (2009). 6 Lectures on QFT, RG and SUSY.SU Repository: https://cronfa.swan.ac.uk/Record/cronfa28522
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Khoze, V., Dorey, N., & Hollowood, T. (2000). A Brief history of the stringy instanton.SU Repository: https://cronfa.swan.ac.uk/Record/cronfa28549
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Khoze, V., Dorey, N., & Hollowood, T. (2000). Multi-instantons and gauge / string theory dynamics. (pp. 1377-1383).SU Repository: https://cronfa.swan.ac.uk/Record/cronfa28550
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Evans, J. & Hollowood, T. (1995). Exact results for integrable asymptotically-free field theories. In Nuclear Physics B - Proceedings Supplements (pp. 130-139).
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Sanchez Guillen, J., Miramontes, J., & Hollowood, T. (1992). Generalized integrability and two-dimensional gravitation. In Theoretical and Mathematical Physics (pp. 552-567).
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Mansfield, P. & Hollowood, T. (1989). Rational conformal field theories at, and away from, criticality as Toda field theories. In Physics Letters B (pp. 73-79).
Other Research Outputs
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Dorey, N., Khoze, V., & Hollowood, T. (2001).SU Repository: https://cronfa.swan.ac.uk/Record/cronfa28546
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Dorey, N., Kneipp, M., Fraser, C., & Hollowood, T. (1995).SU Repository: https://cronfa.swan.ac.uk/Record/cronfa28577
Supervision
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Untitled (current)
PhDOther supervisor: Prof Prem Kumar -
Dualities in 3d Field Theories and String Theory (current)
PhDOther supervisor: Prof Adi Armoni -
Aspects of Duality (current)
PhDOther supervisor: Prof Carlos Nunez -
Quantum black holes, quantum field theory and information processing (current)
PhDOther supervisor: Prof Prem Kumar -
Black hole information loss and JT gravity (current)
PhDOther supervisor: Prof Prem Kumar -
The island mechanism for black holes and scrambling «br /»«br /» (current)
MScOther supervisor: Prof Prem Kumar
Taught Modules
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PH-302 Quantum World III
Students will deepen their study of Quantum Mechanics by learning the general formalism. Students will be challenged by the strange and puzzling aspects of the theory. Students will learn various approximation techniques for solving complicated systems.
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PH-321 Gravity
The objective of this module is to educate students in the General Theory of Relativity in a way that introduces just enough of the mathematical tools required, namely pseudo Riemannian geometry, so that many applications of the theory can be considered. Students will learn about curved geometries mainly through simple examples and by taking the point of view of a freely falling observer. Applications will include: a discussion of the classic test of general relativity involving planetary motion and bending of light; the strange geometry of black-holes, wormholes and warp drive space-times. Finally students will learn how general relativity determines the dynamics of the whole universe.
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PH-M29 Quantum Gravity
The major challenge for theoretical physics in the last 50 years has been the search for a unified theory of gravity and quantum mechanics. This module will aim to show why such an understanding is needed to explain how singularities inside black holes can be resolved. The first results in the theory of quantum gravity involve the thermodynamics of black holes and the Bekenstein-Hawking entropy. These led to Hawking's prediction that black hole radiate and in the process brought quantum mechanics in direct conflict with general relativity. The module will aim to explain the physics behind these predictions and go on to consider the information loss paradox. Some ideas of the theory of quantum information will be needed to properly understand the issues involved.