Dr Simon Wood

2026

• Krauel, M. , Shafiq, J. and Wood, S. 2026. The modular properties of sl (2) torus 1-point functions. Transactions of the American Mathematical Society 379 , pp.7129-7178. (10.1090/tran/9722)
• Nakano, H. et al., 2026. Fusion rules and rigidity for weight modules over the simple admissible affine sl(2) and N=2 superconformal vertex operator superalgebras. Advances in Mathematics 502 (Part A) 111124. (10.1016/j.aim.2026.111124)

2025

• Fuchs, J. et al., 2025. Grothendieck-Verdier module categories, Frobenius algebras and relative Serre functors. Advances in Mathematics 475 110325. (10.1016/j.aim.2025.110325)
• Fuchs, J. et al., 2025. Grothendieck-Verdier duality in categories of bimodules and weak module functor. Presented at: Quantum symmetries: Tensor categories, topological quantum field theories, and vertex algebras Montreal, Quebec, Canada October 10 -November 4, 2022. Published in: Creutzig, T. et al., Quantum Symmetries: Tensor Categories, Topological Quantum Field Theories, Vertex Algebras. Vol. 813.Contemporary Mathematics American Mathematical Society. , pp.211-234. (10.1090/conm/813)
• Allen, R. et al. 2025. Duality structures for representation categories of vertex operator algebras and the Feigin–Fuchs boson. Selecta Mathematica New Series 31 36. (10.1007/s00029-025-01032-x)

2024

• Fuchs, J. et al., 2024. Algebraic structures in two-dimensional conformal field theory. In: Szabo, R. , Bojowald, M. and Meusburger, C. eds. Encyclopedia of Mathematical Physics (Second Edition). Vol. 3, Elsevier. , pp.604-617. (10.1016/B978-0-323-95703-8.00013-6)

2022

• Kawasetsu, K. , Ridout, D. and Wood, S. 2022. Admissible-level sl3 minimal models. Letters in Mathematical Physics 112 (5) 96. (10.1007/s11005-022-01580-9)
• Allen, R. and Wood, S. 2022. Bosonic ghostbusting: the bosonic ghost vertex algebra admits a logarithmic module category with rigid fusion. Communications in Mathematical Physics 390 , pp.959-1015. (10.1007/s00220-021-04305-6)

2020

• Wood, S. 2020. Admissible level osp(1|2) minimal models and their relaxed highest weight modules. Transformation Groups 25 , pp.887-943. (10.1007/s00031-020-09567-3)

2019

• Lechner, G. , Pennig, U. and Wood, S. 2019. Yang-Baxter representations of the infinite symmetric group. Advances in Mathematics 355 106769. (10.1016/j.aim.2019.106769)
• Creutzig, T. et al., 2019. Unitary and non-unitary N = 2 minimal models. Journal of High Energy Physics 2019 (6) 24. (10.1007/JHEP06(2019)024)

2018

• Snadden, J. , Ridout, D. and Wood, S. 2018. An admissible level osp (1|2)-model: modular transformations and the Verlinde formula. Letters in Mathematical Physics 108 (11), pp.2363-2423. (10.1007/s11005-018-1097-5)
• Ridout, D. , Siu, S. and Wood, S. 2018. Singular vectors for the WN algebras. Journal of Mathematical Physics 59 (3) 031701. (10.1063/1.5019278)

2017

• Blondeau-Fournier, O. et al., 2017. Superconformal minimal models and admissible Jack polynomials. Advances in Mathematics 314 , pp.71-123. (10.1016/j.aim.2017.04.026)
• Creutzig, T. , Milas, A. and Wood, S. 2017. On regularised quantum dimensions of the singlet vertex operator algebra and false theta functions. International Mathematics Research Notices 2017 (5), pp.1390-1432. (10.1093/imrn/rnw037)

2016

• Blondeau-Fournier, O. et al., 2016. The super-Virasoro singular vectors and Jack superpolynomials relationship revisited. Nuclear Physics B 913 , pp.34-63. (10.1016/j.nuclphysb.2016.09.003)

2015

• Tsuchiya, A. and Wood, S. 2015. On the extended W-algebra of type sl2 at positive rational level. International Mathematics Research Notices 2015 (14), pp.5357-5435. (10.1093/imrn/rnu090)
• Ridout, D. and Wood, S. 2015. Bosonic ghosts at c = 2 as a logarithmic CFT. Letters in Mathematical Physics 105 , pp.279-307. (10.1007/s11005-014-0740-z)
• Ridout, D. and Wood, S. 2015. From Jack polynomials to minimal model spectra. Journal of Physics A: Mathematical and Theoretical 48 (4) 045201. (10.1088/1751-8113/48/4/045201)
• Ridout, D. and Wood, S. 2015. Relaxed singular vectors, Jack symmetric functions and fractional level sl(2) models. Nuclear Physics B 894 , pp.621-664. (10.1016/j.nuclphysb.2015.03.023)
• Ridout, D. and Wood, S. 2015. The Verlinde formula in logarithmic CFT. Journal of Physics: Conference Series 597 012065. (10.1088/1742-6596/597/1/012065)

2014

• Creutzig, T. , Ridout, D. and Wood, S. 2014. Coset constructions of logarithmic (1, p) models. Letters in Mathematical Physics 104 (5), pp.553-583. (10.1007/s11005-014-0680-7)
• Ridout, D. and Wood, S. 2014. Modular transformations and Verlinde formulae for logarithmic (p+,p_)-models. Nuclear Physics B 880 , pp.175-202. (10.1016/j.nuclphysb.2014.01.010)
• Runkel, I. , Gaberdiel, M. R. and Wood, S. 2014. Logarithmic Bulk and Boundary Conformal Field Theory and the Full Centre Construction. Presented at: Conformal field theories and tensor categories workshop Beijing, China 14-18 June 2011. Published in: Bai, C. et al., Conformal Field Theories and Tensor Categories: Proceedings of a Workshop Held at Beijing International Center for Mathematical Research. Mathematical Lectures from Peking University Berlin: Springer. , pp.93-168. (10.1007/978-3-642-39383-9_4)

2013

• Tsuchiya, A. and Wood, S. 2013. The tensor structure on the representation category of the $\mathcal {W}_p$ triplet algebra. Journal of Physics A: Mathematical and Theoretical 46 (44) 445203. (10.1088/1751-8113/46/44/445203)

2011

• Gaberdiel, M. R. , Runkel, I. and Wood, S. 2011. A modular invariant bulk theory for the \boldsymbol{c=0} triplet model. Journal of Physics A: Mathematical and Theoretical 44 (1) 015204. (10.1088/1751-8113/44/1/015204)

2010

• Wood, S. 2010. Fusion rules of the {\cal W}_{p,q} triplet models. Journal of Physics A: Mathematical and Theoretical 43 (4) 045212. (10.1088/1751-8113/43/4/045212)

2009

• Baumgartl, M. and Wood, S. 2009. Moduli webs and superpotentials for five-branes. Journal of High Energy Physics 2009 (6) 52. (10.1088/1126-6708/2009/06/052)
• Gaberdiel, M. R. , Runkel, I. and Wood, S. 2009. Fusion rules and boundary conditions in thec= 0 triplet model. Journal of Physics A: Mathematical and Theoretical 42 (32) 325403. (10.1088/1751-8113/42/32/325403)