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Reshetikhin, N. (2011). Topological quantum field theory: 20 years later. In A. C. M. Ran, H. T. Riele & J. Wiegerinck (Eds.), European Congress of Mathematics: Amsterdam, 14-18 July, 2008 (pp. 333-377). European Mathematical Society. https://doi.org/10.4171/077-1/15

Tubbenhauer, D. (2014). sl_n-webs, categorification and Khovanov-Rozansky homologies. arXiv.org.

Tubbenhauer, D. (2014). sl₃-web bases, intermediate crystal bases and categorification. Journal of Algebraic Combinatorics, 40(4), 1001-1076. https://doi.org/10.1007/s10801-014-0518-5

Momeni, A. & Venkov, A. (2011). Zeta functions and regularized determinants related to the Selberg trace formula. (pp. 1108.5659). arXiv.org.

Jørgensen, S. F. (2013). Witten--Reshetikhin--Turaev invariants of mapping tori and their asymptotics.

Manton, N. S. & M. Romão, N. (2011). Vortices and Jacobian varieties. Journal of Geometry and Physics, 61(6), 1135-1155. https://doi.org/10.1016/j.geomphys.2011.02.017

Tubbenhauer, D. (2014). Virtual Khovanov homology using cobordisms. Journal of Knot Theory and Its Ramifications, 23(9), [1450046]. https://doi.org/10.1142/S0218216514500461

Bouchard, V., Creutzig, T., Diaconescu, D-E., Doran, C., Quigley, C. & Sheshmani, A. (2017). Vertical D4-D2-D0 Bound States on K3 Fibrations and Modularity. Communications in Mathematical Physics, 350(3), 1069-1121. https://doi.org/10.1007/s00220-016-2772-y

Biswas, I. & Gammelgaard, N. L. (2016). Vassiliev invariants from symmetric spaces. Journal of Knot Theory and Its Ramifications, 25(10), [1650055]. https://doi.org/10.1142/S0218216516500553

Biswas, I. & Gammelgaard, N. L. (2014). Vassiliev Invariants from Symmetric Spaces. arXiv.org.

Martens, J. & Thaddeus, M. (2012). Variations on a theme of Grothendieck: or, I've a feeling we're not in Kansas any more. (pp. 1210.8161). ArXiv.

Pedersen, D. H. (2015). Twisting Functors for Quantum Group Modules. arXiv.org.

C. Penner, R. (2011). Tropicalized Lambda Lengths, Measured Laminations and Convexity. arXiv.org.

Penner, R. (2013). Tropical Lambda Lengths, Measured Laminations and Convexity. Journal of Differential Geometry, 94(2), 343-365.

Bérczi, G. (2019). Towards the Green–Griffiths–Lang conjecture via equivariant localisation. Proceedings of the London Mathematical Society, 118(5), 1057-1083. https://doi.org/10.1112/plms.12197

Mironov , A., Morozov , A. Y. & Shakirov, S. (2012). Torus HOMFLYPT as the Hall-Littlewood polynomials. Journal of Physics A: Mathematical and Theoretical, 45(35), 355202. https://doi.org/10.1088/1751-8113/45/35/355202

Madsen, T. B. & Swann, A. F. (2018). Toric geometry of Spin(7)-manifolds. arXiv.org.

Madsen, T. B. & Swann, A. F. (2018). Toric geometry of G2-manifolds. arXiv.org.

Madsen, T. B. & Swann, A. F. (2019). Toric geometry of G2-manifolds. Geometry & Topology, 23(7), 3459-3500. https://doi.org/10.2140/gt.2019.23.3459

Andersen, J. E., Huang, F. W., Penner, R. & Reidys, C. (2012). Topology of RNA-RNA interaction structures. Journal of Computational Biology, 19(7), 928-943. https://doi.org/10.1089/cmb.2011.0308

Reidys, C., Huang, F., Andersen, J. E., Penner, R., Stadler, P. & Nebel, M. (2011). Topology and prediction of RNA pseudoknots. Bioinformatics, 27(8), 1076-1085. https://doi.org/10.1093/bioinformatics/btr090

Andersen, J. E., Chekhov, L. O., Penner, R., Reidys, C. M. & Sułkowski , P. (2013). Topological recursion for chord diagrams, RNA complexes, and cells in moduli spaces. Nuclear Physics, Section B, 866(3), 414-443. https://doi.org/10.1016/j.nuclphysb.2012.09.012

Andersen, J. E., Chekhov, L., Norbury, P. & Penner, R. (2015). Topological recursion for Gaussian means and cohomological field theories. Theoretical and Mathematical Physics, 185(3), 1685-1717. https://doi.org/10.1007/s11232-015-0373-0

Andersen, J. E., Penner, R., Reidys, C. M. & Waterman, M. S. (2013). Topological classification and enumeration of RNA structures by genus. Journal of Mathematical Biology, 67(5), 1261-1278. https://doi.org/10.1007/s00285-012-0594-x

Andersen, J. E. (2010). Toeplitz Operators and Hitchin's Projectively Flat Connection. In O. Garcia-Prada, J. P. Bourguignon & S. Salamon (Eds.), The many facets of geometry: a tribute to Nigel Hitchin (pp. 177-209). Oxford University Press.

Egsgaard, J. K. & Jørgensen, S. F. (2016). The homological content of the Jones representations at q = −1. Journal of Knot Theory and Its Ramifications, 25(11), [1650062]. https://doi.org/10.1142/S0218216516500620

Egsgaard, J. K. & Fuglede Jørgensen, S. (2014). The homological content of the Jones representations at $q = -1$. arXiv.org.

Andersen, J. E. & Marzioni, S. (2016). The genus one Complex Quantum Chern-Simons representation of the Mapping Class Group. arXiv.org.

Johnson-Freyd, T. (2010). The formal path integral and quantum mechanics. Journal of Mathematical Physics, 51(12), 122103. https://doi.org/10.1063/1.3503472

Kildetoft, T. (2013). The classification of semisimple Lie algebras: A guide to the proof.

Macia, O. & Swann, A. F. (2019). The c-map on groups. Classical and Quantum Gravity, 37(1), [015015]. https://doi.org/10.1088/1361-6382/ab56ee

Andersen, J. E., Fuji, H., Penner, R. C. & Reidys, C. (2016). The boundary length and point spectrum enumeration of partial chord diagrams using cut and join recursion. arXiv.org.

Andersen, J. E., Fuji, H., Penner, R. C. & Reidys, C. (2017). The boundary length and point spectrum enumeration of partial chord diagrams using cut and join recursion. Travaux Mathématiques, 25, 213-232.

Andersen, J. E., Himpel, B., Jørgensen, S. F., Martens, J. & McLellan, B. D. K. (2017). The Witten–Reshetikhin–Turaev invariant for links in finite order mapping tori I. Advances in Mathematics, 304, 131-178. https://doi.org/10.1016/j.aim.2016.08.042

Andersen, J. E. & Himpel, B. (2012). The Witten-Reshetikhin-Turaev invariants of finite order mapping tori II. Quantum Topology, 3(3/4), 377-421.

Ellegaard Andersen, J. (2011). The Witten-Reshetikhin-Turaev invariants of finite order mapping tori I. arXiv.org.

Andersen, J. E. (2013). The Witten-Reshetikhin-Turaev invariants of finite order mapping tori I. Journal fuer die Reine und Angewandte Mathematik, (681), 1-38. https://doi.org/10.1515/crelle-2012-0033

Andersen, J. E., Gukov, S. & Pei, D. (2016). The Verlinde formula for Higgs bundles. arXiv.org.

Poulsen, N. S. (2016). The Universal Moduli Space of pairs of a Riemann surface and a Holomorphic Vector Bundle and Its Hitchin Connection. Centre for Quantum Geometry of Moduli Spaces, Aarhus University.

Andersen, J. E. & Kashaev, R. (2019). The Teichmüller TQFT. In B. Sirakov, P. Ney de Souza & M. Viana (Eds.), Proceedings of the International Congress Of Mathematicians 2018 (ICM 2018) (Vol. 2, pp. 2541-2565). World Scientific.

Andersen, H. H. (2013). The Role of Verma in Representation Theory. In R. Bhatia, C. S. Rajan & A. I. Singh (Eds.), Connected at Infinity II: A Selection of Mathematics by Indians (pp. 172-192). Hindustan Book Agency. Texts and Readings in Mathematics, Vol.. 67

Herbig, H-C. & Schwarz, G. W. (2013). The Koszul complex of a moment map. Journal of Symplectic Geometry, 11(3), 497-508.

Andersen, J. E. & Gammelgaard, N. L. (2014). The Hitchin-Witten Connection and Complex Quantum Chern-Simons Theory. arXiv.org.

Bjerre, M. (2018). The Hitchin connection for the Quantization of the moduli space of parabolic bundles on surfaces with marked points.

Herbig, H-C. & Seaton, C. (2013). The Hilbert series of a linear symplectic circle quotient. (pp. 1302.2662). arXiv.org.

Chirvasitu, A. & Johnson-Freyd, T. (2013). The Fundamental Pro-groupoid of an Affine 2-scheme. Applied Categorical Structures, 21(5), 469-522. https://doi.org/10.1007/s10485-011-9275-y

Bainbridge, M. & Möller, M. (2012). The Deligne–Mumford compactification of the real multiplication locus and Teichmüller curves in genus 3. Acta Mathematica, 208(1), 1-92. https://doi.org/10.1007/s11511-012-0074-6

Andersen, J. E. & Poulsen, N. S. (2016). The Curvature of the Hitchin Connection. arXiv.org.

Nissen, J-J. K. (2014). The Andersen-Kashaev TQFT. Centre for Quantum Geometry of Moduli Spaces, Aarhus University.

Andersen, J. E. & Malusà, A. (2017). The AJ-conjecture for the Teichmüller TQFT. ArXiv.

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