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Orthogonal forms of Kac–Moody groups are acylindrically hyperbolic
Annales de l’institut Fourier issue 6 volume 65 page 2613-2640 (2015)
Direct embeddings of relatively hyperbolic groups with optimal ℓp compression exponent
Journal für die reine und angewandte Mathematik (Crelles Journal) issue 703 volume 2015 (1 January 2015)
Embedding universal covers of graph manifolds in products of trees
Proceedings of the American Mathematical Society issue 10 volume 141 page 3337-3340 (14 June 2013)
A continuum of expanders
Geometric group theory
Gromov hyperbolic groups and their generalisations
Coarse geometry and embeddings
I am currently a Titchmarsh Research Fellow in the Topology group at the University of Oxford. Previously, I spent two years at UCLouvain working with Pierre-Emmanuel Caprace, a year at Université Paris-Sud, Orsay working with Romain Tessera, and was the (first) McDuff Postdoctoral Fellow at the Mathematical Sciences Research Institute for the Fall 2016 semester.
I am currently teaching undergraduate classes at St. Anne's College
Major / Recent Publications:
A continuum of expanders, to appear in Fundamenta Mathematicae. Preprint.
Orthogonal Forms of Kac-Moody groups are acylindrically hyerpbolic, joint with Pierre-Emmanuel Caprace. Ann. Inst. Fourier 65 Nr. 6 (2015), pp. 2613-2640. Preprint.
Direct Embeddings of Relatively Hyperbolic Groups with Optimal $\ell^p$ Compression Exponent. Journal für die reine und angewandte Mathematik (Crelles Journal). Volume 2015, Issue 703, pp. 147-172. Preprint.
Embedding Universal Covers of Graph Manifolds in Products of Trees, joint with Alessandro Sisto Proceedings of the AMS 141 (2013), pp. 3337-3340. Preprint.