- Differentiability, porosity and doubling in metric measure spaces (with G. Speight).
- Structure of measures in Lipschitz differentiability spaces.
- Characterizations of rectifiable metric measure spaces (with S. Li).
- Differentiability and Poincaré-type inequalities in metric measure spaces (with S. Li).
- The Besicovitch-Federer projection theorem is false in every infinite dimensional Banach space (with M. Csörnyei and B. Wilson).
- On the conformal dimension of product measures (with T. Orponen).
- Purely unrectifiable metric spaces and perturbations of Lipschitz functions.
- Quantitative absolute continuity of planar measures with two independent Alberti representations (with T. Orponen).
- Cheeger’s differentiation theorem via the multilinear Kakeya inequality (with I. Kangasniemi and T. Orponen).
- Characterising rectifiable metric spaces using tangent spaces.
- Bi-Lipschitz embeddings of the space of unordered m-tuples with a partial transportation metric (with A. L. Garcia-Pulido).
- Typical Lipschitz maps on rectifiable metric spaces (with J. Takáč).
- Uniformly rectifiable metric spaces: Lipschitz images, Bi-Lateral Weak Geometric Lemma and Corona Decompositions (with M. Hyde and R. Schul).
- On the closability of differential operators (with G. Alberti and A. Marchese).