1. Differentiability, porosity and doubling in metric measure spaces (with G. Speight).
  2. Structure of measures in Lipschitz differentiability spaces.
  3. Characterizations of rectifiable metric measure spaces (with S. Li).
  4. Differentiability and Poincaré-type inequalities in metric measure spaces (with S. Li).
  5. The Besicovitch-Federer projection theorem is false in every infinite dimensional Banach space (with M. Csörnyei and B. Wilson).
  6. On the conformal dimension of product measures (with T. Orponen).
  7. Purely unrectifiable metric spaces and perturbations of Lipschitz functions.
  8. Quantitative absolute continuity of planar measures with two independent Alberti representations (with T. Orponen).
  9. Cheeger’s differentiation theorem via the multilinear Kakeya inequality (with I. Kangasniemi and T. Orponen).
  10. Characterising rectifiable metric spaces using tangent spaces.