Published papers: 

1. Flows of SU(2)-structures (joint with Henrique Sá Earp) - Mathematische Zeitschrift 311, article 14 (2025) - published version, arXiv:2407.03127

2. Deformed G2-instantons on R4 x S3 - Proceedings of the American Mathematical Society 153, Number 6, 2621-2638 (2025) - published version, arXiv:2208.10380

3. Examples of deformed Spin(7)-instantons/Donaldson-Thomas connections - Communications in Mathematical Physics 405, article 183 (2024) - published version, arXiv:2311.11794 

4. Harmonic flow of quaternion-Kähler structures (joint with Henrique Sá Earp) - The Journal of Geometric Analysis 34, article 183 (2024) - published version, arXiv:2301.12494

5. Explicit abelian instantons on S1-invariant Kähler Einstein 6-manifolds - Journal of Geometry and Physics 203, 105269 (2024) - published version, arXiv:2207.02940

6. Anti-instantons on a class of quaternionic Kähler manifolds - The Quarterly Journal of Mathematics 74, Issue 4, 1403-1413 (2023) - published version, preprint version (short note)

7. Einstein metrics on bundles over hyperKähler manifolds - Communications in Mathematical Physics 403, 1-35 (2023) - published version, arXiv:2105.04254 

8. Spin(7) metrics from Kähler Geometry - Communications in Analysis and Geometry 31, Number 5, 1217-1258 (2023) - published version, arXiv:2002.03449

9. Symmetries, tensors, and the Horrocks bundle (joint with Simon Salamon) - Differential Geometry and its Applications 82, article 101892 (2022) - published version (originally written for a special issue) 

10. S1-invariant Laplacian flow - The Journal of Geometric Analysis 32, article 17 (2022) - published version, arXiv:2007.05130 

11. S1-quotient of Spin(7)-structures - Annals of Global Analysis and Geometry 57, 489-517 (2020) - published version, arXiv:1909.03962

Preprints:

1. The holonomy of the Obata connection on Joyce hypercomplex manifolds (joint with Beatrice Brienza, Giovanni Gentili, Luigi Vezzoni) - arXiv:2509.07722 (submitted)

2. Some remarks on strong G2-structures with torsion (joint with Anna Fino) - arXiv:2502.06066 (submitted)

PhD Thesis: 

Circle and Torus Actions in Exceptional Holonomy (2020) - supervised by Jason Lotay and Simon Salamon 

Master's Thesis: 

A functional analytic approach to Morse Theory (2016) - supervised by Chris Wendl - this is a thorough exposition to the analytic ideas involved in the setup of infinite dimensional Morse theory