My research interests lie primarily in the field of algebraic geometry. So far, I have mainly focused on questions concerning the moduli theory of coherent sheaves on algebraic varieties. Below is a list of my academic works.
My research interests lie primarily in the field of algebraic geometry. So far, I have mainly focused on questions concerning the moduli theory of coherent sheaves on algebraic varieties. Below is a list of my academic works.
Semistability conditions defined by ample classes (with D. Mégy and M. Toma), Geom. Dedicata 219, no. 18 (2025), Preprint arXiv:2402.07758v2
Restriction theorems for semistable sheaves, Doc. Math. 29, no. 3, 597–625 (2024), Preprint arXiv:2204.01762
Moduli spaces of slope-semistable pure sheaves, Ann. Inst. Fourier 74, no. 5, 2141–2186 (2024), Preprint arXiv:2105.09395v3
Projectivity of moduli of higher rank PT-stable pairs on threefolds (with T. Tajakka), Preprint arXiv:2502.14530 (2025)
Uniform boundedness of semistable pure sheaves on projective manifolds (with J. Ross and M. Toma), accepted in Pure Appl. Math. Q. (2024), Preprint arXiv:2403.12855, see related poster
Slope-semistability and moduli of coherent sheaves: a survey (with M. Toma), accepted in Rev. Roum. Math. Pures Appl. (2024), Preprint arXiv:2407.13485
Moduli spaces of slope-semistable sheaves with reflexive Seshadri graduations (with M. Toma), submitted (2024), Preprint arXiv:2407.06819
I did my PhD at the University of Lorraine in Nancy, France, under the supervision of Prof. Matei Toma.
You can download the thesis manuscript at www.theses.fr.
Thesis title: Moduli spaces of semistable sheaves. Defence date: 30 September 2022