Professore Ordinario (Full Professor)

Dipartimento di Matematica, Università di Torino, 

Via Carlo Alberto 10, 10124, Torino, Italy. 

e-mail: luigi.vezzoni"at"unito"dot"it, luigi.vezzoni"at"gmail"dot"com


Welcome to my home page!


I am an Italian Researcher at the Math Institute of the University of Torino.                

My main research interests are Special Structures with torsion on Real and Complex  Manifolds.


Currently I'm the Deputy Director for research of the Mathematics Department of the University of Torino.

   

Here is my  CV

Funds


FIRB 2012 Geometria Differenziale a Teoria Geometrica delle funzioni : Local investigator. 2013-2017. 


Events


Differential Geometry workshop in Lerici [link]

La scienza incontra Torino: Dialoghi sulla Matematica Contemporanea [link]

Differential Geometry Seminars Torino. [link]


Selected Papers

On the stability of the anomaly flow (with L. Bedulli).  Math. Res. Lett. Math. Res. Lett. 29 (2022), no. 2, 323–338.

Solutions to the Hull-Strominger system with torus symmetry (with A. Fino and G. Grantcharov)Comm. Math. Phys. 338 (2021), no2, 947–967. [arXiv].

Stability of geometric flows of closed forms (with L. Bedulli). Adv. in Math. 364. (2020).  [arXiv].

Hermitian Curvature flow on Lie groups and static invariant metrics (with R. Lafuente and M. Pujia). Trans. Amer. Math. Soc.  373 (2020) 36973993. [arXiv].

A scalar Calabi-type flow in Hermitian Geometry: Short-time existence and stability (with L. Bedulli). Ann. Sc. Norm. Super. Pisa Cl. Sci. Vol. XX, issue 2 (2020). [arXiv].

Astheno-Kähler and balanced structures on fibrations (with A. Fino and G. Grantcharov). IMRN 22 (2019), 7093–7117. [arXiv]. 

A sharp quantitative version of Alexandrov's theorem via the method of moving planes, (with G. Ciraolo). JEMS 20, (2018) 261–299. [arXiv].

A parabolic flow of balanced metrics, (with L. Bedulli). Crelle's Journal Volume 723 (2017), 79–99. [arXiv].   

The Calabi-Yau equation on the Kodaira-Thurston manifold, viewed as S^1 bundle over a 3-torus, (with A. Fino and E. Buzano). JDG 101, (2015), n. 2, 175195. [arXiv] [journal]

The Calabi-Yau equation on 4-manifolds over 2-tori (with A. Fino, Y.Y. Li and S. Salamon). Trans. Amer. Math. Soc. 365 (2013), no. 3, 1551–1575. [arXiv] [journal]

To see the complete list of my papers go here.

Other
Superfici Topologia (e anche fumetti) 

(Video divulgativo).