Davide Masoero

Contactos

Departamento de Matemática


Email dmasoero@ciencias.ulisboa.pt

Carreira Investigação
Categoria Investigador Principal

Currículo Resumido

I am an FCT Researcher at the Group of Mathematical Physics of Lisbon University. I completed the PhD in Mathematics (Mathematical Physics) in 2010 by Scuola Internazionale Superiore di Studi Avanzati (SISSA), under the supervision of Boris Dubrovin. I have published 19 papers (10 in the last 5 years), mostly in top journals. These include Comm. Math. Phys (3 x, all since 2016), Nonlinearity (2x), JHEP, JSTAT, Int. Math. Res. Notices, Physica D, JPhysA, Letters in Mathematical Physics (2x), Nucl. Phys. B. Since 2016, I have obtained over 500.000 (five hundred thousand) Euro, divided into 3 research grants. These are the FCT Investigator Grant (2017-2021, 232.000 Euro), and 2 FCT projects of which I am the P.I.: A mathematical foundation for the ODE/IM correspondence (2017-2022, 50.000 Euro); Irregular connections on algebraic curves and quantum field theory (2018-2021, 222.000 Euro), with ten members (based in Lisbon, Turin, Milan, and New-York). I was a visiting scholar of the R.I.M.S. (Kyoto, July 2010), of The University of Sydney (Nov-Dec 2015), of Centro De Giorgi (Scuola Normale di Pisa, Dec 2017), of the Simons Center for Geometry and Physics (Nov-Dec 2018), and of the Isaac Newton Institute (Cambridge, May 2021), In my career, I delivered about 55 invited talks (23, since 2016). In the framework of the projects I lead, I have organised one international conference, one triennial seminar series, and four mini-courses, whose contributions are recorded and freely available at https://irregular.rd.ciencias.ulisboa.pt. I currently supervise three post-doc researchers, and I have formerly supervised one graduate student and mentored one graduate and one undergraduate student.


Publicações selecionadas
  • Roots of generalised Hermite polynomials when both parameters are large. Nonlinearity (2021) 34, 1663-1732. (With P. Roffelsen)
  • Counting monster potentials. Journal of High Energy Physics 2021.2 (2021): 1-60. (With R. Conti)
  • Opers for higher states of quantum KdV models." Communications in Mathematical Physics 378.1 (2020): 1-74. (With A. Raimondo)
  • Bethe Ansatz and the Spectral Theory of Affine Lie Algebra-Valued Connections I. The simply-laced Case. Commun. Math. Phys. (2016) 344: 719 (with A. Raimondo and D. Valeri)
  • Poles of integrale tritronquee and anharmonic oscillators. A WKB approach J. Phys. A: Math. Theor. (2010) 43 095201.

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