About
Positions
Postdoc Feb 2015 -
Kungliga Tekniska Hogskolan (KTH)
Devoloping a boundary integral method for 3D deformable drops with insulable surfactant. The discretization is based on a spherical harmonics expansion and focus on different aspects:
- Boundary integral formulation, for the Stokes flow with particular attention when dealing with singular and nearly singular integrals
- Fast and accurate reparametrization procedure
- IMEX (implicit-explicit) Runge-Kutta scheme for solving the advection-diffusion equation of the surfactant living on the surface of the deforming drops
Supervisor: Prof. Anna-Karin Tornberg
PhD student Nov 2011 - Jan 2015
Ph.D. in Applied Mathematics at “La Sapienza” University of Rome.
Title of the PhD thesis:
"Energy, enstrophy and symmetry preserving schemes for the numerical integration of non-linear advective problems."
Supervisor: Prof. Bernardo Favini
Scholarship Mar 2011 - Oct 2011
Scholarship at CNR ISAC Institute:
Study of micrometeorology and pollutants dispersions in Civitavecchia harbour
CNR ISAC, Tor Vergata, Rome, Italy
Education
University of Rome, La Sapienza 2008 - 2011
Field of study: Applied Mathematics
Degree: Master Degree
Joint work with CNR Roma Tor Vergata on Lagrangian Model for pollutant dispersion
Supervisors: Prof. C. Mascia and Dott. R. Sozzi (ARPALAZIO)
Final grade: 110/110 cum laude
Queen Mary University of London 2008 - 2009
Field of study: Applied Mathematics
Degree: Erasmus Experience
University of Rome, La Sapienza 2005 - 2008
Field of study: Mathematics
Degree: Bachelor Degree
Bachelor’s degree in Mathematics: 29 October 2008
“La Sapienza” University of Rome.
Joint work with Roma Tre University on Cut Elimination Theorem
Supervisors: Prof. C. Bernardi and Prof. L. Tortora De Falco
Final grade: 110/110
Skills
Languages:
Italian: mother tongue.
Good written and spoken English.
Basic written and spoken French.
IT skills:
UNIX and Windows
LateX, Microsoft Office Programs
FORTRAN 90, C++
MATLAB
Professional interests
Mathematical models for fluid dynamics (Navier-Stokes eq, Stokes eq); discretization and implementation of mathematical models; numerical analysis.
In particular I'm very interested in: Mimetic schemes, finite difference schemes, SBP operators, Boundary Integral Methods, Spectral Methods
CV
Please sign in to view the CV.

