ADRIANO PISANTE

Calculus  unit-I  2025/2026 (ACSAI;  teacher: Pisante)
 
Info, course notes, exercises and much more on elearning sapienza 
 
https://elearning.uniroma1.it/course/view.php?id=20048

 
Lectures will be at Aula 3 de Lollis  from September 30th until December 18th as follows

Tue 8-11am
Thur  11am-1pm
Office hours: thur,  9:30-10:30am
 
Istituzioni di Analisi Superiore - 2025/26 (Mathematics and Applied Mathematics; teacher: Pisante)
 
Info, course notes, exercises and much more on elearning sapienza 
 
https://elearning.uniroma1.it/course/view.php?id=19978

Lectures will be at Aula III  (NEF) and Aula IV (Department of Mathematics)   from September 30th until December 19th as follows

Tue,       3-5pm (Aula III)
Wed,  3-5pm (Aula III)
Fri,       8-10am (Aula IV)

Office hours:  wed,  5-6:30pm 

Adriano Pisante is Full Professor in Mathematical Analysis in the University of Rome I "La Sapienza". Laurea in Mathematics at the University of Rome I, Ph.D. in Mathematics at the University of Rome I.

He spent visits and research periods in several departments in Paris, Zurich, Leipzig, Oxford, Bonn, Bilbao, Pittsburgh and Houston.

He has been Assistant Professor at the University of Rome I, 2005-2017. Associate Professor at the University of Rome I, 2018-2022. Full Professor at the University of Rome I, 2022-present.

He has supervised 15 Bachelor students, 10 Master students, 1 PhD student and 3 Postdocs

He has co-organized 4 international conferences.

Main research topics include:

-variational problems in Mathematical Physics (construction and localization of Wannier functions in periodic crystals; symmetry and qualitative properties of minimizers for Ginzburg-Landau and Landau-De Gennes functionals),

-nonlocal variational problems (energy functionals in fractional Sobolev spaces with lack of compactness, bubbling and concentration phenomena, for real-valued and circle-valued maps),

-singular limits in geometric analysis (construction of minimal surfaces with prescribed boundary at infinity in hyperbolic space; approximation of mean curvature flows on manifolds; stochastic fluctuations around mean curvature flows),

-parabolic evolution problems ( Instability of singular Yamabe metrics; nonuniqueness for the harmonic heat flows; well-posedness for a stochastic Allen-Cahn equation, inverse mean curvature flow).