Analysis

Reading courses in Analysis

- Compact quantum groups (A. D'Andrea, C. Pinzari)
- Dispersive equations (P. D'Ancona, L. Fanelli)
- Nonlinear Schrodinger equation (P. D'Ancona, L. Fanelli)
- The nonlinear Dirichlet problem with non-smooth data (L. Boccardo)
- Quasi-linear elliptic equations with sub-critical lower order terms (L. Boccardo)
- Linear elliptic equations with singular drift term (L. Boccardo)
- Control theory (G. Crasta)
- Viscosity solutions for Hamilton-Jacobi equations (I. Capuzzo Dolcetta, G. Crasta,
  A. Siconolfi)
- Viscosity solutions for second order equations (I. Birindelli, I. Capuzzo Dolcetta, G. Crasta,
  F. Leoni)
- Conservation laws (G. Crasta, C. Mascia, A. Terracina)
- Vectorial calculus of variations (A. Garroni, E. Spadaro)
- Homogeneization theory (A. Braides, A. Garroni)
- Gamma-convergence (A. Braides, A. Garroni, A. Malusa)
- Phase transition problems (A. Garroni, A. Pisante)
- Variational modeling in material sciences (A. Garroni)
- Variational evolutions and gradient flows (N. Ansini, A. Braides, A. Malusa)
- Geometric measure theory (A. Garroni, E. Spadaro)
- BV functions and finite perimeter sets (A. Garroni)
- Regularity for elliptic equations and harmonic maps (A. Pisante, E. Spadaro)
- Fully nonlinear elliptic operators (I. Birindelli, F. Leoni)
- Degenerate elliptic operators (I. Birindelli, F. Leoni)
- Variational and topological methods in Nonlinear Analysis (F. De Marchis, F. Pacella)
- Maximum Principles for elliptic PDE's  (F. De Marchis, F. Pacella)
- Mathematical methods for biomathematics (R. Natalini)

© Università degli Studi di Roma "La Sapienza" - Piazzale Aldo Moro 5, 00185 Roma