Current Ph.D. Courses

Analisi armonica (Harmonic analysis) taught by J. Bellazzini
Analisi Gaussiana (Gaussian analysis) taught by D. Trevisan
Calcolo delle variazioni B (Calculus of variations B: Regularity theory for minima of variational integrals) taught by A. Pratelli
Determinazione orbitale (Orbital determination) taught by G. Tommei
Curve Ellittiche (Elliptic curves) taught by T. Szamuely
Geometria – Analisi complessa B (Complex analysis) taught by F. Bianchi
Geometria Riemanniana (Riemannian Geometry) taught by D. Conti
Gruppi algebrici lineari (Linear algebraic groups) taught by A. Maffei
Metodi numerici per catene di Markov (Numerical methods for Markov chains) taught by B. Meini
Metodi numerici per la grafica (Numerical methods for graphics) taught by P. Boito
Modelli Matematici in Biomedicina e Fisica Matematica (Mathematical models in biomedicine and mathematical physics) taught by V. Georgiev

Algebra superiore A (Commutative algebra) taught by E. Sbarra
Geometria algebrica F (Toric varieties) taught by M. Talpo
Geometria differenziale complessa (Complex differential geometry) taught by G. Pearlstein
Topologia algebrica B (Algebraic topology B: Algebraic and combinatorial topology, with application to Hyperplane Arrangements and related spaces) taught by M. Salvetti
Teoria dei Nodi A (Knot theory A: Invariants of knots and links, theory of braids) taught by P. Lisca
Equazioni della Fluidodinamica (Equations of fluid mechanics) taught by L. C. Berselli
Equazioni ellittiche (Elliptic partial differential equations) by B. Velichkov
Analisi dei dati (Data analysis) taught by M. Romito and A. Papagiannouli
Meccanica Celeste (Celestial mechanics: Singularities and periodic orbits in the N-body problem) taught by L. Gronchi
Fisica Matematica (Mathematical Physics: Insights in the Theory of Dynamical Systems and in the Hamiltonian) taught by C. Bonanno
Meccanica Superiore (Advanced mechanics: Measure of chaos and ergodic methods in mechanics) taught by P. Giulietti
Meccanica Spaziale (Space mechanics: Motion of artificial satellites and space probes, interplanetary space missions) taught by G. Baù
Metodi numerici per equazioni alle derivate parziali (Numerical methods for partial differential equations) taught by L. Heltai