Modules running in the period selected: 45.
Click on the module to see the timetable and course details.
Topic | Description | Research area |
---|---|---|
Numerical approximation | We implement algorithms to calculate a numerical approximation of a complicated function, defined either directly by an explicit formula or procedure or else, for example, defined indirectly as the solution of a differential equation of some type. |
Mathematics - applications and modelling
Numerical analysis |
Inequalities | We study polynomial inequalities of Markov/Bernstein type for the derivatives of multivariate polynomials. |
Mathematics - applications and modelling
Inequalities For maximal function inequalities |
Multivariate Polynomial Interpolation | We study optimal points and their asymptotic distribution for polynomial interpolation on a compact set in R^n |
Mathematics - applications and modelling
Approximations and expansions |
Pluripotential theory | A function defined on C^n is said to be plurisubharmonic if restricted to every complex line it is a subharmonic function of one variable. Pluripodtential Theory is the study of such functions and is, in particular, the correct theory for the study of multivariate polynomials. |
Mathematics - applications and modelling
Pluripotential theory |
Title | Starting date |
---|---|
Approssimazione multivariata con basi polinomiali e radiali | 2/29/12 |
Interpolazione multivariata con polinomi, RBF e altre basi e applicazioni (PRIN 2009) | 7/15/11 |
Near Optimal Points for Multivariate Interpolation | 1/1/10 |
Office | Collegial Body |
---|---|
member | Mathematics Teaching Committee - Department Computer Science |
member | Computer Science Department Council - Department Computer Science |