**abstract:**
Given a family of locally Lipschitz vector fields $X(x)=(X_{1}(x),\dots,X_{m}(x))$ on $\mathbb{R}^{n$,} $m\leq n$, we study functionals depending on $X$.
We prove an integral representation for local functionals with respect to $X$ and a result of $\Gamma$-compactness for a class of integral functionals depending on $X$. The results are then applied to study the $\bbH$-convergence of linear differential operators in divergence form modeled on $X$.
The talk is based on joint works with Alberto Maione and Francesco Serra Cassano.

Wed 12 Feb, 14:00 - 14:50, Aula Dini

Talk

<< Go back