2 papers
math.AP2019
Weighted multipolar Hardy inequalities and evolution problems with Kolmogorov operators perturbed by singular potentials
Anna Canale, Francesco Pappalardo, Ciro Tarantino
The main results in the paper are the weighted multipolar Hardy inequalities \begin{equation*} c\int_{\R^N}\sum_{i=1}^n\frac{u^2}{|x-a_i|^2}\,dμ\leq\int_{\R^N}|\nabla u |^2dμ+ K\in…
math.AP2018
A class of weighted Hardy inequalities and applications to evolution problems
Anna Canale, Francesco Pappalardo, Ciro Tarantino
\begin{abstract} We state the following weighted Hardy inequality \begin{equation*} c_{o, μ}\int_{{\R}^N}\frac{φ^2 }{|x|^2}\, dμ\le \int_{{\R}^N} |\nablaφ|^2 \, dμ+ K \int_{\R^N}φ^…