An elliptic problem with critical exponent and positive Hardy potential
Summary: We give the existence result and the vanishing order of the solution in 0 for the following equation: \(-\Delta u+{\mu\over |x|^2}\) where \(x\in B_1\), \(\mu>0\), and the potential \(\mu/|x|^2-\lambda\) is positive in \(B_1\).
scientific article; zbMATH DE number 2163639