\({\mathcal C}^k\) estimates for \({\overline\partial}\) on \(q\)-convex wedges
Using integral representations, the author shows that the equation \(\overline\partial u=f\) for a \((0,q)\)-form \(f\) of class \(C^k\) on a generic wedge of \(\mathbb{C}^n\) which is \((n-r)\)-convex has a solution in \(C^{k-1+\alpha}\) for all \(0\leq\alpha<1\).
scientific article; zbMATH DE number 1761099