Curvature flows on surfaces with boundary
Let \(M\) be a compact surface with boundary with \(K\) the Gaussian curvature of \(M\) and \(k\) the geodesic curvature of the boundary of \(M\). This paper studies evolution equations with the limit Riemannian metric satisfying either 1) \(k=0\) and \(K=\) constant or 2) \(K=0\) and \(k=\) constant.
scientific article; zbMATH DE number 1889143