Sa Earp, Ricardo; Toubiana, Eric Classification of surfaces of Delaunay type. (Classification des surfaces de type Delaunay.) (French) Zbl 0972.53007 Am. J. Math. 121, No. 3, 671-700 (1999). The authors define and study complete and noncomplete rotational \(f\)-special Weingarten surfaces in Euclidean space, where \(f\) is a function of class \(C^1\) on \([0;+ \infty[\) and \(h=f(H^2-K)\), \(H\) and \(K\) denote mean and Gauss curvature, respectively. Assuming some conditions on \(f\) the authors prove general existence and uniqueness theorems for such complete surfaces and classify \(f\)-special surfaces. Reviewer: W.Waliszewski (Łódź) Cited in 13 Documents MSC: 53A05 Surfaces in Euclidean and related spaces Keywords:surface of Delaunay type; Weingarten surface PDFBibTeX XMLCite \textit{R. Sa Earp} and \textit{E. Toubiana}, Am. J. Math. 121, No. 3, 671--700 (1999; Zbl 0972.53007) Full Text: DOI Link