文摘
For , let be the class of graphs that contain vertices meeting all its cycles. The minor-obstruction set for is the set containing all minor-minimal graphs that do not belong to . We denote by the set of all outerplanar graphs in . In this paper, we provide a precise characterization of the class . Then, using singularity analysis over the counting series obtained with the Symbolic Method, we prove that where and ( is the smallest positive root of a quadratic equation).