Kuo, C.J., Hsu, C.C., Lin, H.R. and Lin, K.K. (2009) An Efficient Algorithm for Minimum Feedback Vertex Sets in Rotator Graphs. Information Processing Letters, 109, 450-453.
http://dx.doi.org/10.1016/j.ipl.2009.01.004

has been cited by the following article:

• TITLE: An Algorithm for the Feedback Vertex Set Problem on a Normal Helly Circular-Arc Graph

  AUTHORS: Hirotoshi Honma, Yoko Nakajima, Atsushi Sasaki

  KEYWORDS: Design and Analysis of Algorithms, Feedback Vertex Set, Normal Helly Circular-Arc Graphs, Intersection Graphs

  JOURNAL NAME: Journal of Computer and Communications, Vol.4 No.8, June 27, 2016

  ABSTRACT: The feedback vertex set (FVS) problem is to find the set of vertices of minimum cardinality whose removal renders the graph acyclic. The FVS problem has applications in several areas such as combinatorial circuit design, synchronous systems, computer systems, and very-large-scale integration (VLSI) circuits. The FVS problem is known to be NP-hard for simple graphs, but polynomi-al-time algorithms have been found for special classes of graphs. The intersection graph of a collection of arcs on a circle is called a circular-arc graph. A normal Helly circular-arc graph is a proper subclass of the set of circular-arc graphs. In this paper, we present an algorithm that takes time to solve the FVS problem in a normal Helly circular-arc graph with n vertices and m edges.