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ILSGVCP: An improved local search algorithm for generalized vertex cover problem

Author

Listed:
  • Ran Tai
  • Dantong Ouyang
  • Ruizhi Li
  • Liming Zhang

Abstract

The generalized vertex cover problem (GVCP) is a well-known combinatorial problem of the classic minimum vertex cover problem with rich applications. And local search algorithm is an effective heuristic algorithm to solve GVCP. Therefore, In this paper, we develop an improved local search algorithm for the problem, namely ILSGVCP. Specifically, new choosing small weight rules called CSWR is presented for initialization to acquire a high-quality candidate solution. Furthermore, we propose a dynamic perturbation mechanism called DP with a novel formula which makes local search perturbed dynamically. Moreover, we combine CSWR and DP to propose our algorithm ILSGVCP. Finally, we carry out experiments to evaluate ILSGVCP on random instances with up to 1000 vertices and 400,000 edges and DIMACS instances. A detailed experimental evaluation reveals that ILSGVCP outperforms other state-of-the-art algorithms for the GVCP.

Suggested Citation

  • Ran Tai & Dantong Ouyang & Ruizhi Li & Liming Zhang, 2023. "ILSGVCP: An improved local search algorithm for generalized vertex cover problem," Journal of the Operational Research Society, Taylor & Francis Journals, vol. 74(11), pages 2382-2390, November.
  • Handle: RePEc:taf:tjorxx:v:74:y:2023:i:11:p:2382-2390
    DOI: 10.1080/01605682.2022.2147458
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