Miguel Anjos

Professor and Chair of Operational Research



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Miguel Anjos

Professor and Chair of Operational Research




Miguel Anjos

Professor and Chair of Operational Research



Computing globally optimal solutions for single-row layout problems using semidefinite programming and cutting planes


Journal article


M.F. Anjos, A. Vannelli
INFORMS Journal on Computing, vol. 20(4), 2008, pp. 611-617


Semantic Scholar DBLP DOI
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APA   Click to copy
Anjos, M. F., & Vannelli, A. (2008). Computing globally optimal solutions for single-row layout problems using semidefinite programming and cutting planes. INFORMS Journal on Computing, 20(4), 611–617. https://doi.org/10.1287/ijoc.1080.0270


Chicago/Turabian   Click to copy
Anjos, M.F., and A. Vannelli. “Computing Globally Optimal Solutions for Single-Row Layout Problems Using Semidefinite Programming and Cutting Planes.” INFORMS Journal on Computing 20, no. 4 (2008): 611–617.


MLA   Click to copy
Anjos, M. F., and A. Vannelli. “Computing Globally Optimal Solutions for Single-Row Layout Problems Using Semidefinite Programming and Cutting Planes.” INFORMS Journal on Computing, vol. 20, no. 4, 2008, pp. 611–17, doi:10.1287/ijoc.1080.0270.


BibTeX   Click to copy

@article{m2008a,
  title = {Computing globally optimal solutions for single-row layout problems using semidefinite programming and cutting planes},
  year = {2008},
  issue = {4},
  journal = {INFORMS Journal on Computing},
  pages = {611-617},
  volume = {20},
  doi = {10.1287/ijoc.1080.0270},
  author = {Anjos, M.F. and Vannelli, A.}
}

Abstract

This paper is concerned with the single-row facility layout problem (SRFLP). A globally optimal solution to the SRFLP is a linear placement of rectangular facilities with varying lengths that achieves the minimum total cost associated with the (known or projected) interactions between them. We demonstrate that the combination of a semidefinite programming relaxation with cutting planes is able to compute globally optimal layouts for large SRFLPs with up to 30 facilities. In particular, we report the globally optimal solutions for two sets of SRFLPs previously studied in the literature, some of which have remained unsolved since 1988.





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