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Minimizing the flow time without migration. (English) Zbl 1345.68025

Vitter, Jeffrey Scott (ed.) et al., Proceedings of the 31st annual ACM symposium on theory of computing, STOC 1999. Atlanta, GA, USA, May 1–4, 1999. New York, NY: ACM, Association for Computing Machinery (ISBN 1-58113-067-8). 198-205 (1999).

MSC:

68M20 Performance evaluation, queueing, and scheduling in the context of computer systems
68W25 Approximation algorithms
68W27 Online algorithms; streaming algorithms

Citations:

Zbl 0962.68007
Full Text: DOI

References:

[1] K.R. Baker. Introduction to Sequencing and Scheduling. Wiley, 1974.
[2] J. Du, J. Y. T. Leung, and G. H. Young. Minimizing mean flow time with release time constraint. Theoretical Computer Science, 75(3):347-355, 1990. 10.1016/0304-3975(90)90100-V · Zbl 0701.68008
[3] L. Hall, D. Shraoys, and J. Wein. Scheduling to minimize average completion time: Off-line and on-line algorithms. In Proc. of 7th ACM-SIAM Symposium on Discrete Algorithms, pages 142-151, 1996. · Zbl 0845.90071
[4] L.A. Halt. Approximation algorithms for scheduling. In D.S. Hochbaum, edi or, Approximation atgoritl tns for NP-hard problems, pages 1-45. PWS publishing company, 1997.
[5] H. Kellerer, T Tautenhahn and G.J. Woeginger. Approximability and nonapproximability results for minim/zing total flow time on a single machine. Proc. of the 28th Annual ACM Symposium on the Theory of Computing, pp. 418-426, 1996. 10.1145/237814.237989 · Zbl 0915.90151
[6] E.L. Lawler, J.K Lenstra, A.H.G. Rinnooy Kan, and D.! . Shmoys. Sequencing and scheduling: algorithms and comptexity. In Handbooks in operations research and management science, volume 4, pages 445-522. North Holland, 1993. · Zbl 0798.90028
[7] S. Leonardi and D. Raz. Approximating total flow time on parallel machines. In Proceedings of the Twenty- Ninth Annual ACM Symposium on Theory of Computing, pages t l 0-1 t 9, E1 Paso, Texas, 1997. 10.1145/258533.258562 · Zbl 0962.68007
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