Preemptive scheduling of equal-length jobs in polynomial time
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Publication:626963
DOI10.1007/S11786-009-0003-ZzbMath1205.90132OpenAlexW2128914352MaRDI QIDQ626963
George B. Mertzios, Walter Unger
Publication date: 19 February 2011
Published in: Mathematics in Computer Science (Search for Journal in Brave)
Full work available at URL: http://dro.dur.ac.uk/9049/1/9049.pdf
Cites Work
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- An \(O( n^2)\) algorithm for scheduling equal-length preemptive jobs on a single machine to minimize total tardiness
- The complexity of mean flow time scheduling problems with release times
- Preemptive scheduling to minimize mean weighted flow time
- A dynamic programming algorithm for preemptive scheduling of a single machine to minimize the number of late jobs
- An O\((n^4)\) algorithm for preemptive scheduling of a single machine to minimize the number of late jobs
- Preemptive scheduling of equal-length jobs to maximize weighted throughput.
- Scheduling equal-length jobs on identical parallel machines
- Polynomial time algorithms for minimizing the weighted number of late jobs on a single machine with equal processing times
- Complexity results for single-machine problems with positive finish-start time-lags
- Preemptive Scheduling of Equal Length Jobs on Two Machines to Minimize Mean Flow Time
- Scheduling identical jobs on uniform parallel machines
- Multiprocessor Scheduling of Unit-Time Jobs with Arbitrary Release Times and Deadlines
- Scheduling Unit–Time Tasks with Arbitrary Release Times and Deadlines
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