Heterogeneous-criteria scheduling: Minimizing weighted number of tardy jobs and weighted completion time
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Publication:1905089
DOI10.1016/0305-0548(94)00090-UzbMath0838.90067OpenAlexW1987344586MaRDI QIDQ1905089
Publication date: 16 January 1996
Published in: Computers \& Operations Research (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0305-0548(94)00090-u
Related Items (16)
New algorithms for minimizing the weighted number of tardy jobs on a single machine ⋮ Proportionate flow shop scheduling with multi-agents to maximize total gains of JIT jobs ⋮ Multi-agent scheduling in a no-wait flow shop system to maximize the weighted number of just-in-time jobs ⋮ Single machine scheduling with two competing agents and equal job processing times ⋮ Scheduling two job families on a single machine with two competitive agents ⋮ Single machine scheduling with interfering job sets ⋮ Pareto‐scheduling with double‐weighted jobs to minimize the weighted number of tardy jobs and total weighted late work ⋮ A survey of due-date related single-machine with two-agent scheduling problem ⋮ A state-of-the-art survey on multi-scenario scheduling ⋮ Parameterized multi-scenario single-machine scheduling problems ⋮ A single-machine bi-criterion scheduling problem with two agents ⋮ A common framework and taxonomy for multicriteria scheduling problems with interfering and competing jobs: multi-agent scheduling problems ⋮ A graph-oriented approach for the minimization of the number of late jobs for the parallel machines scheduling problem ⋮ A Lagrangian approach to single-machine scheduling problems with two competing agents ⋮ Scheduling interfering job sets on parallel machines ⋮ Proportionate Flow Shop Scheduling with Two Competing Agents to Minimize Weighted Late Work and Weighted Number of Late Jobs
Cites Work
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- Optimal scheduling policies for a class of queues with customer deadlines to the beginning of service
- Optimization and Approximation in Deterministic Sequencing and Scheduling: a Survey
- Maximum matching in a convex bipartite graph
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