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Chin-Chia Wu

Researcher at Feng Chia University

Publications -  182
Citations -  5335

Chin-Chia Wu is an academic researcher from Feng Chia University. The author has contributed to research in topics: Job shop scheduling & Scheduling (computing). The author has an hindex of 41, co-authored 181 publications receiving 4783 citations.

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Some scheduling problems with sum-of-processing-times-based and job-position-based learning effects

TL;DR: A new scheduling model with learning effects in which the actual processing time of a job is a function of the total normal processing times of the jobs already processed and of the job's scheduled position is introduced, showing that the single-machine problems to minimize makespan and total completion time are polynomially solvable.
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Some scheduling problems with deteriorating jobs and learning effects

TL;DR: A new scheduling model in which both job deterioration and learning exist simultaneously is introduced, and polynomial-time optimal solutions for some special cases of the problems to minimize makespan and total completion time are presented.
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A bi-criterion single-machine scheduling problem with learning considerations

TL;DR: A branch-and-bound and a heuristic algorithm are proposed to search for optimal and near-optimal solutions, respectively for a bi-criterion single-machine scheduling problem with a learning effect.
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A two-agent single-machine scheduling problem with truncated sum-of-processing-times-based learning considerations

TL;DR: In this article, the authors consider a two-agent scheduling problem in which the actual processing time of a job in a schedule is a function of the sum-of-processing-times-based learning and a control parameter of the learning function.
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Single-machine scheduling problems with a learning effect

TL;DR: This paper extends models in which the actual job processing time not only depends on its scheduled position, but also depends on the sum of the processing times of jobs already processed and shows that the single-machine makespan and the total completion time problems remain polynomially solvable under the proposed model.