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Wooseung Jang

Researcher at University of Missouri

Publications -  31
Citations -  816

Wooseung Jang is an academic researcher from University of Missouri. The author has contributed to research in topics: Supply chain & Scheduling (computing). The author has an hindex of 14, co-authored 31 publications receiving 762 citations. Previous affiliations of Wooseung Jang include Chonbuk National University.

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Journal ArticleDOI

Unrelated parallel machine scheduling with setup times using simulated annealing

TL;DR: Simulated annealing (SA), a meta-heuristic, is employed in this study to determine a scheduling policy so as to minimize total tardiness, and shows that the proposed SA method significantly outperforms a neighborhood search method in terms of total tardyness.
Proceedings ArticleDOI

Scheduling unrelated parallel machines to minimize total weighted tardiness

TL;DR: A two-level batch scheduling framework is suggested based on the features of batch scheduling, and existing heuristics, which show excellent performance in terms of total weighted tardiness for the single machine scheduling are extended.
Journal ArticleDOI

Single machine stochastic scheduling to minimize the expected number of tardy jobs using mathematical programming models

TL;DR: New approaches are developed for the single machine scheduling problem that generate near optimal solutions after the original stochastic problem is transformed into a non-linear integer programming model and its relaxations.
Journal ArticleDOI

Supply chain models for small agricultural enterprises

TL;DR: This paper develops models for supply chain issues facing small farmers, solve them, and suggest their uses and future considerations, including B2C and B2B aspects of an agricultural supply chain model.
Journal ArticleDOI

A new rule for minimizing the number of tardy jobs in dynamic flow shops

TL;DR: A new scheduling rule for minimizing the number of tardy jobs in a dynamic flow shop consisting of m machines is presented, derived by dividing the m machine problem into several one-machine sub-problems, and optimally solving each one- machine sub-problem by applying a variation of the Moore–Hodgson algorithm.