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Original Articles

An efficient algorithm for the single machine total tardiness problem

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Pages 661-674 | Received 01 Nov 1999, Accepted 01 Nov 2000, Published online: 27 Apr 2007

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Wei Sun, Yang Yu, Qi Lou, Junwei Wang & Yuechao Guan. (2020) Reducing the total tardiness by Seru production: model, exact and cooperative coevolution solutions. International Journal of Production Research 58:21, pages 6441-6452.
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Articles from other publishers (12)

Xiangyi Zhang & Lu Chen. (2022) A general variable neighborhood search algorithm for a parallel-machine scheduling problem considering machine health conditions and preventive maintenance. Computers & Operations Research 143, pages 105738.
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Shengsheng Niu, Shiji Song, Jian-Ya Ding, Yuli Zhang & Raymond Chiong. (2019) Distributionally robust single machine scheduling with the total tardiness criterion. Computers & Operations Research 101, pages 13-28.
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Alexander Anatolievich Pavlov, Elena Borisovna Misura, Oleg Valentinovich Melnikov & Iryna Pavlovna Mukha. 2019. Advances in Computer Science for Engineering and Education. Advances in Computer Science for Engineering and Education 429 436 .
Khaled S. Abdallah & Jaejin Jang. (2017) Scheduling a single machine with job family setup times to minimize total tardiness. Scheduling a single machine with job family setup times to minimize total tardiness.
Andrew Junfang Yu & Javad Seif. (2016) Minimizing tardiness and maintenance costs in flow shop scheduling by a lower-bound-based GA. Computers & Industrial Engineering 97, pages 26-40.
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John J. Kanet. (2014) One-Machine Sequencing to Minimize Total Tardiness: A Fourth Theorem for Emmons. Operations Research 62:2, pages 345-347.
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Shuyu Zhou & Zhaohui Liu. (2013) A theoretical development for the total tardiness problem and its application in branch and bound algorithms. Computers & Operations Research 40:1, pages 248-252.
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Christos Koulamas. (2010) The single-machine total tardiness scheduling problem: Review and extensions. European Journal of Operational Research 202:1, pages 1-7.
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Shunji Tanaka & Mituhiko Araki. (2008) A branch-and-bound algorithm with Lagrangian relaxation to minimize total tardiness on identical parallel machines. International Journal of Production Economics 113:1, pages 446-458.
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J. J. Kanet. (2007) New Precedence Theorems for One-Machine Weighted Tardiness. Mathematics of Operations Research 32:3, pages 579-588.
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Chia-Shin Chung, James Flynn & Ömer Kirca. (2006) A branch and bound algorithm to minimize the total tardiness for m-machine permutation flowshop problems. European Journal of Operational Research 174:1, pages 1-10.
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G. Celano, A. Costa & S. Fichera. (2002) Constrained scheduling of jobs with different due dates in a flowshop. Constrained scheduling of jobs with different due dates in a flowshop.

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