2021
DOI: 10.1007/s10951-021-00697-4
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Minimizing the total tardiness and job rejection cost in a proportionate flow shop with generalized due dates

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Cited by 15 publications
(3 citation statements)
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“…For more references on off-line MSR problems, we refer the readers to a survey by Shabtay et al (2013). Some recent articles on MSR are Agnetis and Mosheiov (2017), Chen (2010), Gerstl and Mosheiov (2017), Hermelin et al (2019), Liu and Lu (2020), Liu (2020), Ma and Guo (2021), Mor et al (2020), Mor et al (2021), Oron (2021), Wang et al (2018), Zhang et al (2009), andZou andYuan (2020), among others.…”
Section: Literature Reviewmentioning
confidence: 99%
See 1 more Smart Citation
“…For more references on off-line MSR problems, we refer the readers to a survey by Shabtay et al (2013). Some recent articles on MSR are Agnetis and Mosheiov (2017), Chen (2010), Gerstl and Mosheiov (2017), Hermelin et al (2019), Liu and Lu (2020), Liu (2020), Ma and Guo (2021), Mor et al (2020), Mor et al (2021), Oron (2021), Wang et al (2018), Zhang et al (2009), andZou andYuan (2020), among others.…”
Section: Literature Reviewmentioning
confidence: 99%
“…They proved that the latter problem is NP‐hard and then proposed pseudo‐polynomial time DP algorithms. Recently, Mor et al (2021) studied two MSR‐GDD problems in a proportionate flow shop environment, where the objective of the first problem is to minimize the sum of the total tardiness and TRC, while the objective of the second problem is to minimize TRC subject to a given upper bound on the total tardiness. They showed that these two problems are NP‐hard and designed both exact algorithms and approximation schemes for solving them.…”
Section: Introductionmentioning
confidence: 99%
“…The DPFSP is the extension of the permutation flowshop problem [2]. The most common objective of studying flowshop scheduling problems with rejection cost and tardiness penalty is to minimize the total tardiness and rejection cost [3]. Since single-machine scheduling with tardiness and rejected jobs is NP-hard [4], the DPRTR is also NP-hard because DPRTR has multiple factories, and each factory has multiple machines.…”
Section: Introductionmentioning
confidence: 99%