2022
DOI: 10.1007/s10878-022-00890-x
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Minimizing total weighted late work on a single-machine with non-availability intervals

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Cited by 5 publications
(6 citation statements)
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“…Chen, Yuan, Ng, and Cheng (2019) showed that problem 1false|dtrue‾jfalse|Yj$$ 1\mid {\overline{d}}_j\mid \sum {Y}_j $$ is unary italicNP$$ NP $$‐hard, and problem 1false|pj=p,dtrue‾jfalse|wjYj$$ 1\mid {p}_j=p,{\overline{d}}_j\mid \sum {w}_j{Y}_j $$ is solvable in O()n3$$ O\left({n}^3\right) $$ time, where dtrue‾j$$ {\overline{d}}_j $$ is the deadline of job Jj$$ {J}_j $$. Recently, other variants of scheduling related to the late work criteria are also well‐studied, such as parallel machine scheduling (Chen et al, 2015; Chen, Liang, et al, 2020), nonavailability interval(s) (Li & Chen, 2022; Yin et al, 2016), generalized due dates (Mosheiov et al, 2021), and job rejection (Mor & Shabtay, 2022).…”
Section: Literature Reviewmentioning
confidence: 99%
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“…Chen, Yuan, Ng, and Cheng (2019) showed that problem 1false|dtrue‾jfalse|Yj$$ 1\mid {\overline{d}}_j\mid \sum {Y}_j $$ is unary italicNP$$ NP $$‐hard, and problem 1false|pj=p,dtrue‾jfalse|wjYj$$ 1\mid {p}_j=p,{\overline{d}}_j\mid \sum {w}_j{Y}_j $$ is solvable in O()n3$$ O\left({n}^3\right) $$ time, where dtrue‾j$$ {\overline{d}}_j $$ is the deadline of job Jj$$ {J}_j $$. Recently, other variants of scheduling related to the late work criteria are also well‐studied, such as parallel machine scheduling (Chen et al, 2015; Chen, Liang, et al, 2020), nonavailability interval(s) (Li & Chen, 2022; Yin et al, 2016), generalized due dates (Mosheiov et al, 2021), and job rejection (Mor & Shabtay, 2022).…”
Section: Literature Reviewmentioning
confidence: 99%
“…As a criterion related to due dates, late work has been studied for more than 35 years and a large body of literature has been produced. For studies in recent years, see, for example, Chen et al (2015), Chen et al (2021), Chen, Kovalev, et al (2020), Sterna (2011Sterna ( , 2021, Mosheiov et al (2021), Li and Chen (2022), and Mor and Shabtay (2022). Smith (1956) and Emmons (1975) pioneered research on multi-criterion scheduling.…”
Section: Introductionmentioning
confidence: 99%
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“…In 2008, Cheng et al [7] studied the problem that scheduling jobs on a machine subject to stochastic breakdowns to minimize absolute early-tardy penalties. In 2022, Li and Chen [8] explored the problem of minimizing total weighted late work on a single machine with non-availability intervals. In 2022, Choi and Park [9] considered a single-machine ) is minimized.…”
Section: Introductionmentioning
confidence: 99%
“…Currently, the research on the machine with breakdowns is still in progress. In 2022, Li and Chen [8] explored the problem of minimizing total weighted late work on a single machine with non-availability intervals. In 2022, Choi and Park [9] considered a single-machine scheduling problem with resource-dependent processing times and multiple unavailability periods.…”
Section: Introductionmentioning
confidence: 99%