1999
DOI: 10.1016/s0166-218x(99)00113-4
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Earliness and tardiness scheduling problems on a batch processor

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Cited by 18 publications
(9 citation statements)
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“…Out of five levels of 'n', one is related to the observed week (that is, n = 1003 jobs), two are related to two extremes of the observed week (that is, extreme 1: 123 jobs per day × 7 days and the extreme 2: 180 jobs per day × 7 days), and the other two levels are randomly decided. The number of jobs, proposed in this design exceeds all the computational experiments reported in the literature of batch processor scheduling problem, including the recent one of Qi & Tu (1999).…”
Section: 1b Experimental Designmentioning
confidence: 85%
“…Out of five levels of 'n', one is related to the observed week (that is, n = 1003 jobs), two are related to two extremes of the observed week (that is, extreme 1: 123 jobs per day × 7 days and the extreme 2: 180 jobs per day × 7 days), and the other two levels are randomly decided. The number of jobs, proposed in this design exceeds all the computational experiments reported in the literature of batch processor scheduling problem, including the recent one of Qi & Tu (1999).…”
Section: 1b Experimental Designmentioning
confidence: 85%
“…Brucker, Gladky, Hoogeveen, Kovalyov, Potts, Tautenhahn and van de Velde (1998) also proved that all batch scheduling problems with the optimization function related to due date are NP-hard. Qi and Tu (1999) proposed a dynamic programming algorithm for the scheduling of a single processing machine considering distinct due dates, a common process time and identical job size to minimize sum of earliness and tardiness. Mönch, Unbehaun and Choung (2006) suggested several two-phase heuristics to the same problem applied to scheduling of a burn-in oven in the semiconductor manufacturing industry with an additional content of maximum allowable tardiness.…”
Section: Related Workmentioning
confidence: 99%
“…Liu et al [2] considered a variety of bicriterion scheduling problems for a static single BPM in which the processing time are all equal. Qi and Tu [3] considered the earliness and tardiness (E/T) minimization problem on a single BPM in which all jobs have the same processing time and proposed a dynamic programming method to solve it. Sung et al [4] and Mӧnch et al [5] considered the same problem by Qi and Tu [3] where all jobs have unit job size.…”
Section: Introductionmentioning
confidence: 99%
“…Qi and Tu [3] considered the earliness and tardiness (E/T) minimization problem on a single BPM in which all jobs have the same processing time and proposed a dynamic programming method to solve it. Sung et al [4] and Mӧnch et al [5] considered the same problem by Qi and Tu [3] where all jobs have unit job size. Li et al [6] extended the problem of Mӧnch et al to the case of non-identical job sizes.…”
Section: Introductionmentioning
confidence: 99%