2000
DOI: 10.1287/opre.48.1.99.12447
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Scheduling with Inserted Idle Time: Problem Taxonomy and Literature Review

Abstract: In the context of production scheduling, inserted idle time (IIT) occurs whenever a resource is deliberately kept idle in the face of waiting jobs. IIT schedules are particularly relevant in multimachine industrial situations where earliness costs and=or dynamically arriving jobs with due dates come into play. We provide a taxonomy of environments in which IIT scheduling is relevant, review the extant literature on IIT scheduling, and identify areas of opportunity for future research.

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Cited by 127 publications
(64 citation statements)
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“…Note that, differently from the problem considered in [10,20,21], in the present work, the insertion of idle time in the schedule can be advantageous. See [6] for a literature review about scheduling with inserted idle time.…”
Section: Milp Models For Flowshop With Unlimited Buffermentioning
confidence: 99%
“…Note that, differently from the problem considered in [10,20,21], in the present work, the insertion of idle time in the schedule can be advantageous. See [6] for a literature review about scheduling with inserted idle time.…”
Section: Milp Models For Flowshop With Unlimited Buffermentioning
confidence: 99%
“…We call this artificial delay policy strategic delay, because its rationale is to manipulate customers' strategic service class choices, and its operational impact is that scheduling is no longer work conserving. Strategic delay increases the delay cost, which sets it apart from standard instances of optimal server idleness (see Kanet and Sridharan 2000). The value of strategic delay can be significant.…”
mentioning
confidence: 99%
“…The difficult combinatorial structure of machine scheduling problems stems from the first phase, while the second phase -also referred to as the optimal timing problem -is a simple optimization problem for many important machine scheduling problems. On a single machine, the optimal timing problem is trivial for regular performance measures, such as TWCT and TWT , which are non-decreasing in the completion times, and it can often be solved by a low-order polynomial time algorithm or as a linear programming problem for non-regular performance measures (Kanet and Sridharan, 2000). Moreover, a feasible job processing sequence can be expressed as an assignment (Keha et al, 2009), and for any assignment and performance measure the optimal job completion times and the resulting value of the performance measure can be identified by solving an appropriate optimal timing problem.…”
Section: Underlying Deterministic Modelmentioning
confidence: 99%