Setup Optimization And Workload Balancing for Mixed Model Electronics Assembly O

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Setup Optimization And Workload Balancing for Mixed Model Electronics Assembly O
Anantaram Balakrishnan
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The example described in Vanderbeck [1993], but with a slot capacity of 6, has this property. For this example, the upper bound R equals the true maximum value R^a^ °^ ^^^ number of permanent slots and the optimal LP solution to the strengthened formulation is integral. Vanderbeck [1993] also shows that: (a) using up the -29 maximum number of permanent slots is not always optimal, and (b) in general, the face defined by (3. 25) is not a facet of the setup optimization polyhedron.
This section h
...as focussed on the setup optimization model, which is a core subproblem to generate lower bounds as well as heuristic solutions for the tactical planning problem. We simplified the SO problem formulation, showed that it is NP-hard, described a greedy heuristic to generate a feasible slot allocation, and developed a lower bound for the setup cost based on an estimate of the maximum number of permanent slots. If this lower bound equals the cost of the heuristic slot allocation, then the heuristic solution is optimal.

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