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Abstract
An important service provided by third-party logistics (3PL) firms is to
manage the inbound logistics of raw materials and components from multiple
suppliers to several manufacturing plants. A key challenge for these 3PL
firms is to determine how to coordinate and consolidate the transportation
flow, so as to get the best overall logistics performance. One tactic is to
establish consolidation hubs that collect shipments from several suppliers,
consolidate these shipments, and direct the consolidated shipments to the
appropriate manufacturing plant. We consider the network design problem to
implement this tactic, namely deciding the number, location and operation of
consolidation hubs so as to minimize the total logistics costs for the
network. To solve this network design problem, we define candidate shipping
options for each potential hub, for which we can pre-compute the shipping
quantities required from each supplier, and the incurred shipping costs and
inventory holding costs. We formulate the problem as an integer linear
optimization model and illustrate how to solve large instances using
Lagrangian relaxation and a subgradient optimization algorithm. Our results
indicate that the bounds obtained are fairly tight and are superior to the
bounds obtained from the solution of the LP relaxation.
Mathematics Subject Classification: Primary: 90C59.
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