Locating a semi-obnoxious facility on a network with the elliptic maximin and network minisum objectives
Permanent URL:
http://hdl.handle.net/2047/D20194592
Kubat, Peter (Committee member)
This Thesis considers the problem of locating a semi-obnoxious facility on a general network, so as to minimize the total transportation cost between the new facility and the demand points (minisum), and at the same time to minimize the undesirable effects of the new facility by maximizing its distance from the closest population center (maximin). The two objectives employ different distance metrics to reflect reality. Since vehicles move on the transportation network, the shortest path distance is suitable for the minisum objective. For the maximin objective, however, the elliptic distance metric is used to reflect the impact of wind in the distribution of pollution. An efficient algorithm is developed to find the nondominated set of the bi-objective model and is implemented on a numerical example. Simulation results confirmed that the proposed algorithm has an average polynomial time complexity.
facility location
semi-obnoxious facility
transportation network
Land use -- Planning -- Mathematical models
Industrial location -- Planning -- Mathematical models
Urban transportation -- Planning -- Mathematical models
Pollution -- Economic aspects
NIMBY syndrome
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