TY - JOUR
T1 - Maintenance optimization for transportation systems with demand responsiveness
AU - Durango-Cohen, Pablo L.
AU - Sarutipand, Pattharin
N1 - Funding Information:
This work was partially supported by the National Science Foundation through Grant 0547471 awarded to the first author, and by a Royal Thai Government Scholarship awarded to the second author. The work was conducted while the second author was a doctoral student at Northwestern University.
PY - 2009/8
Y1 - 2009/8
N2 - We present a quadratic programming framework to address the problem of finding optimal maintenance policies for multifacility transportation systems. The proposed model provides a computationally-appealing framework to support decision making, while accounting for functional interdependencies that link the facilities that comprise these systems. In particular, the formulation explicitly captures the bidirectional relationship between demand and deterioration. That is, the state of a facility, i.e., its condition or capacity, impacts the demand/traffic; while simultaneously, demand determines a facility's deterioration rate. The elements that comprise transportation systems are linked because the state of a facility can impact demand at other facilities. We provide a series of numerical examples to illustrate the advantages of the proposed framework. Specifically, we analyze simple network topologies and traffic patterns where it is optimal to coordinate (synchronize or alternate) interventions for clusters of facilities in transportation systems.
AB - We present a quadratic programming framework to address the problem of finding optimal maintenance policies for multifacility transportation systems. The proposed model provides a computationally-appealing framework to support decision making, while accounting for functional interdependencies that link the facilities that comprise these systems. In particular, the formulation explicitly captures the bidirectional relationship between demand and deterioration. That is, the state of a facility, i.e., its condition or capacity, impacts the demand/traffic; while simultaneously, demand determines a facility's deterioration rate. The elements that comprise transportation systems are linked because the state of a facility can impact demand at other facilities. We provide a series of numerical examples to illustrate the advantages of the proposed framework. Specifically, we analyze simple network topologies and traffic patterns where it is optimal to coordinate (synchronize or alternate) interventions for clusters of facilities in transportation systems.
KW - ARMAX models
KW - Demand responsiveness
KW - Infrastructure management
KW - Maintenance optimization
KW - Quadratic programming
KW - Transportation systems
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U2 - 10.1016/j.trc.2009.01.001
DO - 10.1016/j.trc.2009.01.001
M3 - Article
AN - SCOPUS:67349232030
SN - 0968-090X
VL - 17
SP - 337
EP - 348
JO - Transportation Research Part C: Emerging Technologies
JF - Transportation Research Part C: Emerging Technologies
IS - 4
ER -