Hedging against disruptions with ripple effects in location analysis

Supply systems are subject to disruptions whose impact may not remain confined, but might actually propagate across the network. We consider the problem of optimally protecting a capacitated median system with a limited amount of protective resources subject to disruptions. Specifically, the type of...

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Veröffentlicht in:Omega (Oxford) Jg. 40; H. 1; S. 21 - 30
Hauptverfasser: Liberatore, Federico, Scaparra, Maria P., Daskin, Mark S.
Format: Journal Article
Sprache:Englisch
Veröffentlicht: Kidlington Elsevier Ltd 2012
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ISSN:0305-0483, 1873-5274
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Abstract Supply systems are subject to disruptions whose impact may not remain confined, but might actually propagate across the network. We consider the problem of optimally protecting a capacitated median system with a limited amount of protective resources subject to disruptions. Specifically, the type of disruption studied is characterized by correlation effects between the facilities, and may result in partial or complete disruption of the facilities involved. The model optimizes protection plans in the face of large area disruptions; i.e., disruptions that affect regions rather than single elements of the system. Examples may be earthquakes, storms, floods, fires, hurricanes, droughts, the spread of diseases, the spread of chemical agents, and cascading failures. The model is also a general framework for the family of fortification problems in the context of location analysis, as it includes uncapacitated facilities and single-target disruptions as special cases. We provide a tri-level formulation of the problem, and we propose an exact solution algorithm which makes use of a tree-search procedure to identify which facilities to protect. The procedure is enhanced by a dual-based pruning rule. The underlying disruption problem is reformulated as a single-level mixed-integer program. The algorithm has been tested on a dataset based on the 2009 L’Aquila earthquake. We verify empirically the efficiency of the pruning rule, and we provide an evaluation of the importance of considering propagation effects in the disruptions.
AbstractList Supply systems are subject to disruptions whose impact may not remain confined, but might actually propagate across the network. We consider the problem of optimally protecting a capacitated median system with a limited amount of protective resources subject to disruptions. Specifically, the type of disruption studied is characterized by correlation effects between the facilities, and may result in partial or complete disruption of the facilities involved. The model optimizes protection plans in the face of large area disruptions; i.e., disruptions that affect regions rather than single elements of the system. Examples may be earthquakes, storms, floods, fires, hurricanes, droughts, the spread of diseases, the spread of chemical agents, and cascading failures. The model is also a general framework for the family of fortification problems in the context of location analysis, as it includes uncapacitated facilities and single-target disruptions as special cases. We provide a tri-level formulation of the problem, and we propose an exact solution algorithm which makes use of a tree-search procedure to identify which facilities to protect. The procedure is enhanced by a dual-based pruning rule. The underlying disruption problem is reformulated as a single-level mixed-integer program. The algorithm has been tested on a dataset based on the 2009 L'Aquila earthquake. We verify empirically the efficiency of the pruning rule, and we provide an evaluation of the importance of considering propagation effects in the disruptions.
Supply systems are subject to disruptions whose impact may not remain confined, but might actually propagate across the network. We consider the problem of optimally protecting a capacitated median system with a limited amount of protective resources subject to disruptions. Specifically, the type of disruption studied is characterized by correlation effects between the facilities, and may result in partial or complete disruption of the facilities involved. The model optimizes protection plans in the face of large area disruptions; i.e., disruptions that affect regions rather than single elements of the system. Examples may be earthquakes, storms, floods, fires, hurricanes, droughts, the spread of diseases, the spread of chemical agents, and cascading failures. The model is also a general framework for the family of fortification problems in the context of location analysis, as it includes uncapacitated facilities and single-target disruptions as special cases. We provide a tri-level formulation of the problem, and we propose an exact solution algorithm which makes use of a tree-search procedure to identify which facilities to protect. The procedure is enhanced by a dual-based pruning rule. The underlying disruption problem is reformulated as a single-level mixed-integer program. The algorithm has been tested on a dataset based on the 2009 L'Aquila earthquake. We verify empirically the efficiency of the pruning rule, and we provide an evaluation of the importance of considering propagation effects in the disruptions. [PUBLICATION ABSTRACT]
Author Scaparra, Maria P.
Liberatore, Federico
Daskin, Mark S.
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  surname: Liberatore
  fullname: Liberatore, Federico
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  givenname: Maria P.
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  givenname: Mark S.
  surname: Daskin
  fullname: Daskin, Mark S.
  email: msdaskin@umich.edu
  organization: Department of Industrial and Operations Engineering, University of Michigan, 1205 Beal Avenue, Ann Arbor, MI 48109-2117, USA
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Issue 1
Keywords Integer programming
Computing
Optimization
Location
Filtering
Warranty
Disease
Expert system
Interconnected power system
Mixed integer programming
Disaster
System reliability
Modeling
Exact solution
Weather
Flood
Earthquakes
Fires
Capacity constraint
Pruning(tree)
Search tree
Localization
Hurricane
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Snippet Supply systems are subject to disruptions whose impact may not remain confined, but might actually propagate across the network. We consider the problem of...
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SubjectTerms Applied sciences
Computing
Earthquakes
Exact sciences and technology
Ganzzahlige Optimierung
Hedging
Humanitäre Hilfe
Integer programming
Katastrophe
Lieferkette
Location
Location analysis
Location Integer programming Optimization Computing
Mathematical programming
Operational research and scientific management
Operational research. Management science
Operations Research
Optimization
Optimization algorithms
Reliability theory. Replacement problems
Studies
Title Hedging against disruptions with ripple effects in location analysis
URI https://dx.doi.org/10.1016/j.omega.2011.03.003
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Volume 40
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