Bulk-Robust combinatorial optimization
成果类型:
Article
署名作者:
Adjiashvili, David; Stiller, Sebastian; Zenklusen, Rico
署名单位:
Swiss Federal Institutes of Technology Domain; ETH Zurich; Technical University of Berlin; Swiss Federal Institutes of Technology Domain; ETH Zurich; Johns Hopkins University
刊物名称:
MATHEMATICAL PROGRAMMING
ISSN/ISSBN:
0025-5610
DOI:
10.1007/s10107-014-0760-6
发表日期:
2015
页码:
361-390
关键词:
shortest
approximation
摘要:
We commence an algorithmic study of Bulk-Robustness, a new model of robustness in combinatorial optimization. Unlike most existing models, Bulk-Robust combinatorial optimization features a highly nonuniform failure model. Instead of an interdiction budget, Bulk-Robust counterparts provide an explicit list of interdiction sets, comprising the admissible set of scenarios, thus allowing to model correlations between failures of different components in the system, interdiction sets of variable cardinality and more. The resulting model is suitable for capturing failures of complex structures in the system. We provide complexity results and approximation algorithms for Bulk-Robust counterparts of the Minimum Matroid Basis problems and the Shortest Path problem. Our results rely on various techniques, and outline the rich and heterogeneous combinatorial structure of Bulk-Robust optimization.
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