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Identification of Contamination Control Strategy for Fluid Power System Using an Inexact Chance-Constrained Integer Program
Author(s) -
Yeqing Huang,
Song Nie,
Hui Ji
Publication year - 2014
Publication title -
journal of applied mathematics
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.307
H-Index - 43
eISSN - 1687-0042
pISSN - 1110-757X
DOI - 10.1155/2014/146413
Subject(s) - interval (graph theory) , mathematical optimization , reliability (semiconductor) , constraint (computer aided design) , integer programming , integer (computer science) , identification (biology) , computer science , linear programming , control (management) , variable (mathematics) , random variable , reliability engineering , power (physics) , mathematics , statistics , engineering , artificial intelligence , mathematical analysis , physics , geometry , botany , quantum mechanics , combinatorics , biology , programming language
An inexact chance-constrained integer programming (ICIP) method is developed for planning contamination control of fluid power system (FPS). The ICIP is derived by incorporating chance-constrained programming (CCP) within an interval mixed integer linear programming (IMILP) framework, such that uncertainties presented in terms of probability distributions and discrete intervals can be handled. It can also help examine the reliability of satisfying (or risk of violating) system constraints under uncertainty. The developed method is applied to a case of contamination control planning for one typical FPS. Interval solutions associated with risk levels of constraint violation are obtained. They can be used for generating decision alternatives and thus help designers identify desired strategies under various environmental, economic, and system reliability constraints. Generally, willingness to take a higher risk of constraint violation will guarantee a lower system cost; a strong desire to acquire a lower risk will run into a higher system cost. Thus, the method provides not only decision variable solutions presented as stable intervals but also the associated risk levels in violating the system constraints. It can therefore support an in-depth analysis of the tradeoff between system cost and system-failure risk

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