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Lifting 기법을 이용한 Generalized Bilinear Cover InequalityGeneralized Bilinear Cover Inequality via Lifting

Other Titles
Generalized Bilinear Cover Inequality via Lifting
Authors
정광헌
Issue Date
Aug-2017
Publisher
한국경영과학회
Keywords
Mixed-Integer Programming; Bilinear inequality; Branch-and-Bound; Facet-Defining; Lifting; Subadditive
Citation
한국경영과학회지, v.42, no.3, pp.1 - 12
Journal Title
한국경영과학회지
Volume
42
Number
3
Start Page
1
End Page
12
URI
https://scholarworks.bwise.kr/hongik/handle/2020.sw.hongik/6498
DOI
10.7737/JKORMS.2017.42.3.001
ISSN
1225-1119
Abstract
In this paper, we generalize lifted inequalities to a 0-1 mixed-integer bilinear covering set with linear terms. This work is motivated by the observation that Generalized Bilinear Inequality (GBI) occurs in the Branch and Bound process. We find some conditions and prove the subadditivity of lifting functions for lifting to be sequence- independent. Using the theoretical results, we develop facet-defining inequalities for a GBI-defined set through three steps of lifting.
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