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Optimal resource allocation in a multiobjective-headquarters, three-level decentralized system

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Bibliographic Details
Title:	Optimal resource allocation in a multiobjective-headquarters, three-level decentralized system
Authors:	Wang, Zhi-Wei, Nagasawa, Hiroyuki, Nishiyama, Noriyuki
Subject Terms:	Management decision making, including multiple objectives, decentralized system, revised two-level simplex algorithm, domination trees, Resource and cost allocation (including fair division, apportionment, etc.)
Description:	Summary: This paper discusses modelling of a multiobjective-headquarter, three- level decentralized system which consists of one headquarter, several divisions and factories. A mathematical model is formulated for this decentralized system. An optimal solution method based on the revised two-level simplex algorithm with domination trees is proposed for solving this type of three-level decentralized system. A numerical example is demonstrated to show the effectiveness of the proposed method.
Document Type:	Article
File Description:	application/xml
Access URL:	https://zbmath.org/614328
Accession Number:	edsair.c2b0b933574d..fb913aa10df477b35c7a1a5e1bdad53c
Database:	OpenAIRE

Description
Abstract:	Summary: This paper discusses modelling of a multiobjective-headquarter, three- level decentralized system which consists of one headquarter, several divisions and factories. A mathematical model is formulated for this decentralized system. An optimal solution method based on the revised two-level simplex algorithm with domination trees is proposed for solving this type of three-level decentralized system. A numerical example is demonstrated to show the effectiveness of the proposed method.