논문 상세보기

Generation of Pareto Sets based on Resource Reduction for Multi-Objective Problems Involving Project Scheduling and Resource Leveling KCI 등재

프로젝트 일정과 자원 평준화를 포함한 다목적 최적화 문제에서 순차적 자원 감소에 기반한 파레토 집합의 생성

  • 언어KOR
  • URLhttps://db.koreascholar.com/Article/Detail/394804
구독 기관 인증 시 무료 이용이 가능합니다. 4,000원
한국산업경영시스템학회지 (Journal of Society of Korea Industrial and Systems Engineering)
한국산업경영시스템학회 (Society of Korea Industrial and Systems Engineering)
초록

To make a satisfactory decision regarding project scheduling, a trade-off between the resource-related cost and project duration must be considered. A beneficial method for decision makers is to provide a number of alternative schedules of diverse project duration with minimum resource cost. In view of optimization, the alternative schedules are Pareto sets under multi-objective of project duration and resource cost. Assuming that resource cost is closely related to resource leveling, a heuristic algorithm for resource capacity reduction (HRCR) is developed in this study in order to generate the Pareto sets efficiently. The heuristic is based on the fact that resource leveling can be improved by systematically reducing the resource capacity. Once the reduced resource capacity is given, a schedule with minimum project duration can be obtained by solving a resource-constrained project scheduling problem. In HRCR, VNS (Variable Neighborhood Search) is implemented to solve the resource-constrained project scheduling problem. Extensive experiments to evaluate the HRCR performance are accomplished with standard benchmarking data sets, PSPLIB. Considering 5 resource leveling objective functions, it is shown that HRCR outperforms well-known multi-objective optimization algorithm, SPEA2 (Strength Pareto Evolutionary Algorithm-2), in generating dominant Pareto sets. The number of approximate Pareto optimal also can be extended by modifying weight parameter to reduce resource capacity in HRCR.

목차
1. 서 론
2. 자원 평준화 목적 함수
3. 자원 용량 감소 기반의 휴리스틱
4. 실험 및 분석
    4.1 HRCR 실행 절차
    4.2 HRCR과 SPEA2의 성능 비교
    4.3 HRCR해와 파레토 최적해 비교
5. 결 론
References
저자
  • Woo-Jin Jeong(한남대학교 산업공학과) | 정우진
  • Sung-Chul Park(한남대학교 산업공학과) | 박성철
  • Dong-Soon Yim(한남대학교 산업공학과) | 임동순 Corresponding Author