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      수요충족률 제약조건을 고려한 물류네트워크 설계 알고리듬

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      다국어 초록 (Multilingual Abstract) kakao i 다국어 번역

      The design of logistics system satisfying demand of each retailer has been one of the important issues in Supply Chain Management. Therefore, various models including the fixed charge facility location model (FCFLM) have been proposed so as to present logistics network. As more researchers are interested in FCFLM, some practical issues are incorporated into the traditional FCFLM. For example, Shen et al.(2003) considered new location model combining FCFLM with inventory management model. Another extension of FCFLMis to consider demand fill rate which is measured by the ratio of demand fulfilled within the given time or fulfilled by a DC located within given distance.(Melo et al., 2009) This paper deals with the combined model of FCFLM and inventory management model considering demand fill rate constraint. The considered model is formulated as a non-linear integer programming and two heuristic algorithms based on Tabu Search and GRASP are proposed. To compare the performance of the proposed algorithms, 1620 data sets considering 5 design factors are randomly generated. The performances of the algorithms are measured in terms of the average objective function value and the average elapsed time. Test results show that Tabu Search based heuristic algorithm outperforms GRASP based heuristic algorithm in terms of the effectiveness and GRASP based heuristic algorithm outperforms in terms of Tabu Search based heuristic algorithm in terms of the efficiency. The contributions of this paper are two-fold. First, it developed a new heuristic algorithm based on Tabu Search to solve the combined model of FCFLM and inventory management model considering demand fill rate constraint. Second, it compared the performance of the proposed algorithm with the existing GRASP algorithm.
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      The design of logistics system satisfying demand of each retailer has been one of the important issues in Supply Chain Management. Therefore, various models including the fixed charge facility location model (FCFLM) have been proposed so as to present...

      The design of logistics system satisfying demand of each retailer has been one of the important issues in Supply Chain Management. Therefore, various models including the fixed charge facility location model (FCFLM) have been proposed so as to present logistics network. As more researchers are interested in FCFLM, some practical issues are incorporated into the traditional FCFLM. For example, Shen et al.(2003) considered new location model combining FCFLM with inventory management model. Another extension of FCFLMis to consider demand fill rate which is measured by the ratio of demand fulfilled within the given time or fulfilled by a DC located within given distance.(Melo et al., 2009) This paper deals with the combined model of FCFLM and inventory management model considering demand fill rate constraint. The considered model is formulated as a non-linear integer programming and two heuristic algorithms based on Tabu Search and GRASP are proposed. To compare the performance of the proposed algorithms, 1620 data sets considering 5 design factors are randomly generated. The performances of the algorithms are measured in terms of the average objective function value and the average elapsed time. Test results show that Tabu Search based heuristic algorithm outperforms GRASP based heuristic algorithm in terms of the effectiveness and GRASP based heuristic algorithm outperforms in terms of Tabu Search based heuristic algorithm in terms of the efficiency. The contributions of this paper are two-fold. First, it developed a new heuristic algorithm based on Tabu Search to solve the combined model of FCFLM and inventory management model considering demand fill rate constraint. Second, it compared the performance of the proposed algorithm with the existing GRASP algorithm.

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      참고문헌 (Reference)

      1 진현웅, "최대 운송 시간 및 예산 제약을 고려한 설비의 최적 입지 연구" 한국생산관리학회 14 (14): 153-172, 2003

      2 Toregas, C., "The location of emergency service facilities" 19 : 1363-1373, 1971

      3 Nozick, L., "The fixed charge facility location problem with coverage restrictions" 37 : 281-296, 2001

      4 Glover, F., "Tabu Search – Part II" 2 : 4-32, 1990

      5 Glover, F., "Tabu Search – Part I" 1 : 190-206, 1989

      6 Delmaire, H., "Reactive GRASP and Tabu Search based heuristics for the single source capacitated plant location problem" 37 : 194-225, 1999

      7 Rim, S., "Order picking plan to maximize the order fill rate" 55 : 557-566, 2008

      8 Daskin, M., "Network and discrete location: models, algorithms and applications" John Wiley& Sons, Inc 1995

      9 Berman, O., "Locating service facilities whose reliability is distance dependent" 30 : 1683-1695, 2003

      10 Hertz, A., "Guidelines for the use of meta-heuristics in combinatorial optimization" 151 : 247-252, 2003

      1 진현웅, "최대 운송 시간 및 예산 제약을 고려한 설비의 최적 입지 연구" 한국생산관리학회 14 (14): 153-172, 2003

      2 Toregas, C., "The location of emergency service facilities" 19 : 1363-1373, 1971

      3 Nozick, L., "The fixed charge facility location problem with coverage restrictions" 37 : 281-296, 2001

      4 Glover, F., "Tabu Search – Part II" 2 : 4-32, 1990

      5 Glover, F., "Tabu Search – Part I" 1 : 190-206, 1989

      6 Delmaire, H., "Reactive GRASP and Tabu Search based heuristics for the single source capacitated plant location problem" 37 : 194-225, 1999

      7 Rim, S., "Order picking plan to maximize the order fill rate" 55 : 557-566, 2008

      8 Daskin, M., "Network and discrete location: models, algorithms and applications" John Wiley& Sons, Inc 1995

      9 Berman, O., "Locating service facilities whose reliability is distance dependent" 30 : 1683-1695, 2003

      10 Hertz, A., "Guidelines for the use of meta-heuristics in combinatorial optimization" 151 : 247-252, 2003

      11 Feo, T., "Greedy randomized adaptive search procedure" 6 : 109-133, 1995

      12 진현웅, "GRASP 기법을 이용한 공급설비 입지선정 및 재고관리 모형에 대한 연구" 한국생산관리학회 21 (21): 441-456, 2010

      13 Melo, M., "Facility location and supply chain management-A review" 196 : 401-412, 2009

      14 Montgomery, D., "Engineering statistics" John Wiley& Sons, Inc 1998

      15 Ozsen, L., "Capacitated warehouse location model with risk pooling" 55 : 295-312, 2008

      16 Banerjee, A., "Average fill rate and horizon length" 33 : 525-530, 2005

      17 Daskin, M., "An inventory-locationmodel : Formulation, solution algorithmand computational results" 110 : 83-106, 2002

      18 Khumawala, B., "Algorithm for the p-median problem with maximum distance constraints : Extension and Reply" 7 : 91-95, 1975

      19 Park, S., "A three-level supply chain network design model with risk-pooling and lead times" 46 : 563-581, 2010

      20 Axsater, S., "A simple procedure for determining order quantities under a fill rate constraint and normally distributed leadtime demand" 174 : 480-491, 2006

      21 Sabria, E., "A multi-objective approach to simultaneous strategic and operational planning in supply chain design" 28 : 581-598, 2000

      22 Shen, Z., "A joint location-inventory model" 37 : 40-55, 2003

      23 Ahuja, R., "A greedy genetic algorithm for the quadratic assignment problem" 27 : 917-934, 2000

      24 Altiparmak, F., "A genetic algorithm approach for multi-objective optimization of supply chain networks" 51 : 196-215, 2006

      25 Tempelmeier, H., "A column generation heuristic for dynamic capacitated lotsizing with random demand under a fill rate constraint" 39 : 627-633, 2011

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      학술지 이력

      학술지 이력
      연월일 이력구분 이력상세 등재구분
      2022 평가예정 계속평가 신청대상 (등재유지)
      2017-01-01 평가 우수등재학술지 선정 (계속평가)
      2013-01-01 평가 등재학술지 유지 (등재유지) KCI등재
      2010-01-01 평가 등재학술지 유지 (등재유지) KCI등재
      2008-01-01 평가 등재 1차 FAIL (등재유지) KCI등재
      2006-01-01 평가 등재학술지 유지 (등재유지) KCI등재
      2004-01-01 평가 등재학술지 유지 (등재유지) KCI등재
      2001-07-01 평가 등재학술지 선정 (등재후보2차) KCI등재
      1999-01-01 평가 등재후보학술지 선정 (신규평가) KCI등재후보
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      학술지 인용정보

      학술지 인용정보
      기준연도 WOS-KCI 통합IF(2년) KCIF(2년) KCIF(3년)
      2016 1.45 1.45 1.48
      KCIF(4년) KCIF(5년) 중심성지수(3년) 즉시성지수
      1.64 1.69 2.793 0.2
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