Shelf space dimensioning and product allocation in retail stores

被引:14
|
作者
Huebner, Alexander [1 ]
Duesterhoeft, Tobias [2 ]
Ostermeier, Manuel [1 ]
机构
[1] Tech Univ Munich, Supply & Value Chain Management, Essigberg 3, D-94315 Straubing, Germany
[2] Catholic Univ Eichstatt Ingolstadt, Operat Management, Schanz 49, D-85049 Ingolstadt, Germany
关键词
Inventory; Retailing; Shelf space planning; Planogram; Integer problem;
D O I
10.1016/j.ejor.2020.10.030
中图分类号
C93 [管理学];
学科分类号
12 ; 1201 ; 1202 ; 120202 ;
摘要
Retail shelves are adjustable by varying the number of shelf boards as well as the height and depth of each shelf board. Shelf planners adjust the boards accordingly at regular intervals when they create the shelf plans and allocate products. Current shelf planning models assume given shelf configurations and allocate only products. However, the dimensioning of a shelf segment and product allocation are interdependent. For instance, the height of one segment may be reduced if only small products are allocated or products cannot be stacked. This paper proposes the first integrated approach for shelf segment dimensioning and product allocation. It jointly determines the number of facings for each product, the shelf quantity and the size and number of shelf segments. We also identify and consider several restrictions for the shelf structure (e.g., technical options), allocation rules (e.g., maximum inventory reach) and allocation- and shelf-layout-dependent demand. We formulate the decision problem at hand which is an Integer Non-linear Program and apply a solution algorithm based on the application of bounds that are obtained by transferring constraints to a preprocessing stage. Doing so, we can reformulate the problem as Binary Integer Program, provide an exact approach and generate practical applicable and optimal solutions in a time-efficient manner. We show that integrating shelf dimensioning into product allocation results in up to 5% higher profits than benchmarks available in literature. By means of a case study we show how planning can be improved, and that the retailer's profit margin can be improved by up to 7%. (C) 2020 The Authors. Published by Elsevier B.V.
引用
收藏
页码:155 / 171
页数:17
相关论文
共 50 条
  • [1] A MODEL FOR DETERMINING RETAIL PRODUCT CATEGORY ASSORTMENT AND SHELF SPACE ALLOCATION
    BORIN, N
    FARRIS, PW
    FREELAND, JR
    [J]. DECISION SCIENCES, 1994, 25 (03) : 359 - 384
  • [2] Initial Shelf Space Considerations at New Grocery Stores: An Allocation Problem With Product Switching and Substitution
    Pedro M. Reyes
    Gregory V. Frazier
    [J]. The International Entrepreneurship and Management Journal, 2005, 1 (2): : 183 - 202
  • [3] A cross-category analysis of shelf-space allocation, product variety, and retail margins
    Chiang J.
    Wilcox R.T.
    [J]. Marketing Letters, 1997, 8 (2) : 183 - 191
  • [4] Joint Optimization of Product Price, Display Orientation and Shelf-Space Allocation in Retail Category Management
    Murray, Chase C.
    Talukdar, Debabrata
    Gosavi, Abhijit
    [J]. JOURNAL OF RETAILING, 2010, 86 (02) : 125 - 136
  • [5] A DYNAMIC PROGRAMMING HEURISTIC FOR RETAIL SHELF SPACE ALLOCATION PROBLEM
    Gajjar, Hasmukh K.
    Adil, Gajendra K.
    [J]. ASIA-PACIFIC JOURNAL OF OPERATIONAL RESEARCH, 2011, 28 (02) : 183 - 199
  • [6] Applying Image Processing for Detecting On-Shelf Availability and Product Positioning in Retail Stores
    Moorthy, Rahul
    Behera, Swikriti
    Verma, Saurav
    Bhargave, Shreyas
    Ramanathan, Prasad
    [J]. PROCEEDING OF THE THIRD INTERNATIONAL SYMPOSIUM ON WOMEN IN COMPUTING AND INFORMATICS (WCI-2015), 2015, : 451 - 457
  • [7] A genetic algorithm for the retail shelf space allocation problem with virtual segments
    Kateryna Czerniachowska
    [J]. OPSEARCH, 2022, 59 : 364 - 412
  • [8] A genetic algorithm for the retail shelf space allocation problem with virtual segments
    Czerniachowska, Kateryna
    [J]. OPSEARCH, 2022, 59 (01) : 364 - 412
  • [9] Optimal Retail Shelf Space Allocation with Dynamic Programming using Bounds
    Gajjar, Hasmukh K.
    Adil, Gajendra K.
    [J]. IEEM: 2008 INTERNATIONAL CONFERENCE ON INDUSTRIAL ENGINEERING AND ENGINEERING MANAGEMENT, VOLS 1-3, 2008, : 1068 - 1072
  • [10] Heuristics for retail shelf space allocation problem with linear profit function
    Gajjar, Hasmukh
    Adil, Gajendra
    [J]. INTERNATIONAL JOURNAL OF RETAIL & DISTRIBUTION MANAGEMENT, 2011, 39 (02) : 144 - +