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A robust ordering strategy for retailers facing a free shipping option
Qing-chun Meng1, Xiao-le Wan1, Xiao-xia Rong2
1School of Management, Shandong University, Jinan, Shandong, China.
Plos One
|May 21, 2015
Summary
Companies use free shipping with conditions to boost sales, but customer demand is unpredictable. This study models this challenge using robust optimization to find stable solutions for e-businesses facing uncertain demand.
Area of Science:
- Operations Research
- Supply Chain Management
- E-commerce Logistics
Background:
- Free shipping with conditions is a key marketing strategy for e-businesses.
- Retailers face uncertain customer demand influenced by various external factors.
- Existing models may not adequately address demand uncertainty in free shipping offers.
Purpose of the Study:
- To develop a robust optimization model for centralized ordering with conditional free shipping.
- To analyze the impact of stochastic demand on free shipping strategies.
- To provide a stable and computationally efficient solution for e-commerce businesses.
Main Methods:
- Modeling the centralized ordering problem with stochastic demand.
- Applying robust optimization techniques to handle uncertainty.
- Utilizing partial demand information (mean, support, deviation).
- Comparing robust optimization with linear decision rules.
Main Results:
- The robust optimization method provides equivalent uncertainty constraints with good mathematical properties.
- The proposed method demonstrates better stability and computational efficiency compared to linear decision rules.
- The cost-threshold relationship is analyzed across three distinct periods.
- The robustness of the optimal solution is sensitive to minimum quantity parameters.
Conclusions:
- Robust optimization offers a stable and effective approach for managing conditional free shipping under uncertain demand.
- The model provides valuable insights for e-businesses seeking to optimize their shipping strategies.
- Further analysis of minimum quantity parameters can refine solution robustness.
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