Approximation algorithms for general one-warehouse multi-retailer systems
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Publication:5305566
DOI10.1002/nav.20367zbMath1183.90063OpenAlexW2064865004MaRDI QIDQ5305566
Chung-Piaw Teo, David Simchi-Levi, Jia Shu, Zuo-Jun Max Shen, Jia-Wei Zhang
Publication date: 22 March 2010
Published in: Naval Research Logistics (NRL) (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1002/nav.20367
Transportation, logistics and supply chain management (90B06) Approximation methods and heuristics in mathematical programming (90C59)
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Cites Work
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- Global search algorithms for minimum concave-cost network flow problems
- Algorithms for the single-source uncapacitated minimum concave-cost network flow problem
- Minimum cost capacity installation for multicommodity network flows
- Strongly polynomial time algorithms for certain concave minimization problems on networks
- A polyhedral approach to multicommodity survivable network design
- A combinatorial algorithm minimizing submodular functions in strongly polynomial time.
- Minimum concave-cost network flow problems: Applications, complexity, and algorithms
- Effective Zero-Inventory-Ordering Policies for the Single-Warehouse Multiretailer Problem with Piecewise Linear Cost Structures
- A Constant Approximation Algorithm for the One-Warehouse Multiretailer Problem
- An economic lot-sizing problem with perishable inventory and economies of scale costs: Approximation solutions and worst case analysis
- Send-and-Split Method for Minimum-Concave-Cost Network Flows
- Perishable Inventory Theory: A Review
- On the Complexity of the Production-Transportation Problem
- Network Design Using Cut Inequalities
- Stochastic Transportation-Inventory Network Design Problem