Approximation formulations for the single-product capacitated lot size problem
Operations Research
An O(T2) algorithm for the NI/G/NI/ND capacitated lot size problem
Management Science
Economic lot sizing: an O(n log n) algorithm that runs in linear time in the Wagner-Whitin case
Operations Research - Supplement
Improved algorithms for economic lot size problems
Operations Research
Fully Polynomial Approximation Schemes for Single-Item Capacitated Economic Lot-Sizing Problems
Mathematics of Operations Research
Dynamic Version of the Economic Lot Size Model
Management Science
Primal-Dual Algorithms for Deterministic Inventory Problems
Mathematics of Operations Research
A hybrid polynomial-time algorithm for the dynamic quantity discount lot size model with resale
Computers and Operations Research
A polynomial algorithm for a lot-sizing problem with backlogging, outsourcing and limited inventory
Computers and Industrial Engineering
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This paper considers an economic lot sizing model with constant capacity, non-increasing setup cost, and convex inventory cost function. Algorithms with computational time of O(NxTD"N)have been developed for solving the model, where N is the number of planning periods and TD"N is the total demand. This study partially characterizes the optimal planning structure of the model. A new efficient algorithm with computational time of O(NlogN) has also been developed based on the partial optimal structure. Moreover, computational study demonstrates that the new algorithm is efficient.