Optimal lot sizing, process quality improvement and setup cost reduction
Operations Research
Optimizing processing rates for flexible manufacturing systems
Management Science
The economic production lot size model under volume flexibility
Computers and Operations Research
Genetic Algorithms in Search, Optimization and Machine Learning
Genetic Algorithms in Search, Optimization and Machine Learning
Multi-item fuzzy EOQ models using genetic algorithm
Computers and Industrial Engineering
Computers and Industrial Engineering
Computers and Industrial Engineering
Journal of Mathematical Modelling and Algorithms
Inventory models for breakable items with stock dependent demand and imprecise constraints
Mathematical and Computer Modelling: An International Journal
Computers and Industrial Engineering
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This paper gives an appropriate solution to the contradiction faced during the inventory of displayed damageable items where both demand and damageability are stock-dependent. In this model, more stock increases the demand and ultimately fetches more profit but at the same time, invites more damage bringing down the profit amount. Moreover, the classical inventory models normally assume the production process to be perfectly reliable with a fixed set-up cost. In practice, it is not so. In this paper, an inventory model for a damageable item is formulated following profit maximization principle. Here, the unit production cost depends on production rate and is derived from the particular production function under which it is being produced. Demand for the item is directly proportional to stock and inversely proportional to unit selling price. Also, the units are kept in heaped stock and hence, likely to be damaged due to it. Flexibility of the production process, which is not perfectly reliable, is introduced in the manufacturing system by the generalized cost function. The set-up cost, the reliability of the production process, production rate and the inventory amount are the decision variables. Due to highly nonlinearity of the average profit function (i.e., objective function), it is optimized using contractive mapping genetic algorithm (CMGA) for the global optimal solution. Numerical examples are presented to illustrate the model and some useful comments/decisions are derived for a decision maker (DM). Results are obtained via greedy search algorithm (GSA) and simulated annealing (SA) also and compared with those obtained from CMGA.