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The IUP Journal of Supply Chain Management :
Development of Optimal Pricing Strategy for Perishable Products
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Perishable products are now becoming more perishable due to an increase in the rate of technology innovation, changing customer behavior and increase in the number of competitors. Therefore, managing perishable products in the supply chain is quite difficult, and enhancing profit in perishable supply chain is not easy. As demand for perishable products is dependent on price, developing a pricing strategy is an important issue. In this paper, a generic model is proposed for one stage of perishable supply chain in a dynamic pricing environment, for developing pricing strategy in order to maximize profit. Genetic algorithm toolbox in MATLAB 7.8 is used to solve the problem.

 
 
 

Dynamic Pricing (DP) is the practice of varying prices for the same goods over time or across customer classes/segments in an attempt to increase the total revenues for the seller. The concept of DP is not new and as the economist, Krugman (2000) mentioned that DP is merely a new version of the age-old practice of price discrimination. The concept of DP is not only applicable in different environments, but also commercially feasible. It is one of the approaches used in Revenue Management (RM) to enhance profit. The RM practice is most commonly applied when there is a fixed stock of a perishable product, a product with finite shelf life or a price-sensitive product (Bitran and Caldentey, 2003). Examples of such products are transportation tickets, seasonal style goods, hotel bookings, pharmaceutical products with limited shelf life, perishable foods, electronics products, green vegetables, fruits, poultry products etc. These products can be classified as time-independent perishable products and time-dependent perishable products. The time-dependent perishable products have short fixed useful life. However, the time-independent perishable products are useful to customers or users for a significant duration, but have very less economic value after short duration. Chatwin (2000) considered a continuous-time inventory problem in which a retailer sets the price on a fixed number of perishable assets which must be sold before they perish. The retailer can dynamically adjust the price between any of a finite number of allowable prices and the demand for the product is negatively correlated with the price. They extended the results to (i) the case in which the prices and corresponding demand intensities depend on the time-to-go; and (ii) the case in which the retailer can restock to meet the demand at a unit cost after the initial inventory has been sold. Petruzzi and Dada (2002) developed a dynamic model linking price and found that the nature of demand uncertainty (i.e., additive or multiplicative) for perishable products plays a significant role in determining the structure of optimal policy. Raju et al. (2003) investigated the use of reinforcement learning techniques in determining dynamic prices in an electronic retail market as representative models. They considered a single seller and two seller market. They formulated the DP problem in a setting that easily generalizes markets with more than two sellers. Bitran and Caldentey (2003) examined the research results of DP policies for a perishable and nonrenewable set of resources in a stochastic price-sensitive demand environment over a finite period of time and studied their relation to RM. Kong (2004) examined the sellers' strategies for DP in a market for which a seller has a finite time horizon to sell its inventory. DP strategy was developed by him using neural network based on online learning called Sales-Directed Neural Network (SDNN) strategy. They showed that the SDNN strategy exhibits superior performance compared to the other candidate's DP strategies with similar computational simplicity and lack of assumptions about the market place. Dasgupta and Hashimoto (2004) addressed the problem of DP in a competitive online economy where the seller uses a collaborative filtering algorithm to determine temporal consumer's purchase preferences followed by a DP algorithm to determine a competitive price for the product.

 
 
 

Supply Chain Management Journal, Optimal Pricing Strategy, Perishable Products, Dynamic Pricing, Revenue Management, Radio-Frequency Identification, Mathematical Model, Genetic Algorithm, ARENA Tool, Collaborative Filtering Algorithm, Reinforcement Learning Techniques, Electronic Retail Market.