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首页> 外文期刊>European Journal of Operational Research >Optimal strategies for general price-quality decision models of new products with learning production costs
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Optimal strategies for general price-quality decision models of new products with learning production costs

机译:具有生产成本的新产品一般价格质量决策模型的最优策略

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The question of product quality permeates every level of business and is becoming crucial for the survival of modern manufacturing firms in automotive and high-tech industries. In this paper, we deal with the optimal price and quality policies for the introduction of a new product. On the supply side, the firm wants to determine the unit price and quality level over time given that unit cost declines along a learning curve, and increases if quality is made greater. On the demand side, dynamic demand is related to price and quality, as well as to cumulative sales (which represent diffusion and saturation effects). We will model this problem in a general framework that includes several previous results as special cases. By applying the maximum principle, we will derive the optimal price and quality policies and discover the interactions between these two major strategic marketing instruments, and the diffusion process. Several fundamental theoretical results will be established for the model. Under certain specified conditions higher prices do imply higher quality, and under other conditions the optimal price declines over time while the product quality improves. To illustrate these results, the theoretical results are applied to two specific-cases: the first one is a simple nonseparable demand growth function in price and quality, the other is a separable demand function of price and quality.
机译:产品质量问题渗透到各个业务层面,对于汽车和高科技行业中的现代制造企业的生存至关重要。在本文中,我们应对引入新产品的最优价格和质量政策。在供应方面,鉴于单位成本沿着学习曲线下降,而如果质量提高,则单位价格会随着时间的流逝确定,因此公司希望确定单位价格和质量水平。在需求方面,动态需求与价格和质量以及累积销售(代表扩散和饱和效应)有关。我们将在一个通用框架中对此问题进行建模,该框架包括一些先前的结果作为特殊情况。通过运用最大原则,我们将得出最优的价格和质量政策,并发现这两个主要战略营销工具之间的相互作用以及扩散过程。该模型将建立几个基本的理论结果。在某些特定条件下,较高的价格确实意味着较高的质量,而在其他条件下,最佳价格会随时间下降,同时产品质量会提高。为了说明这些结果,将理论结果应用于两个特定情况:第一个是价格和质量上不可分割的简单需求增长函数,另一个是价格和质量上可分离的需求函数。

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