微观经济学
竞赛(生物学)
序贯博弈
服务(商务)
市场份额
经济
产品(数学)
动态定价
价值(数学)
时间范围
工作(物理)
产业组织
博弈论
业务
计算机科学
营销
生态学
数学
几何学
机械工程
财务
机器学习
工程类
生物
作者
Liming Liu,Weixin Shang,Shaohua Wu
标识
DOI:10.1287/msom.1060.0123
摘要
When two firms compete for service-sensitive demands based on their product availability, their actions will affect the future market share reallocation. This problem was first studied by Hall and Porteus (2000) using a dynamic game model. We extend their work by incorporating a general demand model, which enables us to obtain properties that reveal the dynamics of the game and the behavior of the players. In particular, we provide conditions under which the market share of a firm has a positive value and give it an upper bound. We further extend the game competition model to an infinite-horizon setting. We prove that there exists a stationary equilibrium policy and that the dynamic equilibrium policy always converges to a stationary equilibrium policy. We demonstrate that demand patterns will dictate how firms compete rationally and show the likely outcomes of the competition.
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