Channel encroachment strategy through pure online or combined offline retailing

IF 1.9 3区 工程技术 Q3 MANAGEMENT
Sheng Chen, Ruidong Zhao
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引用次数: 0

Abstract

With the rise of e-commerce, an increasing number of retailers concentrate on the online channel to sell their products (strategy O), while some retailers select online and offline combined retailing. That is, the retailers introduce an offline experience store in addition to their online channels (strategy B). However, there is little literature on which strategies are better when a retailer’s intrusion is considered. This paper constructs a competitive system in which the incumbent is a well-established pure online retailer and the new entrant will decide which strategy to select, strategy O or strategy B. The hotelling model is applied to represent the competitive market of both retailers through consumers’ asymmetrical preference for products, and Nash games under two strategies are built. Through comparing equilibrium solutions, we show that when consumers prefer the incumbent’s product, Online and offline retailing is an effective strategy for the new entrant to compete with the incumbent. Meanwhile, the incumbent’s advantage does not always benefit him. Consumers’ asymmetrical preference for products may intensify the competition between them and hurt their profits, but the new entrant can benefit from providing offline retailing under most cases.
通过纯线上或结合线下零售的渠道侵占策略
随着电子商务的兴起,越来越多的零售商专注于在线渠道销售产品(策略O),而一些零售商则选择线上和线下相结合的零售方式。也就是说,零售商除了在线渠道外,还引入了线下体验店(策略B)。然而,当考虑零售商的入侵时,很少有文献表明哪种策略更好。本文构建了一个竞争系统,其中在位者是一个成熟的纯在线零售商,新进入者将决定选择哪种策略,策略O还是策略B。酒店营销模型通过消费者对产品的不对称偏好来代表两个零售商的竞争市场,并建立了两种策略下的纳什博弈。通过比较均衡解,我们发现当消费者更喜欢在位者的产品时,线上和线下零售是新进入者与在位者竞争的有效策略。同时,现任总统的优势并不总是对他有利。消费者对产品的不对称偏好可能会加剧他们之间的竞争并损害他们的利润,但在大多数情况下,新进入者可以从提供线下零售中受益。
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来源期刊
IMA Journal of Management Mathematics
IMA Journal of Management Mathematics OPERATIONS RESEARCH & MANAGEMENT SCIENCE-MATHEMATICS, INTERDISCIPLINARY APPLICATIONS
CiteScore
4.70
自引率
17.60%
发文量
15
审稿时长
>12 weeks
期刊介绍: The mission of this quarterly journal is to publish mathematical research of the highest quality, impact and relevance that can be directly utilised or have demonstrable potential to be employed by managers in profit, not-for-profit, third party and governmental/public organisations to improve their practices. Thus the research must be quantitative and of the highest quality if it is to be published in the journal. Furthermore, the outcome of the research must be ultimately useful for managers. The journal also publishes novel meta-analyses of the literature, reviews of the "state-of-the art" in a manner that provides new insight, and genuine applications of mathematics to real-world problems in the form of case studies. The journal welcomes papers dealing with topics in Operational Research and Management Science, Operations Management, Decision Sciences, Transportation Science, Marketing Science, Analytics, and Financial and Risk Modelling.
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