网络外部性筛选

Fanqi Shi, Yiqing Xing
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引用次数: 2

摘要

网络外部性是越来越多的产品的一个突出特征:一个人消费的边际收益随着他的邻居消费的增加而增加。网络结构的信息对卖方来说很重要,但对买方来说往往是私下知道的。我们对垄断企业的最优定价策略进行建模,以“筛选”买家的网络信息:他们的敏感性(出度)和影响力(入度)。我们的主要结果是敏感性和影响对最优分配有不同的影响,并且可以在最优筛选契约中分离出来。具体来说,我们描述了两个有向网络的最优分配,其中每个买家的敏感性和影响力是独立的,以及两者相同的无向网络。对于有向网络,我们证明了最优配置仅取决于买方的敏感性,并展示了具有二次内在值的简单形式。我们进一步将分析与完全信息定价和统一定价两个基准进行对比,以揭示筛选的价值和网络信息的价值。对于无向网络,我们表明卖方直接根据买家的敏感性筛选买家,并间接根据他们的推断影响来限制分配。我们还扩展了该模型,以适应(1)买方易感性和影响力之间的弱关联,(2)垄断可以通过或有合同(推荐奖金)激励影响力的情况,以及(3)易感性和影响力对最优配置是内生的情况。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Screening with Network Externalities
Network externality is a prominent feature of increasingly many products: the marginal payoff of one’s consumption increases as his neighbors consume more. In- formation of network structure is important to the seller, but is often privately known to the buyers. We model a monopoly’s optimal pricing strategy to “screen” buyers’ network information: their susceptibility (out-degree) and influence (in-degree). Our main result is that susceptibility and influence have different effects on the optimal allocations and can be separated out in the optimal screening contracts. Specifically, we characterize the optimal allocations for both directed networks where each buyer’s susceptibility and influence are independent, and undirected networks where the two are identical. For directed networks, we show the optimal allocation only depends on a buyer’s susceptibility and exhibits simple forms with quadratic intrinsic value. We further contrast the analysis with two benchmarks – complete information pricing and uniform pricing – to shed light on the value of screening and the value of network in- formation. For undirected networks, we show the seller directly screens buyers on their susceptibility and indirectly condition the allocations on their inferred influence. We also extend the model to accommodate for (1) weak affiliation between a buyer’s susceptibility and influence, (2) the case in which the monopoly can incentivize influence with contingent contracts (referral bonuses), and (3) the situation in which susceptibility and influence are endogenous to the optimal allocations.
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