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Social Network Monetization via Sponsored Viral Marketing

机译:通过赞助式病毒营销实现社交网络货币化

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Viral marketing is a powerful tool for online advertising and sales because it exploits the influence people have on one another. While this marketing technique has been beneficial for advertisers, it has not been shown how the social network providers such as Facebook and Twitter can benefit from it. In this paper, we initiate the study of sponsored viral marketing where a social network provider that has complete knowledge of its network is hired by several advertisers to provide viral marketing. Each advertiser has its own advertising budget and a fixed amount they are willing to pay for each user that adopts their product or shares their ads. The goal of the social network provider is to gain the most revenue from the advertisers. Since the products or ads from different advertisers may compete with each other in getting users' attention, and advertisers pay differently per share and have different budgets, it is very important that the social network providers start the "seeds" of the viral marketing of each product at the right places in order to gain the most benefit. We study both when advertisers have limited and unlimited budgets. In the unlimited budget setting, we give a tight approximation algorithm for the above task: we present a polynomial-time O(log n)-approximation algorithm for maximizing the expected revenue, where n is the number of nodes (i.e., users) in the social network, and show that no polynomial-time O(log~(1-∈)n)-approximation algorithm exists, unless NP is contained in DTIME(n~(poly log n)). In the limited bud- get setting, we show that it is hopeless to solve the problem (even approximately): unless P = NP, there is no polynomial-time O(n~(1-∈))-approximation algorithm. We perform experiments on several data sets to compare our provable algorithms to several heuristic baselines.
机译:病毒式营销是一种在线广告和销售的强大工具,因为它利用了人们之间的相互影响。尽管这种营销技术对广告商有利,但尚未显示出诸如Facebook和Twitter之类的社交网络提供商如何从中受益。在本文中,我们启动了对赞助式病毒营销的研究,在该研究中,几位广告商雇用了一个具有完全网络知识的社交网络提供商,以提供病毒式营销。每个广告客户都有自己的广告预算和固定的金额,他们愿意为采用其产品或分享其广告的每个用户支付费用。社交网络提供商的目标是从广告商那里获得最大的收入。由于来自不同广告商的产品或广告可能会相互竞争以吸引用户的注意,并且广告商的每股价格不同且预算不同,因此社交网络提供商开始各自的病毒式营销的“种子”非常重要。产品在正确的位置获得最大的收益。当广告客户的预算有限且无限制时,我们都会进行研究。在无限制预算的情况下,我们为上述任务提供了一个严格的近似算法:我们提出了多项式时间O(log n)-近似算法,用于最大化预期收益,其中n是节点中节点(即用户)的数量。并显示不存在多项式时间O(log〜(1-∈)n)近似算法,除非NP包含在DTIME(n〜(poly log n))中。在有限的预算设置中,我们证明解决该问题(甚至近似)是没有希望的:除非P = NP,否则就没有多项式时间O(n〜(1-∈))近似算法。我们对多个数据集进行实验,以将我们可证明的算法与多个启发式基线进行比较。

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