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Crowdsourcing Sensing to Smartphones: A Randomized Auction Approach

机译:智能手机的众包感知:随机拍卖方法

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Crowdsourcing to mobile users has emerged as a compelling paradigm for collecting sensing data over a vast area for various monitoring applications. It is of paramount importance for such crowdsourcing paradigm to provide effective incentive mechanisms. State-of-the-art auction mechanisms for crowdsourcing to mobile users are typically deterministic in the sense that for a given sensing job from a crowdsourcer, only a small set of smartphones are selected to perform sensing tasks and the rest are not selected. One apparent disadvantage of such deterministic auction mechanisms is that the diversity with respect to the sensing job is reduced. As a consequence, the quality of the collected sensing data is also decreased. This is due to failure to exploit the intrinsic advantage of the large set of diverse mobile users in a mobile crowdsourcing network. In this paper, we propose a randomized combinatorial auction mechanism for the social cost minimization problem, which is proven to be NP-hard. We design an approximate task allocation algorithm that is near optimal with polynomial-time complexity and use it as a building block to construct the whole randomized auction mechanism. Compared with deterministic auction mechanisms, the proposed randomized auction mechanism increases the diversity in contributing users for a given sensing job. We carry out both solid theoretical analysis and extensive numerical studies and show that our randomized auction mechanism achieves approximate truthfulness, individual rationality, and high computational efficiency.
机译:向移动用户众包已经成为一种吸引人的范例,可以在广阔的区域上收集传感数据以用于各种监视应用程序。对于这种众包范式,提供有效的激励机制至关重要。在向来自众包商的给定传感工作中,仅选择一小部分智能手机来执行传感任务,而没有选择其余智能手机,这是将移动用户众包的最新拍卖机制通常是确定性的。这种确定性拍卖机制的一个明显的缺点是,与传感工作有关的多样性降低了。结果,所收集的感测数据的质量也降低了。这是由于未能利用移动众包网络中大量不同移动用户的固有优势。在本文中,我们针对社会成本最小化问题提出了一种随机组合拍卖机制,该机制被证明是NP难的。我们设计了一种近似的,具有多项式时间复杂度的最佳任务分配算法,并将其用作构建整个随机拍卖机制的基础。与确定性拍卖机制相比,所提出的随机拍卖机制增加了给定传感工作的用户贡献的多样性。我们进行了扎实的理论分析和广泛的数值研究,结果表明我们的随机拍卖机制达到了近似真实性,个人合理性和高计算效率。

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