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Competitive Data Trading in Wireless-Powered Internet of Things (IoT) Crowdsensing Systems with Blockchain

Authors
Feng S.[Feng S.]Wang W.[Wang W.]Niyato D.[Niyato D.]Kim D.I.[Kim D.I.]Wang P.[Wang P.]
Issue Date
2018
Publisher
Institute of Electrical and Electronics Engineers Inc.
Keywords
blockchain; concave games; crowdsensing; energy harvesting
Citation
2018 IEEE International Conference on Communication Systems, ICCS 2018, pp.389 - 394
Journal Title
2018 IEEE International Conference on Communication Systems, ICCS 2018
Start Page
389
End Page
394
URI
https://scholarworks.bwise.kr/skku/handle/2021.sw.skku/23330
DOI
10.1109/ICCS.2018.8689231
ISSN
0000-0000
Abstract
With the explosive growth of smart IoT devices at the edge of the Internet, embedding sensors on mobile devices for massive data collection and collective environment sensing has been envisioned as a cost-effective solution for IoT applications. However, existing IoT platforms and framework rely on dedicated middleware for (semi-) centralized task dispatching, data storage and incentive provision. Consequently, they are usually expensive to deploy, have limited adaptability to diverse requirements, and face a series of data security and privacy issues. In this paper, we employ permissionless blockchains to construct a purely decentralized platform for data storage and trading in a wireless-powered IoT crowdsensing system. In the system, IoT sensors use the power wirelessly transferred from RF-energy beacons for data sensing and transmission to an access point. The data is then forwarded to the blockchain for distributed ledger services, i.e., data/transaction verification, recording, and maintenance. Due to the coupled interference of wireless transmission and the transaction fee incurred by the blockchain's distributed ledger services, rational sensors have to decide on their transmission rates to maximize their individual payoff. Thus, we formulate a noncooperative game model to analyze this competitive situation among the sensors. We provide the analytical condition for the existence of the Nash equilibria as well as a series of insightful numerical results about the equilibrium strategies in the game. © 2018 IEEE.
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