4.7 Article

Optimal Pricing of Internet of Things: A Machine Learning Approach

Journal

IEEE JOURNAL ON SELECTED AREAS IN COMMUNICATIONS
Volume 38, Issue 4, Pages 669-684

Publisher

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/JSAC.2020.2971898

Keywords

Internet of Things (IoT); IoT pricing; IoT bundling; machine learning

Funding

  1. Australian Research Council (ARC) [DE200100863]
  2. Singapore NRF National Satellite of Excellence, Design Science and Technology for Secure Critical Infrastructure [NSoE DeSTSCI2019-0007]
  3. A*STAR-NTU-SUTD Joint Research Grant Call on Artificial Intelligence for the Future of Manufacturing [RGANS1906, WASP/NTU M4082187 (4080)]
  4. Singapore Grant MOE Tier 1 [2017-T1-002-007 RG122/17]
  5. Singapore Grant MOE Tier 2 [MOE2014-T2-2-015 ARC4/15]
  6. Singapore Grant [NRF2015-NRFISF001-2277]
  7. Singapore EMA Energy Resilience [NRF2017EWT-EP003-041]
  8. US MURI AFOSR MURI [18RT0073]
  9. NSF [EARS-1839818, CNS1717454, CNS-1731424, CNS-1702850, CNS1646607]

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Internet of things (IoT) produces massive data from devices embedded with sensors. The IoT data allows creating profitable services using machine learning. However, previous research does not address the problem of optimal pricing and bundling of machine learning-based IoT services. In this paper, we define the data value and service quality from a machine learning perspective. We present an IoT market model which consists of data vendors selling data to service providers, and service providers offering IoT services to customers. Then, we introduce optimal pricing schemes for the standalone and bundled selling of IoT services. In standalone service sales, the service provider optimizes the size of bought data and service subscription fee to maximize its profit. For service bundles, the subscription fee and data sizes of the grouped IoT services are optimized to maximize the total profit of cooperative service providers. We show that bundling IoT services maximizes the profit of service providers compared to the standalone selling. For profit sharing of bundled services, we apply the concepts of core and Shapley solutions from cooperative game theory as efficient and fair allocations of payoffs among the cooperative service providers in the bundling coalition.

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