Abstract
The increased generation of data has become one of the main drivers of technological innovation in healthcare. This applies in particular to the adoption of Machine Learning models that are used to generate value from the growing available healthcare data. However, the increased processing of sensitive healthcare data comes with challenges in terms of data privacy. Differential privacy, the method of adding randomness to the data to increase privacy, has gained popularity in the last few years as a possible solution. However, while the addition of randomness increases privacy, it also reduces overall model performance, generating a privacy-utility trade-off. Examining this trade-off, we contribute to the literature by providing an empirical paper that experimentally evaluates two prominent and innovative methods of differentially private Machine Learning on medical image and text data to deepen the understanding of the existing potential and challenges of such methods for the healthcare domain.
Original language | English |
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Title of host publication | Proceedings of the 56th Annual Hawaii International Conference on System Sciences, HICSS 2023 |
Editors | Tung X. Bui |
Number of pages | 10 |
Place of Publication | Honolulu |
Publisher | Hawaii International Conference on System Sciences (HICSS) |
Publication date | 2023 |
Pages | 3277-3286 |
ISBN (Print) | 9780998133164 |
ISBN (Electronic) | 9780998133164 |
DOIs | |
Publication status | Published - 2023 |
Externally published | Yes |
Event | The 56th Hawaii International Conference on System Sciences. HICSS 2023 - Lahaina, United States Duration: 3 Jan 2023 → 6 Jan 2023 Conference number: 56 https://hicss.hawaii.edu/ |
Conference
Conference | The 56th Hawaii International Conference on System Sciences. HICSS 2023 |
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Number | 56 |
Country/Territory | United States |
City | Lahaina |
Period | 03/01/2023 → 06/01/2023 |
Internet address |
Series | Proceedings of the Annual Hawaii International Conference on System Sciences |
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ISSN | 1530-1605 |
Keywords
- Differential privacy
- Differentially private stochastic gradient descent
- PATE framework