论文标题

基于区块链的智能计量的差异隐私机制的性能评估

Performance Evaluation of Differential Privacy Mechanisms in Blockchain based Smart Metering

论文作者

Hassan, Muneeb Ul, Rehmani, Mubashir Husain, Chen, Jinjun

论文摘要

差异隐私的概念是在不受信任环境中保护数据库隐私的强烈概念。后来,研究人员提出了几种不同隐私的变体,以便在某些其他情况(例如实时网络物理系统)中保留隐私。从那时起,差异隐私已严格应用于需要保存隐私的某些其他领域。一个这样的域是基于分散区块链的智能计量,其中充当区块链节点的智能仪将其实时数据发送到网格公用事业数据库以进行实时报告。该数据进一步用于执行统计任务,例如负载预测,需求响应计算等。但是,如果任何入侵者可以访问此数据,则可能会泄露智能电表用户的隐私。在这种情况下,可以使用差异隐私来保护此数据的隐私。在本章中,我们在基于区块链的智能计量场景中对四种差异隐私(拉普拉斯,高斯,统一和几何)进行了比较。我们在智能计量数据上测试这些变体,并通过改变不同的参数来进行性能评估。实验结果显示出低隐私预算($ \ varepsilon $)和低阅读灵敏度值($δ$),这些隐私保存机制通过添加大量噪声提供了高隐私。但是,在这四个隐私保护参数中,几何参数更适合保护高峰值,而拉普拉斯机构更适合保护低峰值($ \ varepsilon $ = 0.01)。

The concept of differential privacy emerged as a strong notion to protect database privacy in an untrusted environment. Later on, researchers proposed several variants of differential privacy in order to preserve privacy in certain other scenarios, such as real-time cyber physical systems. Since then, differential privacy has rigorously been applied to certain other domains which has the need of privacy preservation. One such domain is decentralized blockchain based smart metering, in which smart meters acting as blockchain nodes sent their real-time data to grid utility databases for real-time reporting. This data is further used to carry out statistical tasks, such as load forecasting, demand response calculation, etc. However, in case if any intruder gets access to this data it can leak privacy of smart meter users. In this context, differential privacy can be used to protect privacy of this data. In this chapter, we carry out comparison of four variants of differential privacy (Laplace, Gaussian, Uniform, and Geometric) in blockchain based smart metering scenario. We test these variants on smart metering data and carry out their performance evaluation by varying different parameters. Experimental outcomes shows at low privacy budget ($\varepsilon$) and at low reading sensitivity value ($δ$), these privacy preserving mechanisms provide high privacy by adding large amount of noise. However, among these four privacy preserving parameters Geometric parameters is more suitable for protecting high peak values and Laplace mechanism is more suitable for protecting low peak values at ($\varepsilon$ = 0.01).

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