Linear Support Vector Regression in Cloud Computing on Data Encrypted using Paillier Cryptosystem

A. Sari, F. Prasetya
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Abstract

The use of linear support vector regression on private data in cloud computing must consider data privacy. Homomorphic encryption is an approach to address the problem. However, most of the existing approaches still use inefficient fully homomorphic encryption, in which both the training data and the testing data must be encrypted using the same public key. This leads to the repetition of the training process. The problem is addressed in this paper by applying partially homomorphic encryption using Paillier cryptosystem. Operations in linear support vector regression are modified so that they can be applied to process encrypted data. The model is used to predict the motor and total UPDRS (Unified Parkinson's Disease Rating Scale) scores. To assess the performance of the model, the MRSE (Mean Root Square Error) of the prediction on encrypted data is then compared with the MRSE of the prediction on unencrypted data. The evaluation shows that the MRSE of the prediction on encrypted data is exactly the same as that on unencrypted data, which proves that the modification on the operations in linear support vector regression has been done correctly.
Paillier密码系统加密数据的云计算线性支持向量回归
在云计算中对私有数据使用线性支持向量回归必须考虑数据的私密性。同态加密是解决这个问题的一种方法。然而,现有的大多数方法仍然使用效率低下的全同态加密,其中训练数据和测试数据必须使用相同的公钥进行加密。这导致了培训过程的重复。本文采用Paillier密码系统进行部分同态加密,解决了这一问题。对线性支持向量回归中的操作进行了修改,使其可以应用于处理加密数据。该模型用于预测运动和总UPDRS(统一帕金森病评定量表)得分。为了评估模型的性能,然后将加密数据预测的MRSE(均方根误差)与未加密数据预测的MRSE进行比较。评估结果表明,加密数据预测的MRSE与未加密数据预测的MRSE完全相同,证明对线性支持向量回归中操作的修改是正确的。
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