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Fast Decryption Algorithm for Paillier Homomorphic Cryptosystem

Taiwo Blessing Ogunseyi, Bo Tang

20202020 IEEE International Conference on Power, Intelligent Computing and Systems (ICPICS)29 citationsDOI

Abstract

With the shift in storage paradigm, there is an increasing need for privacy of dataset and also for an encryption scheme that permits computation on encrypted data. Paillier cryptosystem is a good example of such a homomorphic encryption scheme. To improve the efficiency of the Paillier homomorphic encryption scheme in terms of its decryption speed and overall computational cost, we propose an improved decryption process. Specifically, the inclusion of a variable k to reduce the modular multiplicative arithmetic. The variable k is combined with the L function and CRT recombination method, to arrive at a fast and improved decryption process, showing the mathematical correctness of the decryption algorithm. Experimental results validate that our scheme is significantly efficient in its decryption speed.

Topics & Concepts

Homomorphic encryptionPaillier cryptosystemCryptosystemComputer scienceEncryptionCorrectnessAlgorithmHomomorphic secret sharingScheme (mathematics)Plaintext-aware encryptionMultiplicative functionVariable (mathematics)Theoretical computer scienceDeterministic encryptionPublic-key cryptographyComputationMathematicsHybrid cryptosystemSecure multi-party computationComputer securityMathematical analysisCryptography and Data SecurityCoding theory and cryptographyCryptography and Residue Arithmetic
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