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Bilinear groups form the algebraic setting for a multitude of important cryptographic protocols including anonymous credentials, e-cash, e-voting, e-coupon, and loyalty systems. It is typical of such ...
We revisit randomization of the prover in the GS proof system. We find an unnoticed bug in the ``optimized'' randomization in the symmetric bilinear setting with several assumptions, say, the DLIN ass...
Groth, Ostrovsky and Sahai constructed a non-interactive Zap for NP-languages by observing that the common reference string of their proof system for circuit satisfiability admits what they call cor...
Fine-Tuning Groth-Sahai Proofs     Non-interactive zero-knowledge proofs  commit-and-prove schemes       font style='font-size:12px;'> 2014/3/7
Groth-Sahai proofs are efficient non-interactive zero-knowledge proofs that have found widespread use in pairing-based cryptography. We propose efficiency improvements of Groth-Sahai proofs in the SXD...
Batch Groth-Sahai     Batch Groth-Sahai  non-interactive zeroknowledge       font style='font-size:12px;'> 2010/2/1
In 2008, Groth and Sahai proposed a general methodology for constructing non-interactive zeroknowledge (and witness-indistinguishable) proofs in bilinear groups. While avoiding expensive NP-reductions...
Groth-Sahai proofs revisited     Groth-Sahai  proofs       font style='font-size:12px;'> 2009/12/29
Since their introduction in 2008, the non interactive zero- knowledge (NIZK) and non interactive witness indistinguishable (NIWI) proofs designed by Groth and Sahai have been used in numerous applic...

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