A. De Santis, G. Persiano, M. Yung: Formulae over Random Self-Reducible Languages: The Extended Power of Perfect Zero-Knowledge, manuscript. Home/Search Document Not in Database Summary Related Articles Check |
This paper is cited in the following contexts:
Proofs of Partial Knowledge and Simplified Design of.. - Cramer, Damgård.. (1995) (103 citations) (Correct)
....however: 11] considers non interactive proofs of membership, while we consider interactive proofs of knowledge. Also, 11] considers variants of the quadratic residuosity problem, while we consider any problem that affords a protocol of the right form. In some independent work, De Santis et al. [12] apply techniques similar to ours to proofs of membership in random self reducible languages. This leads to perfect ZK proofs for monotone Boolean operations over such languages. In [4] Feige and Shamir introduce the concepts of witness indistinguishable (WI) and witness hiding (WH) protocols and ....
A. De Santis, G. Persiano, M. Yung: Formulae over Random Self-Reducible Languages: The Extended Power of Perfect Zero-Knowledge, manuscript.
Proofs of Partial Knowledge and Simplified Design of.. - Cramer, Damgård.. (1995) (103 citations) (Correct)
....non interactive zero knowledge proofs of membership, while we consider interactive proofs of knowledge. Also, 10] considers variants of the quadratic residuosity problem, while we consider any problem that affords a protocol of the right form. In some recent independent work, De Santis et al. [11] apply techniques similar to ours to proofs of membership in random self reducible languages. This leads to perfect zero knowledge proofs for monotone Boolean operations over such languages. In [4] Feige and Shamir introduce the concepts of witness indistinguishable and witness hiding protocols ....
A. De Santis, G. Persiano, M. Yung: Formulae over Random Self-Reducible Languages: The Extended Power of Perfect Zero-Knowledge, manuscript.
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