2007Computational Intelligence and SecurityRequires access

An Efficient Group Signature Scheme without Random Oracles

Shaohui Wang, Wang Mei-qin

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Abstract

In this paper, we give an efficient short constant-size group signature scheme that is secure in standard model based on strong Diffie-Hellman assumption. We achieve this result by combining a variant signature scheme of the one presented by Okamoto and non-interactive zero knowledge proof used by Boyen and Waters. Compared with the most efficient group signature scheme without random oracle, our scheme has a much shorter public key length and signature length, and needs less computation.

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What this paper is about

In this paper, we give an efficient short constant-size group signature scheme that is secure in standard model based on strong Diffie-Hellman assumption. We achieve this result by combining a variant signature scheme of the one presented by Okamoto and non-interactive zero knowledge proof used by Boyen and Waters. Compared with the most efficient group signature scheme without random oracle, our scheme has a much shorter public key length and signature length, and needs less computation.

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Available abstract

In this paper, we give an efficient short constant-size group signature scheme that is secure in standard model based on strong Diffie-Hellman assumption. We achieve this result by combining a variant signature scheme of the one presented by Okamoto and non-interactive zero knowledge proof used by Boyen and Waters. Compared with the most efficient group signature scheme without random oracle, our scheme has a much shorter public key length and signature length, and needs less computation.

Key concepts: Random oracle, Schnorr signature, Group signature, Merkle signature scheme, ElGamal signature scheme, Signature (topology), Scheme (mathematics), Computer science

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