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Provable Secure ID-based Proactive Threshold Signature in the Standard Model

Hua Sun, Zhou Fang, Xuanxia Yao, Deng Zhongjun

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Abstract

Abstract:At present, the security of the identity based proactive threshold signature schemes was almost proved in the random oracle model, and the threshold values of these schemes were almost changeless. Aiming at this two problems, a proactive threshold signature scheme was presented by using the hardness of the computational Diffie-Hellman problem with no trusty center and changeable threshold value, based on the modification of Paterson’proposed identity based signature scheme. The scheme’s correctness was exactly proved in terms of bilinear pairing technique and its security was analyzed and proved in detail in the assumption of the computational Diffie-Hellman problem.

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What this paper is about

Abstract:At present, the security of the identity based proactive threshold signature schemes was almost proved in the random oracle model, and the threshold values of these schemes were almost changeless. Aiming at this two problems, a proactive threshold signature scheme was presented by using the hardness of the computational Diffie-Hellman problem with no trusty center and changeable threshold value, based on the modification of Paterson’proposed identity based signature scheme. The scheme’s correctness was exactly proved in terms of bilinear pairing technique and its security was analyzed and proved in detail in the assumption of the computational Diffie-Hellman problem.

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Available abstract

Abstract:At present, the security of the identity based proactive threshold signature schemes was almost proved in the random oracle model, and the threshold values of these schemes were almost changeless. Aiming at this two problems, a proactive threshold signature scheme was presented by using the hardness of the computational Diffie-Hellman problem with no trusty center and changeable threshold value, based on the modification of Paterson’proposed identity based signature scheme. The scheme’s correctness was exactly proved in terms of bilinear pairing technique and its security was analyzed and proved in detail in the assumption of the computational Diffie-Hellman problem.

Key concepts: Correctness, Signature (topology), Random oracle, Schnorr signature, Bilinear interpolation, Standard Model (mathematical formulation), Ring signature, Computer science

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