In this paper, we present a new signature scheme with message recovery and the security of the scheme is based on both factorization and discrete logarithms.
本文设计一种新的具备消息自动恢复特性的数字签名方案,这种方案的安全性同时建立在因子分解和离散对数之上,并对这种方案进行了安全性分析。
This paper presents a rollback recovery scheme based on partitioned message logging, models its performance, and then evaluates its average overhead.
本文给出了一种基于分块消息日志的回卷恢复协议,建立了其性能模型,评估了协议的平均开销。
With analysis of the ECC-based digital signature scheme, a new signature scheme is presented, which allows signature with message recovery and without inversion.
通过对ECC签名方案进行分析,构造了新的签名方案,该方案避免了ECC签名方案中的求逆运算,并且解决了ECC签名方案不能实现消息恢复的问题。
We develop a rollback recovery scheme based on partitioned message logging, establish its performance model, and evaluate its average overhead ratio.
我们提出一种基于分块消息日志的回卷恢复协议,建立其性能模型,探讨协议开销率与协议参数和系统特性参数之间的关系。
A new designated verifier blind signature scheme with message recovery based on the discrete logarithm problem is proposed, and its security and efficiency are analyzed and discussed in details.
基于离散对数问题,提出了一个具有消息恢复的指定接收者的盲签名方案,并对方案的安全性和效率性进行了详细的分析讨论。
Our scheme being a configurable general rollback recovery approach, its two end points correspond to conventional pessimistic message logging and coordinated checkpointing, respectively.
分块消息日志方法是一种可配置的一般化方法,悲观消息日志方法和协同检查点方法是其两个特例。
This paper presents a blind signature scheme with message recovery, and investigates the blind question of Kang Li optimization.
文中设计了一种基于超椭圆曲线密码体制的盲数字签名方案,方案中提出了对消息盲化的方法。
This paper presents a blind signature scheme with message recovery, and investigates the blind question of Kang Li optimization.
文中设计了一种基于超椭圆曲线密码体制的盲数字签名方案,方案中提出了对消息盲化的方法。
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