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Self-selecting Sub-secret Keys Sharing Scheme Based on Polynomials over Elliptic Curve

机译:基于多项式的椭圆曲线自选子秘密密钥共享方案

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摘要

Traditional secret sharing scheme generally exists two shortages:each participant's sub-secret key is distributed by the certification center; the sub-secret keys can not be repeated to use. Both shortages brought to the practical application a lot of inconvenience, and n sub-secret keys can only be used to share a master key in terms of resources is a waste. This article based on the reference [6] proposed a scheme with sub-secret keys be selected by participants, and those sub-secret keys can be reused. The scheme based on the security of elliptic curve discrete most of the difficult nature is more practical than the reference [6], and the realization of the process can solve the problem about the authenticity of the sub-secret keys.
机译:传统的秘密共享方案通常存在两个不足:每个参与者的子秘密密钥由认证中心分配;子秘密密钥不能重复使用。两者的不足给实际应用带来了许多不便,并且n个子秘密密钥只能用于共享一个主密钥,这在资源上是浪费。本文基于参考文献[6]提出了一种方案,参与者可以选择带有子秘密密钥的方案,并且这些子秘密密钥可以重复使用。基于椭圆曲线离散性的安全性的大多数困难性质比参考文献更实用[6],并且该过程的实现可以解决子密钥的真实性问题。

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