接着对矩阵代数m_3 (C)的子代数上的2 -上循环进行了等价刻画,得到了其上的双线性映射是2 -上循环的充要条件。
Subsequently, we character and study the 2-cocycles on a subalgebra of the algebra M3 (c) and obtain the necessary and sufficient conditions that a bilinear mapping is a 2-cocycle on this algebra.
使用双线性映射工具,提出基于双线性对的门限签名方案。
A threshold signature scheme based on the bilinear mapping tool was proposed.
随着对双线性映射的研究和应用,人们发现使用双线性映射可以有效简化传统的基于“证书”密钥管理和密钥分发技术。
Along with bilinear map of research and application, people found using bilinear map can effectively simplified traditional "certificate" based key management and key distribution technology.
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