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Geometric approaches-based Key Assignment for Secure Group Communication System

机译:基于几何方法的安全组通信系统的密钥分配

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A key assignment scheme for a secure group communication system based on a geometric approach is proposed. Members obtain the group key by solving multiple linear equations, using both the public information on the notice board and the secret information of their own. The proposed scheme can be divided into three phases: user registration, group key assignment, and group key computation. In the user registration phase, the group controller computes and gives a secret to the new user based on geometric approaches. In the group key assignment phase, the group controller first constructs a secret circle using the group key. Then it computes a shadow of group key for each member based on the shared secret. Finally, each member obtains an additional secret point based on the shared secret. The member obtains the group key in the group key computation phase by its shadow and the public information. The experimental results show that the computation of this scheme is simple and fast. It is dynamic because not only initial key distribution, but also auxiliary operations, such as members joining, members leaving, the group key updating are implemented. The forward secrecy and backward secrecy are assured.
机译:提出了一种基于几何方法的安全组通信系统的关键分配方案。成员通过求解多个线性方程,使用通知板上的公共信息和自己的秘密信息来获取组键。该方案可分为三个阶段:用户注册,组密钥分配和组密钥计算。在用户注册阶段,组控制器计算并基于几何方法给出新用户的秘密。在组密钥分配阶段,组控制器首先使用组密钥构建秘密圆圈。然后,它根据共享秘密计算每个成员的组密钥的阴影。最后,每个成员基于共享秘密获得额外的秘密点。该成员通过其阴影和公共信息获取组密钥计算阶段中的组密钥。实验结果表明,该方案的计算简单且快速。它是动态的,因为不仅是初始密钥分布,而且还有辅助操作,例如成员加入,成员离开的成员,实现了组密钥更新。向前保密和后向保密是保证。

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