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Towards Provably Secure Group Key Agreement Building on Group Theory

机译:建立基于团体理论的团体密钥协议

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Known proposals for key establishment schemes based on combinatorial group theory are often formulated in a rather informal manner. Typically, issues like the choice of a session identifier and parallel protocol executions are not addressed, and no security proof in an established model is provided. Successful attacks against proposed parameter sets for braid groups further decreased the attractivity of combinatorial group theory as a candidate platform for cryptography.rnWe present a 2-round group key agreement protocol that can be proven secure in the random oracle model if a certain group-theoretical problem is hard. The security proof builds on a framework of Bresson et al., and explicitly addresses some issues concerning malicious insiders and also forward secrecy. While being designed as a tool for basing group key agreement on non-abelian groups, our framework also yields a 2-round group key agreement basing on a Computational Diffie-Hellman assumption.
机译:基于组合组理论的密钥建立方案的已知建议通常以一种非正式的方式提出。通常,不会解决诸如会话标识符选择和并行协议执行之类的问题,并且未提供已建立模型中的安全证明。对编织组建议参数集的成功攻击进一步降低了组合组理论作为密码学候选平台的吸引力。rn我们提出了一种两轮组密钥协商协议,如果某个组理论能够在随机预言模型中证明是安全的问题很难。该安全证明建立在Bresson等人的框架上,并明确解决了一些有关恶意内部人员的问题,并且还转发了保密性。我们的框架被设计为基于非阿贝尔族的群体密钥协议的工具时,还根据计算Diffie-Hellman假设得出了两轮的群体密钥协议。

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