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Message Recovery Signature Scheme Using Complementary Elliptic Curves

机译:使用互补椭圆曲线的消息恢复签名方案

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Elliptic curve cryptography is known for its complexity due to its discrete logarithm problem, and this gives advantage to the system used since the formula developed using this concept is hard to break, therefore this criteria has given mathematicians a courage to explore this area of research. Earlier in [10], we have showed a new method for imbedding plaintexts using complementary elliptic curve and now in this paper we will extend our work to obtain a new modified method for Nyberg-Rueppel message recovery signature scheme using complementary curve. By applying this method, we will eventually enlarge the block of message of elliptic curve cryptosystems and this resulted in faster communication and processing time and at the same time the security level remain tight.
机译:由于其离散对数问题,椭圆曲线加密以其复杂性而闻名,这为自使用这种概念开发的公式难以打破,因此该标准使数学家提供了探索这一研究领域的勇气。在[10]之前,我们展示了使用互补椭圆曲线嵌入明文的新方法,现在在本文中,我们将扩展我们的工作,以获得使用互补曲线的Nyberg-Rueppel消息恢复签名方案的新修改方法。通过应用此方法,我们最终将放大椭圆曲线密码系统的消息块,这导致了更快的通信和处理时间,并且同时安全级别保持紧张。

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