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A New Probabilistic Digital Signature Scheme Based on Integer Factorization Problem

机译:基于整数分解问题的概率数字签名新方案

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The RSA algorithm is deterministic in nature, due to this it has some implementation flaws. Taking this into consideration Bellare and Rogway proposed probabilistic digital signature scheme for RSA with tight security assertions (efficiently deals with implementation flaws). But according to RSA laboratories the time complexity of the signature will keep increasing as long as the problem gets harder and modulus is approximately 2048 bit, and if SHA-256 is used, then only 256 bits are utilized and decreases bandwidth. In this paper, we propose another probabilistic digital signature scheme for RSA with tight security assertions, which is more efficient than probabilistic signature scheme (PSS) and if modulus is approximately 2048 bit, then whole 2048 bits can be utilized even after using SHA-256.
机译:RSA算法本质上是确定性的,因此它具有一些实现上的缺陷。考虑到这一点,Bellare和Rogway为具有严格安全性声明(有效处理实现缺陷)的RSA提出了概率数字签名方案。但是根据RSA实验室,只要问题变得更加棘手且模数约为2048位,签名的时间复杂度就将继续增加,并且如果使用SHA-256,则仅使用256位并减少带宽。在本文中,我们提出了另一种具有严格安全性断言的RSA概率数字签名方案,该方案比概率签名方案(PSS)更有效,并且如果模数约为2048位,那么即使使用SHA-256,也可以使用整个2048位。

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