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Public Key Encryption and Signature Schemes Based on Polynomials over Z_n

机译:基于Z_n上的多项式的公钥加密和签名方案

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The problem of computing roots of a polynomial over the ring Z_n is equivalent to factoring n. Starting from this intractable problem we construct a public key encryption scheme where the message blocks are encrypted as roots of a polynomial over Z_n and a signature scheme where the signature belonging to a message is a (set of) root (s) of a polynomial having the message blocks as coefficients. These schemes can be considered as extensions of Rabin's encryption and signature scheme. However, our signature scheme has some new properties: a short signature can be generated for a long message without using a hash function, and the security features of the scheme can be chosen either to be similar to those of the RSA shceme or to be equivalent to those of Rabin's scheme.
机译:计算环Z_n上的多项式的根的问题等同于分解n。从这个棘手的问题开始,我们构建一个公钥加密方案,在该方案中,消息块作为Z_n上的多项式的根被加密;而签名方案,其中属于消息的签名是具有以下项的多项式的(组)根:消息将作为系数阻塞。这些方案可以视为Rabin加密和签名方案的扩展。但是,我们的签名方案具有一些新特性:可以在不使用哈希函数的情况下为长消息生成短签名,并且可以选择该方案的安全性与RSA shceme相似或等效。对那些拉宾的计划。

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