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Trapdoor Functions from the Computational Diffie-Hellman Assumption

机译:计算Diffie-Hellman假设的活板门功能

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Trapdoor functions (TDFs) are a fundamental primitive in cryptography. Yet, the current set of assumptions known to imply TDFs is surprisingly limited, when compared to public-key encryption. We present a new general approach for constructing TDFs. Specifically, we give a generic construction of TDFs from any Chameleon Encryption (Doettling and Garg [CRYPTO'17]) satisfying a novel property which we call recyclability. By showing how to adapt current Computational Diffie-Hellman (CDH) based constructions of chameleon encryption to yield recyclability, we obtain the first construction of TDFs with security proved under the CDH assumption. While TDFs from the Decisional Diffie-Hellman (DDH) assumption were previously known, the possibility of basing them on CDH had remained open for more than 30 years.
机译:活板门功能(TDF)是密码学中的基本原语。但是,与公钥加密相比,目前已知的隐含TDF的假设集令人惊讶地受到限制。我们提出了一种构造TDF的新方法。具体来说,我们给出了满足任何新特性(称为可回收性)的任何变色龙加密(Doettling和Garg [CRYPTO'17])的TDF的通用构造。通过展示如何适应当前基于计算Diffie-Hellman(CDH)的变色龙加密结构以产生可回收性,我们获得了在CDH假设下具有安全性证明的TDF的第一个结构。尽管先前已经知道基于决策Diffie-Hellman(DDH)假设的TDF,但将其基于CDH的可能性已经开放了30多年。

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