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首页> 外文期刊>Journal of Cryptology >Function-Private Functional Encryption in the Private-Key Setting
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Function-Private Functional Encryption in the Private-Key Setting

机译:私钥设置中的功能-专用功能加密

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摘要

Functional encryption supports restricted decryption keys that allow users to learn specific functions of the encrypted messages. Although the vast majority of research on functional encryption has so far focused on the privacy of the encrypted messages, in many realistic scenarios it is crucial to offer privacy also for the functions for which decryption keys are provided. Whereas function privacy is inherently limited in the public-key setting, in the private-key setting it has a tremendous potential. Specifically, one can hope to construct schemes where encryptions of messages together with decryption keys corresponding to functions , reveal essentially no information other than the values . Despite its great potential, the known function-private private-key schemes either support rather limited families of functions (such as inner products) or offer somewhat weak notions of function privacy. We present a generic transformation that yields a function-private functional encryption scheme, starting with any non-function-private scheme for a sufficiently rich function class. Our transformation preserves the message privacy of the underlying scheme and can be instantiated using a variety of existing schemes. Plugging in known constructions of functional encryption schemes, we obtain function-private schemes based either on the learning with errors assumption, on obfuscation assumptions, on simple multilinear-maps assumptions, and even on the existence of any one-way function (offering various trade-offs between security and efficiency).
机译:功能加密支持受限的解密密钥,这些密钥使用户可以了解加密消息的特定功能。尽管到目前为止,有关功能加密的绝大多数研究都集中在加密消息的保密性上,但是在许多实际情况下,对于提供解密密钥的功能也必须提供保密性至关重要。尽管功能私钥在公钥设置中固有地受到限制,但在私钥设置中,它具有巨大的潜力。具体而言,人们可以希望构建一种方案,在该方案中,消息的加密以及与功能相对应的解密密钥一起,除了值之外,基本上没有其他信息。尽管具有巨大的潜力,但已知的功能私有私钥方案支持功能相当有限的功能家族(例如内部产品),或者提供的功能隐私概念有些微弱。我们提供了一个通用的转换,该转换产生了功能私有的功能加密方案,从任何具有足够丰富功能类的非函数私有的方案开始。我们的转换保留了基础方案的消息保密性,可以使用多种现有方案进行实例化。插入功能加密方案的已知构造,我们可以基于带有错误假设的学习,混淆假设,简单的多线性映射假设,甚至基于任何单向函数的存在(提供各种交易),来获得功能私有的方案。 -安全性和效率之间的差距)。

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