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On the (im)possibility of cryptography with imperfect randomness

机译:具有不完美随机性的密码学的(不可能)可能性

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We investigate the feasibility of a variety of cryptographic tasks with imperfect randomness. The kind of imperfect randomness we consider are entropy sources, such as those considered by Santha and Vazirani, Chor and Goldreich, and Zuckerman. We show the following: (1) certain cryptographic tasks like bit commitment, encryption, secret sharing, zero-knowledge, non-interactive zero-knowledge, and secure two-party computation for any non-trivial junction are impossible to realize if parties have access to entropy sources with slightly less-than-perfect entropy, i.e., sources with imperfect randomness. These results are unconditional and do not rely on any un-proven assumption. (2) On the other hand, based on stronger variants of standard assumptions, secure signature schemes are possible with imperfect entropy sources. As another positive result, we show (without any unproven assumption) that interactive proofs can be made sound with respect to imperfect entropy sources.
机译:我们调查具有不完善随机性的各种加密任务的可行性。我们认为的不完美随机性是熵源,例如Santha和Vazirani,Chor和Goldreich以及Zuckerman所考虑的那些。我们显示以下内容:(1)如果各方具有以下条件,则无法实现某些加密任务,例如位承诺,加密,秘密共享,零知识,非交互式零知识以及对任何非平凡连接的安全两方计算。访问熵比完美熵稍小的熵源,即具有不完善随机性的源。这些结果是无条件的,不依赖任何未经证实的假设。 (2)另一方面,基于标准假设的更强变体,具有不完善熵源的安全签名方案是可能的。作为另一个积极的结果,我们证明了(没有任何未经证实的假设)相对于不完善的熵源,交互式证明可以说是合理的。

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