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Shrinking the Keys of Discrete-Log-Type Lossy Trapdoor Functions

机译:缩小离散对数型损失的陷阱功能的键

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To this day, realizations in the standard-model of (lossy) trapdoor functions from discrete-log-type assumptions require large public key sizes, e.g., about Θ(λ~2) group elements for a reduction from the decisional Diffie-Hellman assumption (where λ is a security parameter). We propose two realizations of lossy trapdoor functions that achieve public key size of only Θ(λ) group elements in bilinear groups, with a reduction from the decisional Bilinear Diffie-Hellman assumption. Our first construction achieves this result at the expense of a long common reference string of Θ(λ~2) elements, albeit reusable in multiple LTDF instantiations. Our second scheme also achieves public keys of size Θ(λ), entirely in the standard model and in particular without any reference string, at the cost of a slightly more involved construction. The main technical novelty, developed for the second scheme, is a compact encoding technique for generating compressed representations of certain sequences of group elements for the public parameters.
机译:为了这一天,在从离散对数型的假设​​(有损)陷门函数的标准模型的实现需要大量公钥的尺寸,例如,约Θ(λ〜2),用于从决策的Diffie-Hellman假设的减少组元素(其中,λ是一个安全参数)。我们提出的有损陷门功能两种实现即实现公共密钥大小只有Θ(λ)在双线性群族元素,从决策双线性的Diffie-Hellman假设的减少。我们的第一个构造在Θ(λ〜2)的元素,虽然可重复使用的多个实例化LTDF长期共同参考串为代价实现该结果。我们的第二方案也实现了尺寸Θ(λ)的公共密钥,完全在标准模型,特别是没有任何参考串,在稍微更复杂的结构的成本。主要技术的新颖性,对于第二方案开发的,是用于产生对公开参数组元素的某些序列的压缩表示的紧凑编码技术。

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