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Fast Parallel Molecular Algorithms for DNA-Based Computation: Solving the Elliptic Curve Discrete Logarithm Problem overGF(2n)

机译:基于DNA的计算的快速并行分子算法:求解overGF(2n)的椭圆曲线离散对数问题

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Elliptic curve cryptographic algorithms convert inputdata to unrecognizable encryption and the unrecognizable data backagain into its original decrypted form. The security of this form ofencryption hinges on the enormous difficulty that is required tosolve the elliptic curve discrete logarithm problem (ECDLP),especially overGF(2n),n∈Z+. This paperdescribes an effective method to find solutions to the ECDLP bymeans of a molecular computer. We propose that this researchaccomplishment would represent a breakthrough for applied biologicalcomputation and this paper demonstrates that in principle this ispossible. Three DNA-based algorithms: a parallel adder, a parallelmultiplier, and a parallel inverse overGF(2n)are described.The biological operation time of all of these algorithms ispolynomial with respect ton. Considering this analysis,cryptography using a public key might be less secure. In thisrespect, a principal contribution of this paper is to provideenhanced evidence of the potential of molecular computing to tacklesuch ambitious computations.
机译:椭圆曲线密码算法将输入数据转换为无法识别的加密,并将无法识别的数据重新还原为原始解密形式。这种加密形式的安全性取决于解决椭圆曲线离散对数问题(ECDLP)所需要的巨大难度,尤其是在GF(2n),n∈Z+上。本文描述了一种通过分子计算机手段来寻找ECDLP解决方案的有效方法。我们认为这项研究成就将是应用生物计算的突破,本文证明了原则上是可行的。描述了三种基于DNA的算法:并行加法器,并行乘法器和并行逆overGF(2n)。所有这些算法的生物学运算时间都是关于ton的多项式。考虑到此分析,使用公共密钥的加密可能不太安全。在这方面,本文的主要贡献是提供了分子计算解决此类雄心勃勃的计算潜力的增强证据。

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