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Reliable CRC-Based Error Detection Constructions for Finite Field Multipliers With Applications in Cryptography

机译:基于CRC的基于CRC的错误检测构造,用于加密中的应用程序的有限场乘法器

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摘要

Finite-field multiplication has received prominent attention in the literature with applications in cryptography and error-detecting codes. For many cryptographic algorithms, this arithmetic operation is a complex, costly, and time-consuming task that may require millions of gates. In this work, we propose efficient hardware architectures based on cyclic redundancy check (CRC) as error-detection schemes for postquantum cryptography (PQC) with case studies for the Luov cryptographic algorithm. Luov was submitted for the National Institute of Standards and Technology (NIST) PQC standardization competition and was advanced to the second round. The CRC polynomials selected are in-line with the required error-detection capabilities and with the field sizes as well. We have developed verification codes through which software implementations of the proposed schemes are performed to verify the derivations of the formulations. Additionally, hardware implementations of the original multipliers with the proposed error-detection schemes are performed over a Xilinx field-programmable gate array (FPGA), verifying that the proposed schemes achieve high error coverage with acceptable overhead.
机译:有限场乘法在文献中接受了密码学和错误检测代码的应用中突出的关注。对于许多加密算法,该算术运算是可能需要数百万个门的复杂,昂贵和耗时的任务。在这项工作中,我们将基于循环冗余校验(CRC)的高效硬件架构作为PostQuantum加密(PQC)的错误检测方案,其中洛夫加密算法案例研究。洛夫于美国国家标准与技术研究所(NIST)PQC标准化竞争提交,并向第二轮前进。选择的CRC多项式与所需的误差检测功能一致,也是如此。我们开发了验证码,通过该验证代码通过该验证代码来执行所提出的方案的软件实现来验证配方的推导。另外,通过Xilinx现场可编程栅极阵列(FPGA)执行具有所提出的错误检测方案的原始乘法器的硬件实现,验证所提出的方案以可接受的开销实现高误差覆盖。

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