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Efficient parallel verification of Galois field multipliers

机译:Galois场乘数的高效并行验证

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Galois field (GF) arithmetic is used to implement critical arithmetic components in communication and security-related hardware, and verification of such components is of prime importance. Current techniques for formally verifying such components are based on computer algebra methods that proved successful in verification of integer arithmetic circuits. However, these methods are sequential in nature and do not offer any parallelism. This paper presents an algebraic functional verification technique of gate-level GF(2m) multipliers, in which verification is performed in bit-parallel fashion. The method is based on extracting a unique polynomial in Galois field of each output bit independently. We demonstrate that this method is able to verify an n-bit GF multiplier in n threads. Experiments performed on pre- and post-synthesized Mastrovito and Montgomery multipliers show high efficiency up to 571 bits.
机译:Galois Field(GF)算术用于在通信和安全相关硬件中实现关键算术分量,并且这些组件的验证是主要的重要性。用于正式验证此类组件的当前技术基于计算机代数方法,该方法在验证整数算术电路方面证明是成功的。但是,这些方法本质上是连续的,并且不提供任何并行性。本文介绍了栅极级GF(2M)乘法器的代数功能验证技术,其中以比特行语方式执行验证。该方法是基于独立地提取每个输出位的伽罗瓦伽利伽利场中的唯一多项式。我们证明该方法能够在N个线程中验证N位GF乘数。在合成后和合成后的Mastrovito和Montgomery乘法器上进行的实验表现出高达571位的高效率​​。

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