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Verification of Galois field based circuits by formal reasoning based on computational algebraic geometry

机译:基于计算代数几何的形式化推理验证基于Galois场的电路

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Algebraic error correcting codes (ECC) are widely used to implement reliability features in modern servers and systems and pose a formidable verification challenge. We present a novel methodology and techniques for provably correct design of ECC logics. The methodology is comprised of a design specification method that directly exposes the ECC algorithm's underlying math to a verification layer, encapsulated in a tool "BLUEVERI", which establishes the correctness of the design conclusively by using an apparatus of computational algebraic geometry (Buchberger's algorithm for Grobner basis construction). We present results from its application to example circuits to demonstrate the effectiveness of the approach. The methodology has been successfully applied to prove correctness of large error correcting circuits on IBM's POWER systems to protect memory storage and processor to memory communication, as well as a host of smaller error correcting circuits.
机译:代数纠错码(ECC)被广泛用于实现现代服务器和系统中的可靠性功能,并带来了巨大的验证挑战。我们提出了可证明正确的ECC逻辑设计的新颖方法论和技术。该方法包括设计规范方法,该方法直接将ECC算法的基础数学暴露给验证层,并封装在工具“ BLUEVERI”中,该工具通过使用计算代数几何的设备最终确定设计的正确性(Buchberger算法用于Grobner基础结构)。我们将其应用到示例电路的结果进行展示,以证明该方法的有效性。该方法已成功应用于证明IBM POWER系统上的大型错误校正电路的正确性,以保护内存存储和处理器到内存的通信,以及许多较小的错误校正电路。

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