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Efficient Implementations of Reduced Precision Redundancy (RPR) Multiply and Accumulate (MAC)

机译:高精度冗余(RPR)乘以和累积(MAC)的有效实现

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Multiply and Accumulate (MAC) is one of the most common operations in modern computing systems. It is for example used in matrix multiplication and in new computational environments such as those executed on neural networks for deep machine learning. MAC is also used in critical systems that must operate reliably such as object recognition for vehicles. Therefore, MAC implementations must be able to cope with errors that may be caused for example by radiation. A common scheme to deal with soft errors in arithmetic circuits is the use of Reduced Precision Redundancy (RPR). RPR instead of replicating the entire circuit, uses reduced precision copies which significantly reduce the overhead while still being able to correct the largest errors. This paper considers the implementation of RPR Multiply and Accumulate circuits. First, it is shown that the properties of signed integer multiplication (two's complement format) can be used to make RPR more efficient. Then its principles are extended to the MAC operation by proposing RPR implementations that improve the error correction capabilities with a limited impact on circuit overhead. The proposed schemes have been implemented and tested. The results show that they can significantly reduce the Mean Square Error (MSE) at the output when the circuit is affected by a soft error and the implementation overhead of the proposed schemes is extremely low.
机译:乘法和累积(Mac)是现代计算系统中最常见的操作之一。例如,在矩阵乘法和新的计算环境中使用,例如在用于深度机器学习的神经网络上执行的那些。 MAC也用于关键系统,该系统必须可靠地运行,例如车辆的对象识别。因此,MAC实现必须能够应对例如通过辐射可能引起的错误。处理算术电路中软误差的共同方案是使用降低的精度冗余(RPR)。 RPR而不是复制整个电路,使用减少的精度副本,从而显着降低开销,同时仍然能够校正最大的错误。本文考虑了RPR乘法和累积电路的实施。首先,示出了符号整数乘法(两种补充格式)的属性可用于使RPR更有效。然后,通过提出RPR实现,将其原理扩展到MAC操作,从而提高了对电路开销的有限影响的纠错能力。提出的计划已经实施和测试。结果表明,当电路受到软误差的影响时,它们可以显着降低输出时的平均误差(MSE),并且所提出的方案的实现开销极低。

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