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Energy-efficient and Error-resilient Iterative Solvers for Approximate Computing

机译:用于近似计算的节能和误差弹性迭代求解器

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Iterative solvers like the Preconditioned Conjugate Gradient (PCG) method are widely-used in compute-intensive domains including science and engineering that often impose tight accuracy demands on computational results. At the same time, the error resilience of such solvers may change in the course of the iterations, which requires careful adaption of the induced approximation errors to reduce the energy demand while avoiding unacceptable results. A novel adaptive method is presented that enables iterative Preconditioned Conjugate Gradient (PCG) solvers on Approximate Computing hardware with high energy efficiency while still providing correct results. The method controls the underlying precision at runtime using a highly efficient fault tolerance technique that monitors the induced error and the quality of intermediate computational results.
机译:像预处理的共轭梯度(PCG)方法类似的迭代求解器广泛用于计算密集型域,包括科学和工程,通常会对计算结果施加紧密的准确性需求。同时,这种求解器的误差弹性可能在迭代过程中改变,这需要仔细适应诱导的近似误差以降低能量需求,同时避免不可接受的结果。提出了一种新的自适应方法,其使得迭代预处理的共轭梯度(PCG)求解器在高能量效率的近似计算硬件上,同时仍提供正确的结果。该方法使用高效的容错技术控制运行时的基本精度,该技术监控诱导误差和中间计算结果的质量。

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