基于共轭梯度的随机自适应滤波器

C. Radhakrishnan, A. Singer
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引用次数: 0

摘要

优化算法的可靠执行是数字信号处理(DSP)和机器学习应用的基本要求。采用纳米级工艺技术设计的DSP系统容易受到瞬态误差的影响。此外,像电压过标度这样的节能技术也会导致电路的可靠性问题。这些误差通常在应用程序级别表现为较大的误差,并且可以大大降低所选算法的收敛速度。本文探讨了共轭梯度(CG)算法在随机计算误差下的行为。利用扩展子空间的特性和模冗余,提出了一种基于共轭梯度的鲁棒方法,并应用于自适应滤波和机器学习。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Conjugate gradients based stochastic adaptive filters
Reliable execution of optimization algorithms is an essential requirement in both digital signal processing (DSP) and machine learning applications. DSP systems designed using nanoscale process technologies are susceptible to transient errors. In addition, power saving techniques like voltage over-scaling can also cause reliability issues in circuits. These errors often manifest themselves as large magnitude errors at the application level and can considerably slow down the convergence speed of the chosen algorithm. In this work we explore the behavior of Conjugate Gradient (CG) algorithm under stochastic computational errors. The expanding subspace property and modular redundancy is exploited to develop a robust conjugate gradient based method with applications in adaptive filtering and machine learning.
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