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Digitally Adaptive High-Fidelity Analog Array Signal Processing Resilient to Capacitive Multiplying DAC Inter-Stage Gain Error

机译:对容性乘法DAC级间增益误差具有弹性的数字自适应高保真模拟阵列信号处理

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This paper studies multi-stage capacitive mixed-signal matrix-vector multiplying digital-to-analog (MDAC) conversion topologies for highly energy-efficient, high-resolution, and high-dimensional MIMO analog processing systems. In order to mitigate nonlinearity due to radix errors and capacitive mismatch encountered in compact low-power MDAC realizations, we introduce stochastic successive approximation, or S(2)A, as an online optimization algorithm for adaptive array analog signal processing amenable to efficient implementation in massively parallel mixed-signal hardware. S(2)A offers a direct alternative to stochastic gradient descent overcoming several of its shortcomings, such as its sensitivity to model error, while improving on the rate and quality of convergence. S(2)A overcomes non-convergence typically encountered with gradient descent for non-convex optimization landscapes induced by a mismatch in capacitive multiplying digital-to-analog converter components when applied to adaptive analog signal processing. Experimental validation of S(2)A in mixed-signal hardware for real-time RF adaptive beamforming demonstrates 65 dB of over-the-air, multipath interferer suppression in fewer than 25 S(2)A iterations.
机译:本文研究了用于高能效,高分辨率和高维MIMO模拟处理系统的多级电容性混合信号矩阵矢量乘数模(MDAC)转换拓扑。为了减轻由于紧凑型低功耗MDAC实现中遇到的基数误差和电容失配而引起的非线性,我们引入随机逐次逼近法(S(2)A)作为适用于高效实现的自适应阵列模拟信号处理的在线优化算法。大规模并行混合信号硬件。 S(2)A提供了一种随机梯度下降的直接替代方法,克服了它的一些缺点,例如对模型误差的敏感性,同时提高了收敛速度和质量。 S(2)A克服了在非自适应优化情况下梯度下降通常遇到的非收敛性问题,该非最优优化情况是由于将电容式乘法数模转换器组件应用于自适应模拟信号处理时的失配而引起的。对混合信号硬件中的S(2)A进行实时RF自适应波束成形的实验验证表明,在少于25个S(2)A迭代的情况下,可以实现65 dB的无线多径干扰抑制。

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