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A Class of Quantizers With DC-Free Quantization Noise and Optimal Immunity to Nonlinearity-Induced Spurious Tones

机译:一类具有无直流量化噪声和对非线性引起的杂散音具有最佳抗扰性的量化器

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Fractional-$N$ phase-locked loops (PLLs) typically use noise-shaping coarse quantizers to control their instantaneous output frequency. The resulting quantization noise and its running sum inevitably get distorted by non-ideal analog components within the PLL, which induces undesirable spurious tones in the PLL's output signal. A recently proposed quantizer, called a successive requantizer, has been shown to mitigate this problem. Its quantization noise and the running sum of its quantization noise can be subjected to up to fifth-order and third-order nonlinear distortion, respectively, without inducing spurious tones. This paper extends the previously published successive requantizer results to enable the design of successive requantizers whose quantization noise running sum sequences attain such immunity to nonlinearity-induced spurious tones up to arbitrarily high orders of distortion. The extended results are used to design example successive requantizers whose quantization noise and quantization noise running sum sequences have optimally reduced susceptibility to nonlinearity-induced spurious tones.
机译:分数- $ N $ 锁相环(PLL)通常使用噪声整形的粗量化器来控制其瞬时输出频率。所产生的量化噪声及其运行总和不可避免地会因PLL中的非理想模拟分量而失真,从而在PLL的输出信号中引起不良的杂散音。已经显示了最近提出的量化器,称为连续再量化器,可以减轻该问题。它的量化噪声和其量化噪声的和可以分别经受高达五阶和三阶的非线性失真,而不会引起杂散音。本文扩展了先前发布的连续量化器的结果,以实现连续量化器的设计,这些量化器的量化噪声运行总和序列对非线性引起的杂散音具有高达任意高阶失真的抗扰性。扩展后的结果用于设计示例连续量化器,其量化噪声和量化噪声运行总和序列可以最佳地降低对非线性引起的杂散音的敏感性。

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