10.9 A 23.2-to-26GHz Sub-Sampling PLL Achieving 48.3fsrms Jitter, -253.5dB FoMJ, and 0.55μs Locking Time Based on a Function-Reused VCO-Buffer and a Type-I FLL with Rapid Phase Alignment

抖动 锁相环 物理 采样(信号处理) 计算机科学 光学 电信 探测器
作者
Haoran Li,Tailong Xu,Xi Meng,Jun Yin,Rui P. Martins,Pui‐In Mak
标识
DOI:10.1109/isscc49657.2024.10454298
摘要

Emerging high-speed wireless communications utilizing the mm-wave band put stringent jitter requirements on local oscillators (LOs), e.g., $\lt97$ fs at 26GHz for 5G FR2 using 256-QAM, which demands a power-hungry PLL. To reduce the power consumption of the mobile terminal, the duty-cycled operation offered by 3GPP can be utilized. However, to support the ultra-reliable low-latency communication (URLLC), the receiver must frequently detect a possible scheduling grant occupying a short symbol width that can be down to $6.3 \mu \mathrm{s}$ for a mm-wave band using a high-frequency subcarrier of 120kHz. If a PLL can robustly lock within sub-$\mu \mathrm{s}$, it can be turned off between scheduled receiving times for significant power and energy saving. One straightforward solution for generating low-jitter mm-wave LOs is combining sub-10GHz PLLs with frequency multipliers [1]. However, although equipped with harmonic-extraction techniques to reduce the cost of the frequency multiplier, the PLLs in [2] and [3] still need power- and area-hungry buffers for boosting the output power and suppressing the subharmonic spurs, limiting their ${\mathrm {FoM}}_{{\mathrm {J}}}$. Alternatively, the sub-sampling (SS) PLL [4] is a promising candidate for directly synthesizing an mm-wave LO since its inherent low in-band phase noise (PN) enables a wide bandwidth to suppress the VCO PN. Nevertheless, the SSPLL suffers from an inferior reference (ref.) spur and the effort to improve the isolation between the VCO and sub-sampling phase detector (SSPD) [5] impairs jitter, ${\mathrm {FoM}}_{{\mathrm {J}}}$, and area. Furthermore, fulfilling the switched-capacitor (SC) search and loop settling robustly within sub-$\mu \mathrm{s}$ is challenging for the SSPLL using an SSPD with a small capture range.
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