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A 12.9-to-15.1GHz Digital PLL Based on a Bang-Bang Phase Detector with Adaptively Optimized Noise Shaping Achieving 107.6fs Integrated Jitter.

, , , , , , , , , , , , , and . ISSCC, page 445-447. IEEE, (2021)

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10.1 An 8.75GHz Fractional-N Digital PLL with a Reverse-Concavity Variable-Slope DTC Achieving 57.3fsrms Integrated Jitter and -252.4dB FoM., , , , , , , and . ISSCC, page 188-190. IEEE, (2024)A Novel LO Phase-Shifting System Based on Digital Bang-Bang PLLs With Background Phase-Offset Correction for Integrated Phased Arrays., , , , , , , and . IEEE J. Solid State Circuits, 58 (9): 2466-2477 (September 2023)32.8 A 98.4fs-Jitter 12.9-to-15.1GHz PLL-Based LO Phase-Shifting System with Digital Background Phase-Offset Correction for Integrated Phased Arrays., , , , , , , , , and 5 other author(s). ISSCC, page 456-458. IEEE, (2021)A 12.9-to-15.1GHz Digital PLL Based on a Bang-Bang Phase Detector with Adaptively Optimized Noise Shaping Achieving 107.6fs Integrated Jitter., , , , , , , , , and 4 other author(s). ISSCC, page 445-447. IEEE, (2021)A 12.9-to-15.1-GHz Digital PLL Based on a Bang-Bang Phase Detector With Adaptively Optimized Noise Shaping., , , , , , , , , and 4 other author(s). IEEE J. Solid State Circuits, 57 (6): 1723-1735 (2022)A 72-fs-Total-Integrated-Jitter Two-Core Fractional-N Digital PLL With Digital Period Averaging Calibration on Frequency Quadrupler and True-in-Phase Combiner., , , , , , , , , and 3 other author(s). IEEE J. Solid State Circuits, 58 (3): 634-646 (March 2023)A Novel Topology of Coupled Phase-Locked Loops., , , and . IEEE Trans. Circuits Syst. I Regul. Pap., 68 (3): 989-997 (2021)A 76.7fs-lntegrated-Jitter and -71.9dBc In-Band Fractional-Spur Bang-Bang Digital PLL Based on an Inverse-Constant-Slope DTC and FCW Subtractive Dithering., , , , , , , , , and 1 other author(s). ISSCC, page 78-79. IEEE, (2023)A 59.3fs Jitter and -62.1dBc Fractional-Spur Digital PLL Based on a Multi-Edge Power-Gating Phase-Detector., , , , , , and . CICC, page 1-2. IEEE, (2024)A 66.7fs-Integrated-Jitter Fractional-N Digital PLL Based on a Resistive-Inverse-Constant-Slope DTC., , , , , , and . CICC, page 1-2. IEEE, (2024)