2019
DOI: 10.1109/tcsii.2018.2823902
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A Low-Noise <inline-formula> <tex-math notation="LaTeX">$RC$ </tex-math> </inline-formula>-Based Phase Interpolator in 16-nm CMOS

Abstract: Abstract-This paper describes a passive analog phase interpolator, utilizing a switched RC-network. The proposed circuit eliminates the current sources in a phase interpolator based on constant-slope charging. By eliminating the current source, the noise is significantly reduced due to the reduction in thermal and flicker noise. The phase interpolator has a resolution of 6 bits and is implemented in a 16-nm CMOS process. The maximum differential non-linearity is measured to be 0.1 LSBs at a 192 ps input time d… Show more

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Cited by 10 publications
(2 citation statements)
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“…On the contrary, clock phase interpolation methods offer a solution for producing a multiplied frequency with significantly reduced lock/settle time, less power consumption, and smaller silicon area [14]. These methods, therefore, considerably reduce the overall cost of the design and accelerate time-to-market for new designs [15]. Since the clock multipliers in this category are generally digital intensive, it is very convenient to make them portable among different processes.…”
Section: Introductionmentioning
confidence: 99%
“…On the contrary, clock phase interpolation methods offer a solution for producing a multiplied frequency with significantly reduced lock/settle time, less power consumption, and smaller silicon area [14]. These methods, therefore, considerably reduce the overall cost of the design and accelerate time-to-market for new designs [15]. Since the clock multipliers in this category are generally digital intensive, it is very convenient to make them portable among different processes.…”
Section: Introductionmentioning
confidence: 99%
“…The n term represents the desired interpolation weighting factor, which can be any number between 0 and N. (red and blue, respectively) being mixed equally using an even weighted interpolation to achieve an output signal, 𝜃 (green), that has a phase exactly between the two input phases. From figure 2.2., the mid-point of the output signal's high to low transition occurs exactly between the midpoints of that of the two input signals [14]. It is important to note, the input signals that are shown here are non-overlapping and linear interpolation requires overlapping clock signals.…”
Section: Phase Interpolator Backgroundmentioning
confidence: 84%