Abstract
Time-to-Digital Converters (TDCs) are major components for the measurements of time intervals. Recent developments in Field-Programmable Gate Array (FPGA) have enabled the opportunity to implement high-performance TDCs, which were only possible using dedicated hardware. In order to eliminate empty histogram bins and achieve a higher level of linearity, FPGA-based TDCs typically apply compensation methods either using multiple delay lines consuming more resources or post-processing, leading to a permanent loss of temporal information. We propose a novel TDC with a single delay line and without compensation to realize a highly linear TDC by encoding the states of the delay lines instead of the thermometer code used in the conventional TDCs. The experimental results show our states-based approach achieves an improved Differential Non-Linearity (DNL) of [-0.998, -1.533] for time resolution of 5.00 ps, [-0.44,0.49] for 10.04 ps, [-0.16, 0.19] for 21.65 ps, [-0.10, 0.11] for 43.87 ps, [-0.06, 0.07] for 64.12 ps, and [-0.07, 0.05] for 87.73 ps, whilst no empty bins have been observed. To our knowledge, the achieved raw linearity together with the zero empty bins and a simple delay line structure exceeds previously reported of the FPGA-based TDCs.
Highlights
T IME-to-digital converters (TDCs) are devices which can measure the time-related intervals with sub-100ps time resolution [1]
We have developed a states-based TDC with improved raw linearity and flexible time resolution
The proposed Relative Standard Error (RSE)-based bin configuration approach is able to predict the combination of the states and inform the implementation of the TDC
Summary
T IME-to-digital converters (TDCs) are devices which can measure the time-related intervals with sub-100ps time resolution [1]. They are vital components for applications which require a high time resolution such as Light Detection and Ranging (LiDAR) [2]–[4], three-dimensional (3D) imaging [5], [6], Positron Emission Tomography (PET) [7], [8], Fluorescence Lifetime Imaging (FLIM) [9], Diffuse Optical Tomography [10], high energy physics [7], [11], and space exploration [12]. The conventional analogue approach consists of two methods time: time-stretching and timeto-amplitude conversion [1].
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