Abstract

Trapping phenomena degrade the dynamic performance of wide-bandgap transistors. However, the identification of the related traps is challenging, especially in presence of non-ideal defects. In this paper, we propose a novel methodology (trap-state mapping) to extract trap parameters, based on the mathematical study of stretched exponential recovery kinetics. To demonstrate the effectiveness of the approach, we use it to identify the properties of traps in AlGaN/GaN transistors, submitted to hot-electron stress. After describing the mathematical framework, we demonstrate that the proposed methodology can univocally describe the properties of the distribution of trap states. In addition, to prove the validity and the usefulness of the model, the trap properties extracted mathematically are used as input for TCAD simulations. The results obtained by TCAD closely match the experimental transient curves, thus confirming the accuracy of the trap-state mapping procedure. This methodology can be adopted also on other technologies, thus constituting a universal approach for the analysis of multiexponential trapping kinetics.

Highlights

  • Charge-trapping is a critical factor in determining the dynamic performance of electronic devices

  • The results described here are referred to AlGaN/GaN HEMTs; the methodology developed here offers a universal approach to extrapolate the time-constant spectrum profile in heavily stretched exponential decays, that can be used for investigating different technologies and different physical processes

  • We demonstrate the applicability of the developed mathematical framework to the trap-state mapping in in normally-off p-GaN HEMTs after semi-on stress

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Summary

Introduction

Charge-trapping is a critical factor in determining the dynamic performance of electronic devices (transistors and diodes). This is an empirical approach, that does not consider the physical origin of traps: (i) surface or interface states may have a broad distribution of energies and cross sections, resulting in turn-on transients that substantially deviate from ideal exponentials, and (ii) a Gaussian distribution relies in the (always false) approximation that the single component kinetic is a step-function instead of an exponential decay.

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