2023
DOI: 10.3390/ma16082940
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Threshold-Voltage Extraction Methods for Atomically Deposited Disordered ZnO Thin-Film Transistors

Minho Yoon

Abstract: In this paper, we present a threshold-voltage extraction method for zinc oxide (ZnO) thin-film transistors (TFTs). Bottom-gate atomic-layer-deposited ZnO TFTs exhibit typical n-type enhancement-mode transfer characteristics but a gate-voltage-dependent, unreliable threshold voltage. We posit that this obscure threshold voltage is attributed to the localized trap states of ZnO TFTs, of which the field-effect mobility can be expressed as a gate-bias-dependent power law. Hence, we derived the current–voltage rela… Show more

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Cited by 2 publications
(3 citation statements)
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“…At the low-gate-bias regime ( V gs < 15 V), as the gate bias increased, it increased rapidly to ~10 13 states eV −1 cm 2 , whereas, at the high-gate-bias regime ( V gs > 15 V), it slowly increased to ~10 14 states eV −1 cm 2 . As reported elsewhere [ 39 ], these abrupt changes in the trap DOS of the ZnO TFTs are attributed to the conduction route change from diffusion to drift, of which the V gs of 15 V can be defined as the threshold voltage of the disordered ZnO TFTs. Notably, when the interface trap density ( D it ) is deduced using the relation of C it = q 2 D it [ 23 ] and compared with the DOS, as in orange in Figure 5 b, the crossover point of the 15 V can be observed, which is strongly regarded as the threshold voltage.…”
Section: Resultsmentioning
confidence: 64%
See 1 more Smart Citation
“…At the low-gate-bias regime ( V gs < 15 V), as the gate bias increased, it increased rapidly to ~10 13 states eV −1 cm 2 , whereas, at the high-gate-bias regime ( V gs > 15 V), it slowly increased to ~10 14 states eV −1 cm 2 . As reported elsewhere [ 39 ], these abrupt changes in the trap DOS of the ZnO TFTs are attributed to the conduction route change from diffusion to drift, of which the V gs of 15 V can be defined as the threshold voltage of the disordered ZnO TFTs. Notably, when the interface trap density ( D it ) is deduced using the relation of C it = q 2 D it [ 23 ] and compared with the DOS, as in orange in Figure 5 b, the crossover point of the 15 V can be observed, which is strongly regarded as the threshold voltage.…”
Section: Resultsmentioning
confidence: 64%
“…Furthermore, to gain insights into the subthreshold conduction of the disordered ZnO TFTs, we investigated and carefully analyzed the temperature-dependent current–voltage characteristics of the ZnO TFTs from 180 to 300 K. Figure 5 a shows the temperature-dependent transfer characteristics of the ZnO TFTs. By assuming that the gate-dependent activation energy ( E a ) is closely related to the energetic difference between the Fermi level and conductive states, the gate-dependent activation energy can be extracted using the Meyer–Neldel rule of I ( V gs ) = I 0 exp(− E a / kT ), as in the inset of Figure 5 a [ 22 , 39 ]. From the gate-dependent activation energy, the areal density of states, DOS, g ( E ) can be deduced using the relation of g ( E ) = qC i ( dE a / dV gs ) −1 , as in Figure 5 b [ 40 , 41 ].…”
Section: Resultsmentioning
confidence: 99%
“…Thus, charge carriers in disordered semiconductor-based TFTs are thought to be mainly transported by the diffusion of carriers below the threshold voltage through the deep trap states, and by the drift of carriers above the threshold voltage through the shallow trap states. [50][51][52] Hence, if the deep trap states change to the subgap states through doping in our study, the charge transport near the threshold voltage will be enhanced, leading to significant threshold voltage shifts. However, to our best knowledge, these subgap states have been scarcely reported in ZnO, although they have been reported in indium-and gallium-doped ZnO (IGZO).…”
Section: Resultsmentioning
confidence: 82%