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Novel Modeling Approach to Analyze Threshold Voltage Variability in Short Gate-Length (15-22 nm) Nanowire FETs with Various Channel Diameters
In this study, threshold voltage ( ) variability was investigated in silicon nanowire field-effect transistors (SNWFETs) with short gate-lengths of 15-22 nm and various channel diameters ( ) of 7, 9, and 12 nm. Linear slope and nonzero y-intercept were observed in a Pelgrom plot of the standard devi...
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Published in: | Nanomaterials (Basel, Switzerland) Switzerland), 2022-05, Vol.12 (10), p.1721 |
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Main Authors: | , , , , , , , |
Format: | Article |
Language: | English |
Subjects: | |
Citations: | Items that this one cites Items that cite this one |
Online Access: | Get full text |
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Summary: | In this study, threshold voltage (
) variability was investigated in silicon nanowire field-effect transistors (SNWFETs) with short gate-lengths of 15-22 nm and various channel diameters (
) of 7, 9, and 12 nm. Linear slope and nonzero y-intercept were observed in a Pelgrom plot of the standard deviation of
(σ
), which originated from random and process variations. Interestingly, the slope and y-intercept differed for each
, and σ
was the smallest at a median
of 9 nm. To analyze the observed
tendency of σ
, a novel modeling approach based on the error propagation law was proposed. The contribution of gate-metal work function, channel dopant concentration (
), and
variations (WFV, ∆
, and ∆
) to σ
were evaluated by directly fitting the developed model to measured σ
. As a result, WFV induced by metal gate granularity increased as channel area increases, and the slope of WFV in Pelgrom plot is similar to that of σ
. As
decreased, SNWFETs became robust to ∆
but vulnerable to ∆
. Consequently, the contribution of ∆
, WFV, and ∆
is dominant at
of 7 nm, 9 nm, and 12, respectively. The proposed model enables the quantifying of the contribution of various variation sources of
variation, and it is applicable to all SNWFETs with various
and
. |
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ISSN: | 2079-4991 2079-4991 |
DOI: | 10.3390/nano12101721 |