2013
DOI: 10.1007/s10825-013-0499-y
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Transport study of gate and channel engineering on the surrounding-gate CNTFETs based on NEGF quantum theory

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Cited by 19 publications
(13 citation statements)
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“…As a result, in MOS-CNTFETs with small sizes, the Off state leakage current is significantly increased at these approximately high drain-source voltages due to tunneling at the source/drain to channel junctions. In fact, the leakage current is generated due to ambipolar behavior of the device resulting from band-to-band tunneling at off regime [11][12][13]. This issue increases the regional charge mass in the channel and prevents the gate to change the state of the device from On to strong Off mode.…”
Section: Simulation Resultsmentioning
confidence: 99%
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“…As a result, in MOS-CNTFETs with small sizes, the Off state leakage current is significantly increased at these approximately high drain-source voltages due to tunneling at the source/drain to channel junctions. In fact, the leakage current is generated due to ambipolar behavior of the device resulting from band-to-band tunneling at off regime [11][12][13]. This issue increases the regional charge mass in the channel and prevents the gate to change the state of the device from On to strong Off mode.…”
Section: Simulation Resultsmentioning
confidence: 99%
“…Most CNT devices operate as SB-CNTFETs due to formation of barrier at border of CNT to metal contacts. However, their large subthreshold swings, small On/Off current ratio, large power consumption, and strong ambipolar behavior are among the factors which limit their performance in applications like logic circuits [11][12][13]. MOS-CNTFETs, due to heavily doped source and drain regions, show advantages over SB-CNTFETs.…”
Section: Introductionmentioning
confidence: 99%
“…To study the drain current-gate voltage characteristics, the T-CNTFET under investigation has been studied using a 2D quantum simulator. The simulation approach of the device is like, [28][29][30] where the Poisson equation is solved in 2D (radial and transport direction) by using the MATLAB 31 partial differential equations (PDE) toolbox which utilizes the Finite Element method (FEM) with a triangulation of Delaunay. Based on this toolbox, a general elliptic equation of the shape could be solved,…”
Section: Device Structure and Simulation Approachmentioning
confidence: 99%
“…approach of device simulation is similar to, [20][21][22] where Poisson equation is solved in 2D (radial and transport directions), using the partial differential equations (PDE) toolbox of MATLAB. 23 By using the PDE toolbox, a general elliptic equation of the form could be solved,…”
Section: Gatementioning
confidence: 99%