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Universal Tunnel Mass and Charge Trapping in - Film | IEEE Journals & Magazine | IEEE Xplore

Universal Tunnel Mass and Charge Trapping in [( \hbox{SiO}_{2})_{1-x} (\hbox{Si}_{3}\hbox{N}_{4})_{x}]_{1-y}\hbox{Si}_{y} Film


Abstract:

Although the tunnel mass is indispensable to predict the gate leakage current of electron devices, it has been regarded as an adjustable parameter to fit the calculated l...Show More

Abstract:

Although the tunnel mass is indispensable to predict the gate leakage current of electron devices, it has been regarded as an adjustable parameter to fit the calculated leakage current with the measured ones. This appears useful because it enables calculation of the tunnel current while ignoring some details in advanced device modeling, even though it has veiled the intuitive nature of the modeling. More concretely, the adjustable tunnel mass pushes us to ignore the related issues that should carefully be considered. In this paper, we extract the tunnel masses for electrons and holes from an individual experiment and find that they are 0.85m 0, where m 0 is the rest electron mass, irrespective of the molecular compound ratio between Si3N4 and SiO2 and the film thickness. This suggests a convincing model for charge trapping in [(SiO2)1-x(Si3N4)x]1-ySiy including interfacial transition layers. It is also found that the leakage mechanism is the direct tunneling enhanced by the trapped positive charge.
Published in: IEEE Transactions on Electron Devices ( Volume: 57, Issue: 5, May 2010)
Page(s): 1129 - 1136
Date of Publication: 05 April 2010

ISSN Information:


I. Introduction

The Miniaturization of electron devices has increased the significance of direct tunneling (DT) gate leakage current, which has been well modeled assuming the effective mass of tunneling electrons, i.e., the tunnel mass. It is, however, noted that the effective mass approximation is used in the tunnel barrier of very thin gate dielectrics where Bloch's theorem is not satisfied, although this approximation is valid in the conduction band where Bloch's theorem is assumed to be valid.

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