1992
DOI: 10.1109/22.146317
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Physics-based electron device modelling and computer-aided MMIC design

Abstract: Abstract-The paper provides an overview on the state of the art and future trends in physics-based electron device modelling for the computer-aided design of monolithic microwave IC's. After a review of the main physics-based approaches to microwave modelling, special emphasis is placed on innovative developments relevant to circuit-oriented device performance assessment, such as efficient physics-based noise and parametric sensitivity analysis. The use of state-of-the-art physicsbased analytical or numerical … Show more

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Cited by 39 publications
(13 citation statements)
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“…Moreover, all the techniques described in this paper can, in principle, be extended to nonstationary transport models. The drift-diffusion model equations are well known (see e.g., [2] and references therein) and will not be repeated here; one need only recall that the model unknowns are the electron and hole densities , , and the potential distribution . Let one assume that a suitable spatial discretization scheme [15] has been applied to the model partial differential equations, so as to obtain a system of time-domain ordinary differential equations, where is the number of discretization nodes.…”
Section: Small-change Sensitivity Analysismentioning
confidence: 99%
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“…Moreover, all the techniques described in this paper can, in principle, be extended to nonstationary transport models. The drift-diffusion model equations are well known (see e.g., [2] and references therein) and will not be repeated here; one need only recall that the model unknowns are the electron and hole densities , , and the potential distribution . Let one assume that a suitable spatial discretization scheme [15] has been applied to the model partial differential equations, so as to obtain a system of time-domain ordinary differential equations, where is the number of discretization nodes.…”
Section: Small-change Sensitivity Analysismentioning
confidence: 99%
“…To fix the ideas, a 2-D drift-diffusion bipolar model will be considered, including Poisson, and the electron and hole continuity equations. As mentioned in [2], the drift-diffusion model, despite its wellknown limitations in the treatment of submicron devices, can still be assumed as the basis for a quantitative discussion of the device behavior versus the technological parameters. In fact, nonstationary transport effects can be (at least approximately) allowed for through heuristical models [2].…”
Section: Small-change Sensitivity Analysismentioning
confidence: 99%
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