Proceedings of 1995 IEEE MTT-S International Microwave Symposium
DOI: 10.1109/mwsym.1995.406199
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Electron-wave interaction in submicrometer gate field-effect transistors

Abstract: The electromagnetic wave effects on the behavior of submicrometer gate Field-Effect Transistors is investigated by coupling a full wave solution of Maxwell's equations to the active device model. Three-dimensional simulations venify the expected device-wave interaction. According to simulation results, energy transfer between electrons and the EM wave takes place along the device width. This effect is represented by a build-up in the wave amplitude and an increase in the device gain.

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Cited by 3 publications
(3 citation statements)
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“…Similar expressions are obtained for the other momentum components (i.e., -andcomponents). The current density distribution inside the device is given by (5) This model accurately describes all nonstationary transport effects by allowing energy dependence of all transport parameters such as effective mass and relaxation times. The inertia effects, which are usually neglected in most existing models, are also included by allowing the electron momentum to be time and space dependent.…”
Section: A DC Semiconductor Modelmentioning
confidence: 99%
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“…Similar expressions are obtained for the other momentum components (i.e., -andcomponents). The current density distribution inside the device is given by (5) This model accurately describes all nonstationary transport effects by allowing energy dependence of all transport parameters such as effective mass and relaxation times. The inertia effects, which are usually neglected in most existing models, are also included by allowing the electron momentum to be time and space dependent.…”
Section: A DC Semiconductor Modelmentioning
confidence: 99%
“…The set of conservation equations are discretized using first-and second-order upwind schemes in order to preserve the transportive and conservative properties of the differential equations. More details of the discretization method of each term in the conservation equations can be found in [5]. The solution is carried on a 2-D mesh with nonuniform spacing along the -direction and uniform spacing along the -direction.…”
Section: ) Solution Of Hydrodynamic Equationsmentioning
confidence: 99%
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