Harmonic Solution for Periodic Waveforms of the BTE ’s for Microwave and Millimetre-Wave Active Device Modelling

Acciari, G. ; Giannini, F. ; Leuzzi, G. ; Saggio, G. (2000) Harmonic Solution for Periodic Waveforms of the BTE ’s for Microwave and Millimetre-Wave Active Device Modelling. In: Gallium Arsenide applications symposium. GAAS 2000, 2-6 october 2000, Paris.
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Abstract

A harmonic solution of Boltzmann ’s Transport Equation (BTE)taking into account its first three moments together with Poisson ’s equation has been found for a piecewise periodic voltage excitation in a semiconductor.The electric field and potential,density of electrons,electron momentum (or velocity)and electron energy have been discretised in the space domain,and they have been expanded in Fourier series in the time domain.The resulting equation system is clearly non-linear and it is solved by means of a Waveform-Balance technique.The time step is determined only by the required maximum harmonic frequency simply by means of the Nyquist ’s sampling theory.In this way the relaxation times of the semiconductor is implicitly considered in the analysis.This approach allows for a longer time step than a space-and time-discretised standard solution for many cases of interest.

Abstract
Tipologia del documento
Documento relativo ad un convegno o altro evento (Poster)
Autori
AutoreAffiliazioneORCID
Acciari, G.
Giannini, F.
Leuzzi, G.
Saggio, G.
Settori scientifico-disciplinari
DOI
Data di deposito
17 Giu 2004
Ultima modifica
17 Feb 2016 13:42
URI

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