2011
DOI: 10.1155/2011/830182
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Modelling of an Esaki Tunnel Diode in a Circuit Simulator

Abstract: A method for circuit-level modelling a physically realistic Esaki tunnel diode model is presented. A paramaterisation technique that transforms the strongly nonlinear characteristic of a tunnel diode into two relatively modest nonlinear characteristics is demonstrated. The introduction of an intermediate state variable results in a physically realistic mathematical model that is not only moderately nonlinear and therefore robust, but also single-valued.

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Cited by 8 publications
(8 citation statements)
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“…Figure d includes a fit of the measured current ( I ) data using the Schottky model of a diode: I = I S (exp­[ V /( nV T )]–1) with I S is the scale current, n is the ideality factor, and V T is the thermal voltage taken as V T = kT / q = 25.85 mV, with k the Boltzmann constant, T the absolute temperature, and q the absolute of the electron charge. We expanded the Schottky model by two terms, replacing V by V – I × R to account for a series resistance R of the junction and an additive V / V p × I p × (1 – exp­[ V / V p ]) term to account for a tunneling current I p at reverse voltage V p through the thin diode layer Fitting the experimental data reveals a series resistance of ∼50 Ω, an ideality factor of 1.8, a scale current of 20 nA, and the tunneling behavior described by 2 μA at 2.4 V for I P and V P , respectively. These are excellent values for our prototypical device geometry.…”
Section: Experimental Sectionmentioning
confidence: 79%
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“…Figure d includes a fit of the measured current ( I ) data using the Schottky model of a diode: I = I S (exp­[ V /( nV T )]–1) with I S is the scale current, n is the ideality factor, and V T is the thermal voltage taken as V T = kT / q = 25.85 mV, with k the Boltzmann constant, T the absolute temperature, and q the absolute of the electron charge. We expanded the Schottky model by two terms, replacing V by V – I × R to account for a series resistance R of the junction and an additive V / V p × I p × (1 – exp­[ V / V p ]) term to account for a tunneling current I p at reverse voltage V p through the thin diode layer Fitting the experimental data reveals a series resistance of ∼50 Ω, an ideality factor of 1.8, a scale current of 20 nA, and the tunneling behavior described by 2 μA at 2.4 V for I P and V P , respectively. These are excellent values for our prototypical device geometry.…”
Section: Experimental Sectionmentioning
confidence: 79%
“…Figure 4d includes a fit of the measured current (I) data using the Schottky model of a diode: I = I S (exp[V/(nV T )]−1) with I S is the scale current, n is the ideality factor, and V T is the thermal voltage taken as V T = kT/q = 25.85 mV, with k the Boltzmann constant, T the absolute temperature, and q the absolute of the electron charge. We expanded the Schottky model by two terms, replacing V by V − I × R to account for a series resistance R of the junction 38 and an additive 39 to account for a tunneling current I p at reverse voltage V p through the thin diode layer…”
Section: ■ Experimental Sectionmentioning
confidence: 99%
“…The current density of a tunnel diode can be expressed as the addition of three different currents based on quantum mechanical processes. The total current is an addition of p-n junction current (I diode ), the tunnel current (I tuneel ), and the excess current related to parasitic tunneling via impurities (I excess ): 39,[41][42][43] I total = I tunnel + I excess + I diode [2] where the tunnel current can be written as:…”
Section: Resultsmentioning
confidence: 99%
“…We present, for the first time, simulations of a high-frequency oscillator circuit containing a reconant tunnelding diode, based on a full Schrödinger-Poisson solver with transparent boundary conditions. Simplified tunneling diode oscillators have been considered in [28,29,30]. Our approach enables us to observe the complex spatio-temporal behavior of macroscopic quantities inside the resonant tunneling diode in an unprecedented way.…”
Section: Introductionmentioning
confidence: 99%
“…There exist several approaches in the literature to model a resonant tunneling diode. The simplest approach is to replace the diode by an equivalent circuit containing nonlinear current-voltage characteristics [28]. Another approximation is to employ the Wannier envelope function development [29].…”
Section: Introductionmentioning
confidence: 99%