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The rate equation is used to calculate the occupation probabilities of the quantum dot.
The occupation probabilities of quantum states are determined by the master equation under the steady state condition.
The site occupation probabilities of constituent atoms on the sublattices are given as a function of three order parameters and a composition parameter.
Based on the quantum master equation, the occupation probabilities of quantum states for the electron are determined under the steady state condition.
As the output level occupation probabilities for this OR gate in either OFF state is equal to zero, the ON/OFF ratio for this gate is infinity.
The occupation probabilities calculated in this way are then used to work out the generation recombination rates occurring in the continuity equations.
Similar(9)
Results are compared with a prediction based on quantum mechanical integral form that calculates the electron occupation probability based on a modified Fermi Dirac distribution.
The model is based on expressing the occupation probability of the trapping centers by electrons in terms of thermal and tunneling exchange times.
We further modelled SV release as a sequence of binding to a DS with a resting occupation probability of δ and fusion of a docked SV with a release probability Pr per docked SV (Fig. 1e, inset; ref. 31).
Results show a quantitative agreement between the two methods, however, the method proposed in here we believe is more accurate, because it does not make simplifications for the electron occupation probability as in the modified Fermi Dirac distribution.
It is shown that when the gate operates as an AND gate, the output level occupation probability of the gate in the OFF (ON) state increases (decreases) with temperature.
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