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Commit ec6708e1 authored by Michael Kohlhase's avatar Michael Kohlhase
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replace_atrefi*_with_mtrefi

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......@@ -3,8 +3,8 @@
The \defii{total}{charge} denoted by $\TotalCharge$ describes the net charge entering
the right hand side of the Poisson equation. It is composed by the
\trefii[DopingProfile]{doping}{profile} and the
\atrefii[DensityElectrons]{electron}{electron}{density} and
\atrefii[DensityHoles]{hole densities}{hole}{density} by
\mtrefi[DensityElectrons?electron-density]{electron} and
\mtrefi[DensityHoles?hole-density]{hole densities} by
$\TotalCharge
=\realtimes{-\ElementaryCharge,\realminus{\realplus{\DopingProfile,\DensityHoles},\DensityElectrons}}$.
\end{definition}
......
\begin{mhmodnl}{OneDimDevice}{en}
\begin{definition}
A \trefi[Device]{device} is called \defi{one-dimensional}, iff all of its
\atrefii[Device]{properties}{device}{property} \trefi[DeviceGeometry]{domain} are
\mtrefi[Device?device-property]{properties} \trefi[DeviceGeometry]{domain} are
translation-invariant in two directions
\end{definition}
\end{mhmodnl}
......
\begin{mhmodnl}{TwoDimDevice}{en}
\begin{definition}
A \trefi[Device]{device} is called \defi{two-dimensional}, iff all of its
\atrefii[Device]{properties}{device}{property} \trefi[DeviceGeometry]{domain} are
\mtrefi[Device?device-property]{properties} \trefi[DeviceGeometry]{domain} are
translation-invariant in one direction.
\end{definition}
\end{mhmodnl}
......
......@@ -152,8 +152,7 @@ constants. The (absolute) \trefii[PoissonParameters]{dielectric}{permittivity}
$\DielectricPermitivity =
\realtimes{\VacuumDielectricPermitivity,\RelativeDielectricPermitivity}$ is given as the
product of the \trefiii[PoissonParameters]{vacuum}{dielectric}{permittivity}
$\VacuumDielectricPermitivity$ and the \atrefiii[PoissonParameters]{relative
permittivity}{relative}{dielectric}{permittivity} of the semiconductor
$\VacuumDielectricPermitivity$ and the \mtrefi[PoissonParameters?relative-dielectric-permittivity]{relative permittivity} of the semiconductor
$\RelativeDielectricPermitivity$ in static (low frequency) limit. The carrier mobilities
$\ElectronMobility$ and $\HoleMobility$, the conduction and valence band densities of
states $\DOSConductionBand$ and $\DOSValenceBand$ as well as the conduction and valence band-edge energies $E_c$ and
......
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