This commit is contained in:
matthias@quintern.xyz 2024-10-07 09:05:50 +02:00
parent 0ea383ec9d
commit c7152affdc
8 changed files with 859 additions and 11 deletions

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@ -104,6 +104,19 @@
\vec{b_3} &= \frac{2\pi}{V_c} \vec{a_1} \times \vec{a_2}
}
\end{formula}
\Subsection[
\eng{Scattering processes}
\ger{Streuprozesse}
]{scatter}
\begin{formula}{matthiessen}
\desc{Matthiessen's rule}{Approximation, only holds if the processes are independent of each other}{$\mu$ mobility, $\tau$ scattering time}
\desc[german]{Matthiessensche Regel}{Näherung, nur gültig wenn die einzelnen Streuprozesse von einander unabhängig sind}{$\mu$ Moblitiät, $\tau$ Streuzeit}
\eq{
\frac{1}{\mu} &= \sum_{i = \textrm{\GT{\fqname}}} \frac{1}{\mu_i} \\
\frac{1}{\tau} &= \sum_{i = \textrm{\GT{\fqname}}} \frac{1}{\tau_i}
}
\end{formula}
\Section[
@ -341,8 +354,44 @@
}
\end{minipagetable}
\begin{minipage}{0.5\textwidth}
\centering
\includegraphics[width=\textwidth]{img/cm_cvd_english.pdf}
\end{minipage}
\Subsection[
\eng{Epitaxy}
\ger{Epitaxie}
]{epitaxy}
\begin{ttext}
\eng{A type of crystal groth in which new layers are formed with well-defined orientations with respect to the crystalline seed layer.}
\ger{Eine Art des Kristallwachstums, bei der mindestens eine kristallographische Ordnung der wachsenden Schicht der des Substrates entspricht.}
\end{ttext}
\begin{minipagetable}{mbe}
\entry{name}{
\eng{Molecular Beam Epitaxy (MBE)}
\ger{Molekularstrahlepitaxie (MBE)}
}
\entry{how}{
\eng{In a ultra-high vacuum, the elements are heated until they slowly sublime. The gases then condensate on the substrate surface}
\ger{Die Elemente werden in einem Ultrahochvakuum erhitzt, bis sie langsam sublimieren. Die entstandenen Gase kondensieren dann auf der Oberfläche des Substrats}
}
\entry{application}{
\eng{
\begin{itemize}
\item Gallium arsenide \ce{GaAs}
\end{itemize}
\TODO{Link to GaAs}
}
\ger{
\begin{itemize}
\item Galliumarsenid \ce{GaAs}
\end{itemize}
}
}
\end{minipagetable}
\begin{minipage}{0.5\textwidth}
\centering
\includegraphics[width=\textwidth]{img/cm_mbe_english.pdf}
\end{minipage}

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@ -207,7 +207,7 @@
\Section[
\eng{Dipole-stuff}
\ger{Dipol-zeug}
]{dipole}
]{dipole}
\begin{formula}{poynting}
\desc{Dipole radiation Poynting vector}{}{}

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@ -55,8 +55,8 @@
\desc{Addition theorems}{}{}
\desc[german]{Additionstheoreme}{}{}
\eq{
\sin(x\pm y) &= \sin x \cos x \pm \cos x \sin y \\
\cos(x\pm y) &= \cos x \cos x \mp \sin x \sin y \\
\sin(x\pm y) &= \sin x \cos y \pm \cos x \sin y \\
\cos(x\pm y) &= \cos x \cos y \mp \sin x \sin y \\
\tan(x\pm y) &= \frac{\sin(x \pm y)}{\cos(x \pm y)} = \frac{\tan x\pm \tan y}{1\mp \tan x \tan y}
}
\end{formula}

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@ -47,6 +47,15 @@
]{zeug}
\begin{formula}{inverse_2x2}
\desc{Inverse $2\times 2$ matrix}{}{}
\desc[german]{Inverse $2\times 2$ Matrix}{}{}
\eq{
\begin{pmatrix} a & b\\ c & d \end{pmatrix}^{-1} =
\frac{1}{ad-bc} \begin{pmatrix} d & -b \\ -c & a \end{pmatrix}
}
\end{formula}
\begin{formula}{unitary}
\desc{Unitary matrix}{}{}
\desc[german]{Unitäre Matrix}{}{}

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@ -1,6 +1,6 @@
\documentclass[11pt, a4paper]{article}
% \usepackage[utf8]{inputenc}
\usepackage[german]{babel}
\usepackage[english]{babel}
\usepackage[left=2cm,right=2cm,top=2cm,bottom=2cm]{geometry}
% ENVIRONMENTS etc
\usepackage{adjustbox}
@ -18,6 +18,7 @@
\usepackage{float}
\usepackage[hidelinks]{hyperref}
\usepackage{subcaption}
\usepackage[shortlabels]{enumitem} % easily change enum symbols to i), a. etc
\hypersetup{colorlinks = true, % Colours links instead of ugly boxes
urlcolor = blue, % Colour for external hyperlinks
@ -163,11 +164,11 @@
\input{condensed_matter.tex}
\input{topo.tex}
% \input{topo.tex}
\input{quantum_computing.tex}
% \input{quantum_computing.tex}
\input{many-body-simulations.tex}
% \input{many-body-simulations.tex}
%\newpage
% \bibliographystyle{plain}

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@ -347,8 +347,8 @@
\GT{see_also} \ref{sec:qm:hosc:c_a_ops}
\Subsection[
\ger{Erzeugungs und Vernichtungsoperatoren}
\eng{Creation and Annihilation operators}
\ger{Erzeugungs und Vernichtungsoperatoren / Leiteroperatoren}
\eng{Creation and Annihilation operators / Ladder operators}
]{c_a_ops}
\begin{formula}{c_a_ops_def}
\desc{Particle number operator/occupation number operator}{}{$\ket{n}$ = Fock states, $\hat{a}$ = Annihilation operator, $\hat{a}^\dagger$ = Creation operator}

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@ -9,7 +9,8 @@ fluxonium = scq.Fluxonium(EJ=9, EC=3, EL=0.5, flux=1, cutoff=100)
def _plot_transmon_n_wavefunctions(qubit: scq.Transmon, fig_ax, which=[0,1]):
fig, ax = fig_ax
ax.set_ylabel(r"$|\psi_i(n)|^2$")
# ax.set_ylabel(r"$|\psi_i(n)|^2$")
ax.set_ylabel(r"$\psi_i(n)$")
ax.set_xlabel(r"$n$")
colors = "brgy"
for i in which:

788
src/svgs/cm_mbe_english.svg Normal file
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