From 369cdd249ae050e37ac4c2eaba85212b07731628 Mon Sep 17 00:00:00 2001 From: Matthias Biermann Date: Wed, 27 Sep 2023 12:39:19 +0200 Subject: [PATCH] initial commit --- 3GET_V5_ws2122.pdf | Bin 0 -> 308335 bytes Auswertung/Abschnitt 2.1.tex | 6 + Auswertung/Abschnitt 2.2.tex | 1 + Auswertung/Abschnitt 2.3.tex | 1 + Auswertung/Abschnitt 2.4.tex | 1 + .../Diagramme/ReflexionbeiKurzschluss.png | Bin 0 -> 123027 bytes Auswertung/Bilder/V.jpg | Bin 0 -> 43036 bytes Auswertung/CSV Dateien/test.csv | 4 + Auswertung/Deckblatt.tex | 19 + Auswertung/Einleitung.tex | 3 + Auswertung/Fazit.tex | 3 + Auswertung/V5.tex | 96 + Auswertung/Vorlage_main-Lukas_Surface.pdf | Bin 0 -> 100201 bytes Auswertung/Vorlage_main.pdf | Bin 0 -> 140071 bytes Auswertung/Vorlage_main.synctex.gz | Bin 0 -> 5128 bytes Auswertung/Vorlage_main.tex | 70 + Auswertung/build/Vorlage_main.aux | 16 + Auswertung/build/Vorlage_main.log | 533 ++++ Auswertung/build/Vorlage_main.pdf | Bin 0 -> 213860 bytes Auswertung/build/Vorlage_main.synctex.gz | Bin 0 -> 7595 bytes Auswertung/build/Vorlage_main.toc | 8 + Berechnungen.ipynb | 182 ++ .../Diagramme/2.1/Reflexion_bei_Leerlauf.png | Bin 0 -> 131751 bytes .../2.1/Reflexion_mit_Endwiderstand.png | Bin 0 -> 119681 bytes .../Diagramme/2.1/ReflexionbeiKurzschluss.png | Bin 0 -> 123027 bytes ...essung 2.1 Reflexion mit Endwiderstand.xls | 2414 +++++++++++++++++ .../Messung 2.1 Reflexion mit Kurzschluss.xls | 2414 +++++++++++++++++ .../Messung 2.1/Reflexion bei Kurzschluss.txt | 2414 +++++++++++++++++ .../Messung 2.1/Reflexion im Leerlauf.txt | 2414 +++++++++++++++++ .../Reflexion mit Endwiderstand.txt | 2414 +++++++++++++++++ .../Reflexion ohne Endwiderstand.xls | 2414 +++++++++++++++++ .../Messund 2,2 mit 10 Ohm Widerstand.xls | 2414 +++++++++++++++++ .../Messund 2,2 mit 100 Ohm Widerstand.xls | 2414 +++++++++++++++++ .../Messund 2,2 mit 50 Ohm Widerstand.xls | 2414 +++++++++++++++++ .../Messund 2,2 mit Kurzschluss.xls | 2414 +++++++++++++++++ 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a/Auswertung/Abschnitt 2.1.tex b/Auswertung/Abschnitt 2.1.tex new file mode 100644 index 0000000..b7df484 --- /dev/null +++ b/Auswertung/Abschnitt 2.1.tex @@ -0,0 +1,6 @@ +\subsection{Signalreflexion bei Leerlauf, Kurzschluss und Anpassung} +Im Folgenden werden die Messungen der Signalreflexion bei Leerlauf, Kurzschluss und mit einem 50 +\begin{figure}[h] + \centering + \includegraphics[height=5cm]{Bilder/Diagramme/ReflexionBeiKurzschluss} +\end{figure} diff --git a/Auswertung/Abschnitt 2.2.tex b/Auswertung/Abschnitt 2.2.tex new file mode 100644 index 0000000..f69818f --- /dev/null +++ b/Auswertung/Abschnitt 2.2.tex @@ -0,0 +1 @@ +\subsection{Signalreflexion in Abhängigkeit vom Abschlusswiderstand} diff --git a/Auswertung/Abschnitt 2.3.tex b/Auswertung/Abschnitt 2.3.tex new file mode 100644 index 0000000..bbbf96c --- /dev/null +++ b/Auswertung/Abschnitt 2.3.tex @@ -0,0 +1 @@ +\subsection{Ermittlung der Signalverfälschung bei unterschiedlichen Abschlusswiderständen} diff --git 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b/Auswertung/Deckblatt.tex new file mode 100644 index 0000000..20c650d --- /dev/null +++ b/Auswertung/Deckblatt.tex @@ -0,0 +1,19 @@ +\begin{titlepage} + \centering + \includegraphics[width=0.6\textwidth]{Bilder/V.jpg} + \vspace{1cm} + + {\LARGE V5 Impulse auf Leitungen \par} % Hier Ihren Titel einfügen + \vspace{1.5cm} + + {\large Modul: Grundlagen der Elektrotechnik 3\par} + {\large Professor: Prof. Dr. W. Soppa \par} + + \vspace{1cm} + + {\large Autoren:\par Matthias Biermann\par Jonas Backer\par Lukas Hindahl \par} + \vspace{1cm} + + {\large Datum: \today \par} +\end{titlepage} + diff --git a/Auswertung/Einleitung.tex b/Auswertung/Einleitung.tex new file mode 100644 index 0000000..c5d1e47 --- /dev/null +++ b/Auswertung/Einleitung.tex @@ -0,0 +1,3 @@ +\section{1. Einleitung} +\vspace{1cm} +In dem Versuch V5 \ No newline at end of file diff --git a/Auswertung/Fazit.tex b/Auswertung/Fazit.tex new file mode 100644 index 0000000..6c1980e --- /dev/null +++ b/Auswertung/Fazit.tex @@ -0,0 +1,3 @@ +\begin{document} + +\end{document} \ No newline at end of file diff --git a/Auswertung/V5.tex b/Auswertung/V5.tex new file mode 100644 index 0000000..90ebcef --- /dev/null +++ b/Auswertung/V5.tex @@ -0,0 +1,96 @@ +\documentclass[a4paper,11pt]{scrartcl} +\usepackage{fancyhdr} + +\pagestyle{fancy} +\fancyhf{} % Löscht alle vorherigen Einstellungen +\fancyfoot[C]{\thepage} % Seitenzahl in der Mitte der Fußzeile +\fancypagestyle{plain}{ + \fancyhf{} + \renewcommand{\headrulewidth}{0pt} % Entfernt die Kopfzeile auf Seiten mit plain-Stil +} + + +\usepackage{graphicx} % Für Bilder +\usepackage{titling} % Für Titel +\usepackage{datetime} % Für das Datum +\newdateformat{mydate}{\THEDAY.\ \monthname[\THEMONTH], \THEYEAR} % Datum im gewünschten Format +\usepackage[utf8]{inputenc} +\usepackage[ngerman]{babel} +\usepackage[T1]{fontenc} +\usepackage{amsmath} + +\usepackage{csvsimple} + + +\begin{document} + +\thispagestyle{plain} % Erste Seite als plain markieren + %Deckblatt +\begin{titlepage} + \centering + \includegraphics[width=0.6\textwidth]{Bilder/V.jpg} + \vspace{1cm} + + {\LARGE V5 Impulse auf Leitungen \par} % Hier Ihren Titel einfügen + \vspace{1.5cm} + + {\large Modul: Grundlagen der Elektrotechnik 3\par} + {\large Professor: Prof. Dr. W. Soppa \par} + + \vspace{1cm} + + {\large Autoren:\par Matthias Biermann\par Jonas Backer\par Lukas Hindahl \par} + \vspace{1cm} + + {\large Datum: \today \par} +\end{titlepage} + +\newpage +\thispagestyle{plain} % Zweite Seite als plain markieren + + %Inhaltsverzeichnis +\tableofcontents + + + +\newpage +\pagestyle{fancy} +\fancyhf{} +\setcounter{page}{1} +\fancyhead[L]{V5} +\fancyhead[R]{Impulse auf Leitungen} +\fancyfoot[C]{\thepage} + +\section{Einleitung} +Hier kommt die Einleitung. Ihre Überschrift kommt +automatisch in das Inhaltsverzeichnis. + +\subsection{Formeln} +\LaTeX{} ist auch ohne Formeln sehr nützlich und +einfach zu verwenden. Grafiken, Tabellen, +Querverweise aller Art, Literatur- und +Stichwortverzeichnis sind kein Problem. + +Formeln sind etwas schwieriger, dennoch hier ein +einfaches Beispiel. Zwei von Einsteins +berühmtesten Formeln lauten: +\begin{align} +E &= mc^2 \\ +m &= \frac{m_0}{\sqrt{1-\frac{v^2}{c^2}}} +\end{align} +Aber wer keine Formeln schreibt, braucht sich +damit auch nicht zu beschäftigen. +$$R_1 = \frac{U_1}{I_1}$$ + +\newpage +Test +\newpage +test\\\\ +\csvautotabular{test.csv} \\ +\vspace{1cm} +\csvreader[tabular=|c|c|c|c|, table head= \hline Aufzählung&Lukas&Jonas&Matthias \\ \hline , late after line = \\ \hline]{test.csv}{}{ +\thecsvrow & \csvcoli & \csvcoliv & \csvcolv +} + + +\end{document} \ No newline at end of file diff --git a/Auswertung/Vorlage_main-Lukas_Surface.pdf b/Auswertung/Vorlage_main-Lukas_Surface.pdf new file mode 100644 index 0000000000000000000000000000000000000000..587c9a6106407080a82f01cc710b0d0e33f3bb7d GIT binary patch literal 100201 zcmdqJ2UJs0w=Nn$M2a9%q$p89KoF4L6BGdvDWdce=_LZvBtRet0@4KpqzEWgDG{jx z66pd0(tAm0(h~&?r0}-?f6hJk-8pxa0hLWDQ`m_gZVNxz@Ml{N`M_YJ6Kq 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", + "text/plain": [ + "

" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "plt.plot(E2_2[\"CH1\"],E2_2[\"CH1\"])" + ] + }, + { + "cell_type": "code", + "execution_count": 16, + "metadata": {}, + "outputs": [], + "source": [ + "a = 1200 * 2e-7" + ] + }, + { + "cell_type": "code", + "execution_count": 17, + "metadata": {}, + "outputs": [], + "source": [ + "E2_2[\"t\"] = np.arange(0, a ,2e-7)" + ] + }, + { + "cell_type": "code", + "execution_count": 26, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "Text(0, 0.5, 'riesig')" + ] + }, + "execution_count": 26, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "plt.plot(E2_2[\"t\"],E2_2[\"CH1\"],\"dodgerblue\")\n", + "plt.xlabel(\"Zeit in s\")\n", + "plt.ylabel(\"riesig\")" + ] + }, + { + "cell_type": "code", + "execution_count": 20, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "[]" + ] + }, + "execution_count": 20, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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+ "\n", + " \n", + " # ax.set_xticks(np.arange(data[\"time\"].iloc[0], data[\"time\"].iloc[-1], xStepMinor), minor=True)\n", + " ax.set_xticks(np.arange(data[\"time\"].iloc[0], data[\"time\"].iloc[-1], xStep))\n", + "\n", + " if xStop > xStart:\n", + " ax.set_xlim(left=0, right=xStop-xStart)\n", + " else:\n", + " ax.set_xlim(left=data[\"time\"].iloc[0], right=data[\"time\"].iloc[-1])\n", + "\n", + " if xStepMinor != 0:\n", + " ax.grid(which=\"major\", ls=\"-\", linewidth=0.5)\n", + " # ax.grid(which=\"minor\", ls=\"-\", linewidth=0.1)\n", + " else: \n", + " ax.grid(which=\"major\")\n", + "\n", + " ax.legend()\n", + " # plt.vlines(x=25, ymin=ax.get_ylim()[0], ymax=ax.get_ylim()[1], linestyles=\":\", label=\"t1\")\n", + " # plt.show()\n", + "\n", + " return fig" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "%matplotlib widget" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "lel = read_oscilloscope_file(\"Messungen/Rohdaten/Messung 2.1/Reflexion bei Kurzschluss.txt\", time_div=200)\n", + "# plot_kurven(lel)\n", + "plot_kurven(lel, 1000, 1400)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "# Alles plotten und als Bilder abspeichern\n", + "current_directory = os.getcwd()\n", + "\n", + "# iterate over all files in the directory \"Messungen/Rohdaten/\"\n", + "for root, dirs, files in os.walk(os.path.join(current_directory, \"Messungen/Rohdaten/\")):\n", + " for file in files:\n", + " if file.endswith(\".txt\"):\n", + " file_path = os.path.join(root, file)\n", + " messung = read_oscilloscope_file(file_path, 200)\n", + " plot_kurven(messung, title=file[0:-4])\n", + " plot_kurven(messung, title=file[0:-4], start=1000, stop=1500)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "# Diagramme für 3.2 Kurzschluss\n", + "kurzschluss = read_oscilloscope_file(\"Messungen/Rohdaten/Messung 2.1/Reflexion bei Kurzschluss.txt\")\n", + "# kurzschluss.set_index(\"time\", inplace=True)\n", + "\n", + "kurzschluss_fig = plot_kurven(kurzschluss, start=1060, stop=1232, title=\"Reflexion bei Kurzschluss\", xStep=10, xStepMinor=5)\n", + "kurzschluss_fig.savefig(\"Reflexion_bei_Kurzschluss\", dpi=250)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "# Leerlauf\n", + "leerlauf = read_oscilloscope_file(\"Messungen/Rohdaten/Messung 2.1/Reflexion im Leerlauf.txt\")\n", + "\n", + "leerlauf_fig = plot_kurven(leerlauf, title=\"Relfexion bei Leerlauf\", start=1120, stop=1370, xStep=20)\n", + "leerlauf_fig.savefig(\"Reflexion_bei_Leerlauf\", dpi=250)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "# Endwiderstand\n", + "endwiderstand = read_oscilloscope_file(\"Messungen/Rohdaten/Messung 2.1/Reflexion mit Endwiderstand.txt\")\n", + "\n", + "endwiderstand_fig = plot_kurven(endwiderstand, title=\"Relfexion mit Endwiderstand\", start=1120, stop=1340, xStep=20)\n", + "endwiderstand_fig.savefig(\"Reflexion_mit_Endwiderstand\", dpi=250)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "kurzschluss.set_index(\"time\", inplace=True)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "kurzschluss[0:150].to_csv(\"text\")\n" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3 (ipykernel)", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.11.4" + } + }, + "nbformat": 4, + "nbformat_minor": 2 +} diff --git a/text b/text new file mode 100644 index 0000000..d36aab7 --- /dev/null +++ b/text @@ -0,0 +1,76 @@ +time,CH1,CH2 +0.875729774812271,0.0,-0.0314 +2.8773978315261957,0.0,0.0 +4.87906588824012,-0.0627,-0.0314 +6.880733944954045,-0.0941,-0.0314 +8.88240200166797,-0.0627,-0.0314 +10.884070058381894,0.0,0.0 +12.885738115095819,0.0314,0.0 +14.887406171809744,0.0627,0.0 +16.88907422852367,0.0314,0.0 +18.890742285237593,0.0,0.0 +20.892410341951518,-0.0941,-0.0314 +22.894078398665442,-0.1255,-0.0314 +24.895746455379367,-0.0941,-0.0314 +26.89741451209329,0.0,0.0 +28.899082568807216,0.0627,0.0 +30.90075062552114,0.1255,0.0 +32.902418682235066,0.0941,0.0 +34.90408673894899,0.0,0.0314 +36.905754795662915,-0.1882,0.0 +38.90742285237684,-0.3137,0.0 +40.90909090909099,-0.2824,0.0 +42.910758965804916,0.0,0.0 +44.91242702251884,0.4392,-0.0314 +46.914095079232766,1.0039,-0.0314 +48.91576313594669,1.5686,-0.0314 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