modifizierung
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Durschlag_Daten.csv
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2
Durschlag_Daten.csv
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@ -0,0 +1,2 @@
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2;3;4;5;mm
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11;15.Jän;16.Jun;21.Jun;kV
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@ -3,29 +3,20 @@ import numpy as np
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from matplotlib.colors import LinearSegmentedColormap
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def analyze_paper_breakdown(lengths, voltages, ed_standard_values):
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"""
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Analysiert die Durchschlageigenschaften von Papier.
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Zeigt Spannung und Feldstärke mit passenden Farben.
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Farbliche Darstellung der Fläche zwischen Realwert und 5 kV/mm mit glatterem Verlauf.
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Hervorhebung des ED-Real-Verlaufs im unteren Graphen.
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"""
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lengths = np.array(lengths)
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voltages = np.array(voltages)
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ed_real = voltages / lengths
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fig, (ax1, ax2) = plt.subplots(2, 1, figsize=(12, 8), sharex=True)
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# Farben für die Standardwerte definieren
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colors = ['red', 'green', 'purple', 'orange', 'brown', 'cyan', 'magenta', 'olive']
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if len(ed_standard_values) > len(colors):
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import itertools
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colors = list(itertools.islice(itertools.cycle(colors), len(ed_standard_values)))
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# Farbpalette für den Verlauf erstellen (Grün zu Dunkelrot)
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cmap = LinearSegmentedColormap.from_list("mycmap", ["green", "darkred"], N=500) #5x mehr Stufen
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# Feste rote Farbe
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red_color = 'red'
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# Spannung plotten
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ax1.plot(lengths, voltages, label="U (gemessen)", marker='o', linestyle='-', color='blue')
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for i, ed_standard in enumerate(ed_standard_values):
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@ -34,34 +25,36 @@ def analyze_paper_breakdown(lengths, voltages, ed_standard_values):
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if ed_standard == 5:
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deviation = u_erwartung - voltages
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# Farbliche Darstellung der Fläche zwischen Realwert und 5 kV/mm mit glatterem Verlauf
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for k in range(len(lengths)):
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if ed_real[k] > 5:
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rel_dist = (ed_real[k] - 5)
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else:
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rel_dist = (5 - ed_real[k])
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color_index = min(499, int(rel_dist * 250)) #Angepasst an die erhöhte Stufenzahl
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if 4 <= ed_real[k] <= 6:
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mask = (ed_real >= 4) & (ed_real <= 6)
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for k in np.where(mask)[0]:
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x_vals = lengths[k:k+2]
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if len(x_vals) == 2:
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if deviation[k] > 0:
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ax1.fill_between(lengths[k:k+2], voltages[k:k+2], u_erwartung[k:k+2], color=cmap(color_index), alpha=0.5, zorder=5)
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ax1.fill_between(x_vals, voltages[k:k+2], u_erwartung[k:k+2], color=red_color, alpha=0.5, zorder=5)
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elif deviation[k] < 0:
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ax1.fill_between(lengths[k:k+2], u_erwartung[k:k+2], voltages[k:k+2], color=cmap(color_index), alpha=0.5, zorder=5)
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ax1.fill_between(x_vals, u_erwartung[k:k+2], voltages[k:k+2], color=red_color, alpha=0.5, zorder=5)
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#Füllen im unteren Graphen
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ed_5 = np.full_like(lengths, 5) # Erzeugt ein Array mit dem Wert 5
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for k in np.where(mask)[0]:
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x_vals = lengths[k:k+2]
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if len(x_vals) == 2:
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if ed_real[k] > 5:
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ax2.fill_between(x_vals, ed_5[k:k+2], ed_real[k:k+2], color=red_color, alpha=0.5, zorder=5)
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elif ed_real[k] < 5:
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ax2.fill_between(x_vals, ed_real[k:k+2],ed_5[k:k+2], color=red_color, alpha=0.5, zorder=5)
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ax1.set_ylabel("Spannung [kV]")
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ax1.set_title("Durchschlageigenschaften in Abhängigkeit von Materialstärke")
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# Legende anpassen (Duplikate entfernen)
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handles1, labels1 = ax1.get_legend_handles_labels()
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by_label = dict(zip(labels1, handles1))
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ax1.legend(by_label.values(), by_label.keys(), loc='upper left')
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ax1.grid(True)
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# Durchschlagsfeldstärke plotten MIT Hervorhebung
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ax2.plot(lengths, ed_real, label="ED (gemessen)", marker='s', color='blue', linestyle='-', linewidth=3, zorder=10) #Dickere Linie, oberste Ebene
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ax2.plot(lengths, ed_real, label="ED (gemessen)", marker='s', color='blue', linestyle='-')
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for i, ed_standard in enumerate(ed_standard_values):
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ax2.plot(lengths, np.full_like(lengths, ed_standard), label=f"ED (Erwartung, {ed_standard} kV/mm)", linestyle='--', color=colors[i])
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@ -71,6 +64,7 @@ def analyze_paper_breakdown(lengths, voltages, ed_standard_values):
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ax2.grid(True)
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fig.tight_layout()
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plt.show()
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return fig
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# Beispieldaten
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@ -80,7 +74,6 @@ ed_standard_values = [4, 5, 6]
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# Analyse und Anzeige
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fig = analyze_paper_breakdown(papier_lengths, papier_voltages, ed_standard_values)
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plt.show()
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papier_ed_real = np.array(papier_voltages) / np.array(papier_lengths)
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print(f"Gemessene Durchschlagsfeldstärken (ED-Real): {papier_ed_real} kV/mm")
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