From 3cd6e4dbc26c415b4ff53b4d22ae88b611ff1d9f Mon Sep 17 00:00:00 2001
From: tobiglaser <76131623+tobiglaser@users.noreply.github.com>
Date: Sun, 19 Feb 2023 02:05:44 +0100
Subject: [PATCH] Stand Samstag

---
 Abkuerzungsverzeichnis.tex    |   3 +
 Abschlussarbeit.tex           |   2 +
 Anhang/Schematic.pdf          | Bin 0 -> 116517 bytes
 Bilder/BasicFlyback.pdf       | Bin 0 -> 50546 bytes
 Bilder/CBulk-plot.py          |  33 ++++++
 Bilder/CbulkPlot.txt          | 180 ++++++++++++++++++++++++++++++
 Bilder/CbulkVbulkPlot.tex     |  17 +++
 Bilder/NichtidealerTrafo.pdf  | Bin 0 -> 25654 bytes
 Bilder/VbulkPlot.tex          |  32 ++++++
 Bilder/VbulkPlot.txt          | 201 ++++++++++++++++++++++++++++++++++
 Bilder/VinPlot.txt            | 201 ++++++++++++++++++++++++++++++++++
 Bilder/bulk-plot.py           |  60 ++++++++++
 Dimensionierung.tex           | 129 ++++++++++++++--------
 Einleitung.tex                |  42 ++++---
 Grundlagen.tex                | 183 +++++++++++++++++++++++++++----
 Inbetriebnahme-Messungen.tex  |   4 +-
 "Kapitel\303\274bersicht.tex" |   4 +-
 Literatur.bib                 |  30 +++--
 VbulkPlot.tex                 |  32 ++++++
 anhang.tex                    |  51 +++++++++
 20 files changed, 1107 insertions(+), 97 deletions(-)
 create mode 100644 Anhang/Schematic.pdf
 create mode 100644 Bilder/BasicFlyback.pdf
 create mode 100644 Bilder/CBulk-plot.py
 create mode 100644 Bilder/CbulkPlot.txt
 create mode 100644 Bilder/CbulkVbulkPlot.tex
 create mode 100644 Bilder/NichtidealerTrafo.pdf
 create mode 100644 Bilder/VbulkPlot.tex
 create mode 100644 Bilder/VbulkPlot.txt
 create mode 100644 Bilder/VinPlot.txt
 create mode 100644 Bilder/bulk-plot.py
 create mode 100644 VbulkPlot.tex
 create mode 100644 anhang.tex

diff --git a/Abkuerzungsverzeichnis.tex b/Abkuerzungsverzeichnis.tex
index 0b62e4f..bd2c4d6 100644
--- a/Abkuerzungsverzeichnis.tex
+++ b/Abkuerzungsverzeichnis.tex
@@ -7,7 +7,10 @@
     \acro{MOSFET}{Metal Oxide Semiconductor Field Effekt Transistor}
     \acro{IC}{Integrated Circuit}
     \acro{EDA}{Electronic Design Automation}
+    \acro{IPC}{Association Connecting Electronics Industries}
+    \acro{DCM}{Discontinuous Conduction Mode}
 \end{acronym}
 \acused{MOSFET}\acused{MOSFETs}
 \acused{IC}\acused{ICs}
+\acused{IPC}\acused{IPCs}
 % https://strobelstefan.de/2021/07/25/latex-glossar-und-abkuerzungsverzeichnis-erstellen/
\ No newline at end of file
diff --git a/Abschlussarbeit.tex b/Abschlussarbeit.tex
index 0297e75..a6f0a59 100644
--- a/Abschlussarbeit.tex
+++ b/Abschlussarbeit.tex
@@ -21,6 +21,8 @@
 \usepackage[printonlyused]{acronym}
 \usepackage[nottoc]{tocbibind}
 \usepackage{hhline}
+\usepackage{pdfpages}
+\usepackage{lscape}
 %\usepackage{hyperref}
 
 \usepackage{tikz}				%Ein umfangreiches Paket für Graphiken: Nur für Fans
diff --git a/Anhang/Schematic.pdf b/Anhang/Schematic.pdf
new file mode 100644
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HcmV?d00001

diff --git a/Bilder/CBulk-plot.py b/Bilder/CBulk-plot.py
new file mode 100644
index 0000000..f1da9dc
--- /dev/null
+++ b/Bilder/CBulk-plot.py
@@ -0,0 +1,33 @@
+import matplotlib.pyplot as p
+from math import *
+
+v = []
+cap = []
+
+samples = 200
+
+limit = 0.000040
+resolution = limit / samples
+first = True
+
+CbulkFile = open(".\CbulkPlot.txt", 'w')
+CbulkFile.write("C_Bulk\tU_Bulk\n")
+for i in range(samples):
+    c = i * resolution
+    if c != 0:
+        a = (2*120*120)
+        b = ((8.8235 * (1 - 0.2))/(c * 60))
+        if a > b:
+            voltage = sqrt(a -b)
+            cap.append(c)
+            v.append(voltage)
+
+            CbulkFile.write(str(c * 1000000) + "\t" + str(voltage) + "\n")
+            if first == True:
+                print("lowest Voltage: " + str(voltage) + " V")
+
+
+CbulkFile.close()
+
+p.plot(cap, v)
+p.show()
diff --git a/Bilder/CbulkPlot.txt b/Bilder/CbulkPlot.txt
new file mode 100644
index 0000000..ca4e689
--- /dev/null
+++ b/Bilder/CbulkPlot.txt
@@ -0,0 +1,180 @@
+C_Bulk	U_Bulk
+4.2	28.087165910587956
+4.4	45.41058480267806
+4.6	56.78589332888424
+4.800000000000001	65.500212043762
+5.0	72.59935720560253
+5.2	78.58524687014113
+5.400000000000001	83.74712082760568
+5.6000000000000005	88.27041784576907
+5.800000000000001	92.28267418114295
+6.0	95.87607742404892
+6.200000000000001	99.11978199529952
+6.4	102.06717559202535
+6.6000000000000005	104.7604289545794
+6.800000000000001	107.23348174820745
+7.000000000000001	109.51407824263205
+7.2	111.62519959751556
+7.4	113.5860986291976
+7.6000000000000005	115.41306441905307
+7.8	117.11999836532623
+8.000000000000002	118.71885556501405
+8.200000000000001	120.21998805712504
+8.4	121.63241527012627
+8.600000000000001	122.96403961630283
+8.8	124.22182016884396
+9.0	125.4119139003474
+9.2	126.53979153048937
+9.400000000000002	127.61033329288256
+9.600000000000001	128.6279086702761
+9.8	129.59644321985886
+10.0	130.51947491977333
+10.200000000000001	131.4002019476965
+10.4	132.24152340630576
+10.6	133.04607420602542
+10.800000000000002	133.8162550793318
+11.000000000000002	134.55425851621527
+11.200000000000001	135.2620912648231
+11.4	135.94159392571623
+11.600000000000001	136.59445807576344
+11.8	137.22224128334614
+12.0	137.82638031636435
+12.200000000000001	138.40820279554566
+12.400000000000002	138.96893750546505
+12.600000000000001	139.50972354270854
+12.8	140.03161845335742
+13.000000000000002	140.53560548934357
+13.200000000000001	141.02260009435983
+13.4	141.49345571421404
+13.600000000000001	141.9489690132393
+13.800000000000002	142.38988456717402
+14.000000000000002	142.81689909344297
+14.200000000000001	143.2306652717162
+14.4	143.63179520075838
+14.600000000000001	144.02086353171228
+14.8	144.39841031292866
+15.000000000000002	144.76494357712744
+15.200000000000001	145.12094169794463
+15.400000000000002	145.4668555396935
+15.6	145.80311042137274
+15.8	146.13010791352534
+16.000000000000004	146.44822748443676
+16.2	146.75782801031272
+16.400000000000002	147.0592491624639
+16.6	147.35281268310587
+16.8	147.63882356014025
+17.0	147.91757111018708
+17.200000000000003	148.18932997817302
+17.400000000000002	148.4543610609256
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+19.0	150.35980239225708
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+19.400000000000002	150.78374856600138
+19.6	150.98880437840103
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+20.0	151.38582056013922
+20.200000000000003	151.57805774833994
+20.400000000000002	151.76628919476062
+20.6	151.95063923443706
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+21.600000000000005	152.81817647691128
+21.8	152.98158031074556
+22.000000000000004	153.14184353867574
+22.2	153.29905609820497
+22.400000000000002	153.45330451530415
+22.6	153.60467206512953
+22.8	153.7532389237123
+23.000000000000004	153.8990823112077
+23.200000000000003	154.0422766272485
+23.400000000000002	154.18289357890737
+23.6	154.3210023017361
+23.800000000000004	154.45666947431582
+24.0	154.589959426722
+24.200000000000003	154.72093424327863
+24.400000000000002	154.8496538599504
+24.6	154.9761761566976
+24.800000000000004	155.1005570450955
+25.0	155.2228505515001
+25.200000000000003	155.34310889602241
+25.400000000000002	155.46138256755685
+25.6	155.57772039509172
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+26.000000000000004	155.80477593812137
+26.200000000000003	155.9155836059883
+26.400000000000002	156.02463545442708
+26.6	156.1319729666417
+26.8	156.23763632676707
+27.000000000000004	156.34166447042426
+27.200000000000003	156.4440951329285
+27.400000000000002	156.54496489527622
+27.600000000000005	156.64430922802964
+27.8	156.74216253321097
+28.000000000000004	156.83855818431044
+28.2	156.93352856450676
+28.400000000000002	157.02710510319295
+28.600000000000005	157.1193183108945
+28.8	157.21019781266193
+29.000000000000004	157.2997723800152
+29.200000000000003	157.3880699615128
+29.400000000000002	157.4751177120141
+29.6	157.5609420207002
+29.800000000000004	157.64556853791373
+30.000000000000004	157.72902220087605
+30.200000000000003	157.8113272583357
+30.400000000000002	157.89250729420039
+30.600000000000005	157.97258525020032
+30.800000000000004	158.05158344762964
+31.0	158.12952360820904
+31.2	158.20642687411123
+31.400000000000006	158.28231382718766
+31.6	158.35720450743403
+31.8	158.4311184307292
+32.00000000000001	158.50407460588093
+32.2	158.57609155100968
+32.4	158.64718730930045
+32.6	158.71737946415092
+32.800000000000004	158.78668515374272
+33.0	158.8551210850613
+33.2	158.92270354738886
+33.400000000000006	158.9894484252928
+33.6	159.05537121113235
+33.800000000000004	159.12048701710336
+34.0	159.18481058684156
+34.2	159.24835630660297
+34.400000000000006	159.31113821603913
+34.6	159.3731700185845
+34.800000000000004	159.4344650914721
+35.00000000000001	159.49503649539275
+35.2	159.5548969838129
+35.4	159.6140590119647
+35.6	159.672534745522
+35.800000000000004	159.73033606897482
+36.0	159.78747459371476
+36.2	159.84396166584244
+36.400000000000006	159.89980837370857
+36.6	159.9550255551988
+36.8	160.00962380477284
+37.00000000000001	160.06361348026715
+37.2	160.11700470947056
+37.4	160.16980739648164
+37.60000000000001	160.22203122785623
+37.800000000000004	160.27368567855316
+38.0	160.32478001768567
+38.2	160.37532331408636
+38.400000000000006	160.42532444169225
+38.6	160.47479208475684
+38.800000000000004	160.52373474289575
+39.00000000000001	160.57216073597192
+39.2	160.62007820882644
+39.400000000000006	160.66749513586066
+39.6	160.7144193254749
+39.800000000000004	160.76085842436908
diff --git a/Bilder/CbulkVbulkPlot.tex b/Bilder/CbulkVbulkPlot.tex
new file mode 100644
index 0000000..2733987
--- /dev/null
+++ b/Bilder/CbulkVbulkPlot.tex
@@ -0,0 +1,17 @@
+\begin{tikzpicture}
+    \begin{axis}
+        [
+        xlabel={$C_{Bulk} / \si{\micro\farad}$},
+        ylabel={$V_{DC,min} / \si{\volt}$},
+        xmin=0,
+        xmax=40,
+        ymin=28,
+        ymax=175,
+        grid=both,
+        minor tick num=1,
+        ]
+        
+        \addplot[red, thick]table {Bilder/CbulkPlot.txt};
+
+    \end{axis}
+\end{tikzpicture}
\ No newline at end of file
diff --git a/Bilder/NichtidealerTrafo.pdf b/Bilder/NichtidealerTrafo.pdf
new file mode 100644
index 0000000000000000000000000000000000000000..4a13e4b6c4bae2e21ff727f7fdea361c86720fc2
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diff --git a/Bilder/VbulkPlot.tex b/Bilder/VbulkPlot.tex
new file mode 100644
index 0000000..fa348a5
--- /dev/null
+++ b/Bilder/VbulkPlot.tex
@@ -0,0 +1,32 @@
+\begin{tikzpicture}
+    \begin{axis}
+        [
+        xlabel={$Zeit / \si{\milli\second}$},
+        ylabel={$Spannung / \si{\volt}$},
+        xmin=0,
+        xmax=20,
+        ymin=0,
+        ymax=380,
+        ]
+        
+        \addplot[green]table {Bilder/VinPlot.txt};
+        \addplot[red, thick]table {Bilder/VbulkPlot.txt};
+        
+        \draw[dashed]
+        (0,325) node[above, xshift=2em] {$V_{DC,max}$}  -- (20, 325);
+        \draw[dashed]
+        (0,265) node[below, xshift=2em] {$V_{DC,min}$}  -- (20, 265);
+        
+        \draw[dashed]
+        (5,0) -- (5,325);
+        \draw[dashed]
+        (15,0) -- (15,325);
+        \draw[dashed, <->]
+        (5,100) node[above, xshift=2em] {$T$} -- (15,100);
+        
+        \draw[dashed]
+        (13,0) -- (13,325);
+        \draw[dashed, <->]
+        (13,150) node[left] {$T_{Charge}$} -- (15,150);
+    \end{axis}
+\end{tikzpicture}
\ No newline at end of file
diff --git a/Bilder/VbulkPlot.txt b/Bilder/VbulkPlot.txt
new file mode 100644
index 0000000..3f0cd58
--- /dev/null
+++ b/Bilder/VbulkPlot.txt
@@ -0,0 +1,201 @@
+Zeit	Spannung
+0.0	288
+0.1	287.25
+0.2	286.5
+0.30000000000000004	285.75
+0.4	285.0
+0.5	284.25
+0.6000000000000001	283.5
+0.7	282.75
+0.8	282.0
+0.9000000000000001	281.25
+1.0	280.5
+1.1	279.75
+1.2000000000000002	279.0
+1.3000000000000003	278.25
+1.4	277.5
+1.5	276.75
+1.6	276.0
+1.7000000000000002	275.25
+1.8000000000000003	274.5
+1.9	273.75
+2.0	273.0
+2.1	272.25
+2.2	271.5
+2.3	270.75
+2.4000000000000004	270.0
+2.5	269.25
+2.6000000000000005	268.5
+2.7	267.75
+2.8	267.0
+2.9000000000000004	266.25
+3.0	265.5
+3.1000000000000005	268.8011866392327
+3.2	274.40657578815495
+3.3	279.74115877628174
+3.4000000000000004	284.79967101425564
+3.5	289.57712036121956
+3.6000000000000005	294.06879205145646
+3.7	298.27025334729393
+3.8	302.1773579136817
+3.9000000000000004	305.7862499101233
+4.0	309.0933677959249
+4.1000000000000005	312.0954478450065
+4.2	314.78952736680515
+4.3	317.1729476300929
+4.4	319.2433564868238
+4.500000000000001	320.99871069341975
+4.6	322.4372779272053
+4.7	323.557638496001
+4.800000000000001	324.3586867391883
+4.8999999999999995	324.83963211886277
+5.0	325.0
+5.1000000000000005	324.25
+5.200000000000001	324.3586867391883
+5.3	323.6086867391883
+5.4	322.8586867391883
+5.500000000000001	322.1086867391883
+5.6	321.3586867391883
+5.7	320.6086867391883
+5.800000000000001	319.8586867391883
+5.8999999999999995	319.1086867391883
+6.0	318.3586867391883
+6.1000000000000005	317.6086867391883
+6.200000000000001	316.8586867391883
+6.3	316.1086867391883
+6.4	315.3586867391883
+6.500000000000001	314.6086867391883
+6.6	313.8586867391883
+6.7	313.1086867391883
+6.800000000000001	312.3586867391883
+6.9	311.6086867391883
+7.0	310.8586867391883
+7.1000000000000005	310.1086867391883
+7.200000000000001	309.3586867391883
+7.3	308.6086867391883
+7.4	307.8586867391883
+7.500000000000001	307.1086867391883
+7.6	306.3586867391883
+7.7	305.6086867391883
+7.800000000000001	304.8586867391883
+7.9	304.1086867391883
+8.0	303.3586867391883
+8.1	302.6086867391883
+8.200000000000001	301.8586867391883
+8.3	301.1086867391883
+8.4	300.3586867391883
+8.5	299.6086867391883
+8.6	298.8586867391883
+8.700000000000001	298.1086867391883
+8.8	297.3586867391883
+8.9	296.6086867391883
+9.000000000000002	295.8586867391883
+9.1	295.1086867391883
+9.2	294.3586867391883
+9.3	293.6086867391883
+9.4	292.8586867391883
+9.5	292.1086867391883
+9.600000000000001	291.3586867391883
+9.700000000000001	290.6086867391883
+9.799999999999999	289.8586867391883
+9.9	289.1086867391883
+10.0	288.3586867391883
+10.100000000000001	287.6086867391883
+10.200000000000001	286.8586867391883
+10.3	286.1086867391883
+10.400000000000002	285.3586867391883
+10.5	284.6086867391883
+10.6	283.8586867391883
+10.700000000000001	283.1086867391883
+10.8	282.3586867391883
+10.9	281.6086867391883
+11.000000000000002	280.8586867391883
+11.1	280.1086867391883
+11.2	279.3586867391883
+11.3	278.6086867391883
+11.4	277.8586867391883
+11.5	277.1086867391883
+11.600000000000001	276.3586867391883
+11.700000000000001	275.6086867391883
+11.799999999999999	274.8586867391883
+11.9	274.1086867391883
+12.0	273.3586867391883
+12.100000000000001	272.6086867391883
+12.200000000000001	271.8586867391883
+12.3	271.1086867391883
+12.400000000000002	270.3586867391883
+12.5	269.6086867391883
+12.6	268.8586867391883
+12.700000000000001	268.1086867391883
+12.8	267.3586867391883
+12.9	266.6086867391883
+13.000000000000002	265.8586867391883
+13.100000000000001	268.80118663923264
+13.2	274.4065757881548
+13.3	279.7411587762817
+13.4	284.79967101425564
+13.5	289.57712036121956
+13.600000000000001	294.06879205145657
+13.700000000000001	298.2702533472938
+13.8	302.1773579136818
+13.9	305.7862499101234
+14.0	309.09336779592496
+14.100000000000001	312.0954478450066
+14.200000000000001	314.78952736680515
+14.3	317.172947630093
+14.400000000000002	319.24335648682387
+14.5	320.99871069341975
+14.6	322.4372779272053
+14.700000000000001	323.557638496001
+14.8	324.3586867391883
+14.9	324.83963211886277
+15.000000000000002	325.0
+15.100000000000001	324.25
+15.2	324.3586867391883
+15.3	323.6086867391883
+15.4	322.8586867391883
+15.5	322.1086867391883
+15.600000000000001	321.3586867391883
+15.700000000000003	320.6086867391883
+15.8	319.8586867391883
+15.9	319.1086867391883
+16.0	318.3586867391883
+16.1	317.6086867391883
+16.2	316.8586867391883
+16.3	316.1086867391883
+16.400000000000002	315.3586867391883
+16.5	314.6086867391883
+16.6	313.8586867391883
+16.7	313.1086867391883
+16.8	312.3586867391883
+16.900000000000002	311.6086867391883
+17.0	310.8586867391883
+17.1	310.1086867391883
+17.2	309.3586867391883
+17.3	308.6086867391883
+17.400000000000002	307.8586867391883
+17.5	307.1086867391883
+17.6	306.3586867391883
+17.7	305.6086867391883
+17.8	304.8586867391883
+17.9	304.1086867391883
+18.000000000000004	303.3586867391883
+18.1	302.6086867391883
+18.2	301.8586867391883
+18.3	301.1086867391883
+18.4	300.3586867391883
+18.500000000000004	299.6086867391883
+18.6	298.8586867391883
+18.700000000000003	298.1086867391883
+18.8	297.3586867391883
+18.9	296.6086867391883
+19.0	295.8586867391883
+19.1	295.1086867391883
+19.200000000000003	294.3586867391883
+19.3	293.6086867391883
+19.400000000000002	292.8586867391883
+19.5	292.1086867391883
+19.599999999999998	291.3586867391883
+19.700000000000003	290.6086867391883
+19.8	289.8586867391883
+19.900000000000002	289.1086867391883
diff --git a/Bilder/VinPlot.txt b/Bilder/VinPlot.txt
new file mode 100644
index 0000000..9fe2638
--- /dev/null
+++ b/Bilder/VinPlot.txt
@@ -0,0 +1,201 @@
+Zeit	Spannung
+0.0	3.980102097228898e-14
+0.1	10.208496700391597
+0.2	20.406918847026976
+0.30000000000000004	30.585201828517228
+0.4	40.733300908398896
+0.5	50.841201138075135
+0.6000000000000001	60.89892724036055
+0.7	70.89655345387632
+0.8	80.82421332857788
+0.9000000000000001	90.67210946274952
+1.0	100.43052317185787
+1.1	110.08982407971973
+1.2000000000000002	119.64047962252032
+1.3000000000000003	129.07306445630377
+1.4	138.37826975864863
+1.5	147.54691241535266
+1.6	156.5699440830575
+1.7000000000000002	165.43846011887064
+1.8000000000000003	174.14370836817383
+1.9	182.67709780194258
+2.0	191.03020699505385
+2.1	199.1947924372174
+2.2	207.16279666832423
+2.3	214.9263562301869
+2.4000000000000004	222.4778094268239
+2.5	229.809703885628
+2.6000000000000005	236.91480391195876
+2.7	243.78609762989933
+2.8	250.41680390213153
+2.9000000000000004	256.8003790220994
+3.0	262.93052317185806
+3.1000000000000005	268.8011866392327
+3.2	274.40657578815495
+3.3	279.74115877628174
+3.4000000000000004	284.79967101425564
+3.5	289.57712036121956
+3.6000000000000005	294.06879205145646
+3.7	298.27025334729393
+3.8	302.1773579136817
+3.9000000000000004	305.7862499101233
+4.0	309.0933677959249
+4.1000000000000005	312.0954478450065
+4.2	314.78952736680515
+4.3	317.1729476300929
+4.4	319.2433564868238
+4.500000000000001	320.99871069341975
+4.6	322.4372779272053
+4.7	323.557638496001
+4.800000000000001	324.3586867391883
+4.8999999999999995	324.83963211886277
+5.0	325.0
+5.1000000000000005	324.8396321188627
+5.200000000000001	324.3586867391883
+5.3	323.557638496001
+5.4	322.4372779272053
+5.500000000000001	320.99871069341975
+5.6	319.2433564868238
+5.7	317.17294763009295
+5.800000000000001	314.7895273668051
+5.8999999999999995	312.0954478450065
+6.0	309.0933677959249
+6.1000000000000005	305.78624991012333
+6.200000000000001	302.17735791368176
+6.3	298.2702533472937
+6.4	294.0687920514562
+6.500000000000001	289.57712036121944
+6.6	284.7996710142556
+6.7	279.7411587762816
+6.800000000000001	274.4065757881547
+6.9	268.80118663923247
+7.0	262.93052317185777
+7.1000000000000005	256.80037902209926
+7.200000000000001	250.41680390213145
+7.3	243.78609762989933
+7.4	236.91480391195876
+7.500000000000001	229.80970388562778
+7.6	222.47780942682368
+7.7	214.92635623018677
+7.800000000000001	207.16279666832412
+7.9	199.19479243721736
+8.0	191.0302069950536
+8.1	182.67709780194255
+8.200000000000001	174.1437083681738
+8.3	165.43846011887064
+8.4	156.5699440830575
+8.5	147.54691241535252
+8.6	138.3782697586487
+8.700000000000001	129.0730644563036
+8.8	119.6404796225203
+8.9	110.08982407971972
+9.000000000000002	100.4305231718577
+9.1	90.67210946274965
+9.2	80.82421332857771
+9.3	70.8965534538763
+9.4	60.89892724036052
+9.5	50.84120113807511
+9.600000000000001	40.73330090839901
+9.700000000000001	30.585201828516773
+9.799999999999999	20.4069188470271
+9.9	10.208496700391718
+10.0	7.960204194457796e-14
+10.100000000000001	10.208496700391557
+10.200000000000001	20.40691884702723
+10.3	30.585201828516897
+10.400000000000002	40.733300908399144
+10.5	50.84120113807524
+10.6	60.89892724036065
+10.700000000000001	70.8965534538767
+10.8	80.82421332857784
+10.9	90.67210946274977
+11.000000000000002	100.4305231718581
+11.1	110.08982407971983
+11.2	119.64047962252042
+11.3	129.0730644563037
+11.4	138.37826975864886
+11.5	147.5469124153526
+11.600000000000001	156.56994408305758
+11.700000000000001	165.43846011887075
+11.799999999999999	174.14370836817392
+11.9	182.67709780194267
+12.0	191.0302069950537
+12.100000000000001	199.19479243721747
+12.200000000000001	207.16279666832423
+12.3	214.92635623018688
+12.400000000000002	222.47780942682402
+12.5	229.8097038856279
+12.6	236.91480391195887
+12.700000000000001	243.78609762989942
+12.8	250.4168039021315
+12.9	256.8003790220993
+13.000000000000002	262.9305231718578
+13.100000000000001	268.80118663923264
+13.2	274.4065757881548
+13.3	279.7411587762817
+13.4	284.79967101425564
+13.5	289.57712036121956
+13.600000000000001	294.06879205145657
+13.700000000000001	298.2702533472938
+13.8	302.1773579136818
+13.9	305.7862499101234
+14.0	309.09336779592496
+14.100000000000001	312.0954478450066
+14.200000000000001	314.78952736680515
+14.3	317.172947630093
+14.400000000000002	319.24335648682387
+14.5	320.99871069341975
+14.6	322.4372779272053
+14.700000000000001	323.557638496001
+14.8	324.3586867391883
+14.9	324.83963211886277
+15.000000000000002	325.0
+15.100000000000001	324.8396321188627
+15.2	324.3586867391883
+15.3	323.55763849600095
+15.4	322.4372779272053
+15.5	320.99871069341975
+15.600000000000001	319.2433564868238
+15.700000000000003	317.1729476300929
+15.8	314.789527366805
+15.9	312.0954478450065
+16.0	309.09336779592473
+16.1	305.78624991012333
+16.2	302.1773579136816
+16.3	298.27025334729376
+16.400000000000002	294.0687920514562
+16.5	289.57712036121944
+16.6	284.7996710142556
+16.7	279.7411587762816
+16.8	274.40657578815456
+16.900000000000002	268.80118663923264
+17.0	262.93052317185766
+17.1	256.80037902209943
+17.2	250.41680390213128
+17.3	243.78609762989956
+17.400000000000002	236.9148039119586
+17.5	229.8097038856278
+17.6	222.47780942682374
+17.7	214.9263562301868
+17.8	207.16279666832418
+17.9	199.1947924372174
+18.000000000000004	191.03020699505336
+18.1	182.67709780194258
+18.2	174.14370836817358
+18.3	165.43846011887092
+18.4	156.56994408305727
+18.500000000000004	147.54691241535204
+18.6	138.3782697586485
+18.700000000000003	129.07306445630311
+18.8	119.64047962252035
+18.9	110.08982407971975
+19.0	100.43052317185803
+19.1	90.67210946274967
+19.200000000000003	80.82421332857747
+19.3	70.8965534538766
+19.400000000000002	60.89892724036028
+19.5	50.84120113807543
+19.599999999999998	40.73330090839877
+19.700000000000003	30.585201828516524
+19.8	20.40691884702685
+19.900000000000002	10.20849670039118
diff --git a/Bilder/bulk-plot.py b/Bilder/bulk-plot.py
new file mode 100644
index 0000000..4cef847
--- /dev/null
+++ b/Bilder/bulk-plot.py
@@ -0,0 +1,60 @@
+import matplotlib.pyplot as p
+from math import *
+#from labellines import labelLine, labelLines
+
+
+duration = 0.02 #s
+samples = 200
+timePerSample = duration / samples
+frequency = 50 #Hz
+omega = 2 * pi * frequency
+vpeak = 325 #V
+load = 150 #W
+vAtZeroCrossing = 288
+
+time = []
+vrect = []
+vbulk = []
+
+loading = False
+bulkFile = open(".\VbulkPlot.txt", 'w')
+bulkFile.write("Zeit\tSpannung\n")
+VinFile = open(".\VinPlot.txt", 'w')
+VinFile.write("Zeit\tSpannung\n")
+
+# https://github.com/cphyc/matplotlib-label-lines
+for i in range(samples):
+    t = i * timePerSample
+    time.append(t)
+    v = abs(vpeak * sin(omega * (t + 0.01)))
+    vrect.append(v)
+
+    if i == 0:
+        vbulk.append(vAtZeroCrossing)
+    elif v < vbulk[i-1]:
+        vbulk.append(vbulk[i-1] - (load / samples))
+        loading = False
+    elif v >= vbulk[i-1]:
+        vbulk.append(v)
+        if loading == False:
+            loading = True
+            print("uponLoad: " + str(vbulk[i-1]) + " V")
+            print("uponLoad: " + str(time[i-1]) + " s")
+    
+    if v > 324:
+        print("Vmax: " + str(t) + "s")
+
+    if v <= 0.2:
+        print("V at zero crossing:")
+        print(vbulk[i])
+
+    bulkFile.write(str(t * 1000) + "\t" + str(vbulk[i]) + "\n")
+    VinFile.write(str(t * 1000) + "\t" + str(v) + "\n")
+
+
+
+bulkFile.close()
+VinFile.close()
+
+p.plot(time, vrect, '--g', time, vbulk, 'b')
+p.show()
diff --git a/Dimensionierung.tex b/Dimensionierung.tex
index d46352c..aba6232 100644
--- a/Dimensionierung.tex
+++ b/Dimensionierung.tex
@@ -6,11 +6,11 @@ Mit der hier umgesetzten, passiven Gleichrichtung ist absehbar,
 dass der Leistungsfaktor der Schaltung sehr schlecht ausfallen wird.
 Dies könnte durch ein Netzfilter erheblich verbessert werden.
 Ebenso könnte so verhindert werden, dass hochfrequente Störungen in das Netz eingebracht werden.
-Die Umsetzug eines solchen Filters liegt aber nicht im Rahmen dieser Arbeit.
+Die Umsetzug eines solchen Filters liegt nicht im Rahmen dieser Arbeit.
 
 \subsection{Gleichrichter}\label{sec:dim-fbr}
 
-Als Gleichrichter kommt ein Brückengleichrichter zum Einsatz.
+Es kommt ein Brückengleichrichter zum Einsatz.
 Dieser muss den Spitzenwert der Eingangsspannung blocken können.
 
 \begin{equation}
@@ -27,27 +27,6 @@ beide Eigenschaften auf.
 
 \subsubsection{Auslegung der Kapazität}
 
-In \cite{Infineon-QR-Paper_2-9} wird Tabelle \ref{tab:Cbulk-empfehlung} zur Auslegung von $C_{Bulk}$ angegeben,
-die als Ausgangspunkt dienen kann.
-
-\begin{table}[h]
-    \begin{center}
-        \begin{tabular}{|c|c|}
-            \hline
-            Effektivspannung $V_{AC}$ & Kapazität \\
-            \hhline{|=|=|}
-            \SI{115}{\volt} & \SI{2}{\micro\farad} / \si{\watt} \\
-            \hline
-            \SI{115}{\volt} & \SI{1}{\micro\farad} / \si{\watt} \\
-            \hline
-            \SIrange{85}{265}{\volt} & \SIrange{2}{3}{\micro\farad} / \si{\watt} \\
-            \hline
-        \end{tabular}
-        \caption{Empfehlung für Zwischenkreiskapazität aus \cite{Infineon-QR-Paper_2-9}}
-        \label{tab:Cbulk-empfehlung}
-    \end{center}
-\end{table}
-
 Die Spannweite der Zwischenkreisspannung $V_{DC}$ kann wie folgt berechnet werden.
 Das Maximum $V_{DC,max}$ ergibt sich aus dem Spitzenwert der gleichgerichteten Netzspannung.
 
@@ -58,9 +37,17 @@ Das Maximum $V_{DC,max}$ ergibt sich aus dem Spitzenwert der gleichgerichteten N
 
 Der Minimalwert der Zwischenkreisspannung $V_{DC,min}$ ist davon abhängig wie weit der Pufferkondensator $C_{Bulk}$ während einer Halbwelle entladen wird.
 Umso größer $C_{Bulk}$ ist, umso stabiler ist $V_{DC}$ und umso weniger bricht die Spannung während des Entladens ein.
-Ein entsprechender Verlauf ist in Abb. \ref{fig:V-Bulk} abgebildet.
-$V_{DC,min}$ kann mit folgender Formel aus \cite{Infineon-QR-Paper_2-9} ermittelt werden.
-Der Ladezyklus $d_{charge}$ kann dabei mit $0,2$ angenähert werden.
+Ein beispielhafter Verlauf ist in Abb. \ref{fig:V-Bulk} abgebildet.
+
+\begin{figure}[h]
+    \centering
+    \input{Bilder/VbulkPlot.tex}
+    \caption{Zwischenkreisspannung bei Wechselspannung}
+    \label{fig:V-Bulk}
+\end{figure}
+
+$V_{DC,min}$ kann mit folgender Formel aus \cite{Infineon-QR-2-9} ermittelt werden.
+Der Ladezyklus $d_{charge} = \frac{T_{Charge}}{T}$ kann dabei mit $0,2$ angenähert werden.
 $P_{in,max}$ entspricht dem Quotienten aus maximaler Nutzleistung und erwartetem Wirkungsgrad.
 
 \begin{equation}
@@ -68,24 +55,19 @@ $P_{in,max}$ entspricht dem Quotienten aus maximaler Nutzleistung und erwartetem
     \label{eq:V_DC,min}
 \end{equation}
 
-Anhand von (\ref{eq:eq:V_DC,min}) wird in Abb. \ref{fig:V-DCmin} die Minimalspannung in Abhängigkeit von $C_{Bulk}$ betrachtet.
+Anhand von (\ref{eq:V_DC,min}) wird in Abb. \ref{fig:V-DCmin} die Minimalspannung in Abhängigkeit von $C_{Bulk}$ betrachtet.
 Es ist zu erkennen, dass eine Erhöhung der Kapazität im niedrigen Bereich einen großen Effekt hat,
 der ab einer gewissen Größe stark abnimmt.
 
-\begin{figure}
-    \begin{minipage}[c]{0.4\linewidth}
-    \includegraphics[width=\linewidth]{./Bilder/VBulk-minmax.png}\label{fig:V-Bulk}
-    \caption{Ermittlung von maximaler und minimaler Zwischenkreisspannung}
-    \end{minipage}
-    \hfill
-    \begin{minipage}[c]{0.4\linewidth}
-    \includegraphics[width=\linewidth]{./Bilder/VDCminPlot.png}\label{fig:V-DCmin}
-    \caption{Beispielhafter Verlauf von $V_{DC,min}$ in Abhängigkeit von $C_{Bulk}$}
-    \end{minipage}
+\begin{figure}[h]
+    \centering
+    \input{Bilder/CbulkVbulkPlot.tex}
+    \caption{$V_{DC,min}$ in Abhängigkeit von $C_{Bulk}$}
+    \label{fig:V-DCmin}
 \end{figure}
 
 Im Datenblatt des Schaltreglers ist eine detailliertere Gleichung angegeben um wahlweise
-Spannungsminimum oder die benötigte Kapazität auszurechnen \cite[S.23]{UCC28730}.
+Spannungsminimum oder die benötigte Kapazität zu errechnen \cite[S.23]{UCC28730}.
 Hier wird ein zusätzlicher Faktor $N_{HC}$ verwendet um ausfallende Halbwellen der Versorgungsspannung zu berücksichtigen.
 
 \begin{equation}
@@ -95,12 +77,11 @@ Hier wird ein zusätzlicher Faktor $N_{HC}$ verwendet um ausfallende Halbwellen
 \end{equation}
 
 Durch Ausprobieren beziehungsweise Plotten kann mit der Formel auch $V_{DC,min}$ für eine gegebene Kapazität ermittelt werden.
-Für $V_{AC,min}$ und $f_{LINE}$ entsprechen \SI{400}{\volt}/\SI{50}{\hertz} aus Tabelle \ref{tab:anforderungen}.
+%?Für $V_{AC,min}$ und $f_{LINE}$ entsprechen \SI{400}{\volt}/\SI{50}{\hertz} aus Tabelle \ref{tab:anforderungen}.
 
 Aufgrund des Bestellstopps der Hochschule mussten die Bauteile bereits vor der exakten Auslegung der Schaltung bestellt werden.
-Deshalb werden, im Vergleich zu Tabelle \ref{tab:Cbulk-empfehlung}, verhältnismäßig kleine Kondensatoren mit $C_Bulk = \SI{6,8}{\micro\farad}$ verwendet.
-Wird $N_{HC}$ vernachlässigt, so ist die gewählte Kapazität
-$C_{Bulk} = \SI{6,8}{\micro\farad}$ ausreichend um eine Mindestspannung von
+Deshalb werden verhältnismäßig kleine Kondensatoren mit $C_Bulk = \SI{6,8}{\micro\farad}$ verwendet.
+Wird $N_{HC}$ vernachlässigt, so ist die gewählte Kapazität ausreichend um eine Mindestspannung von
 $V_{DC,min} = \SI{90}{\volt}$ zu gewährleisten.
 Da der \ac{SST} fest installiert werden soll ist diese Vereinfachung möglich.
 
@@ -144,7 +125,7 @@ Eine Betrachtung der Verluste bei Verwendung eines Spannungsteilers ist in \cite
 \section{Speichertransformator}
 \subsection{Elektrische Eigenschaften}
 
-In diesem Abschnitt wird nach den Vorgaben im Datenblatt \cite{UCC28730} des gewählten Schaltreglers 'UCC28730' vorgegangen.
+In diesem Abschnitt wird nach den Vorgaben im Datenblatt \cite{UCC28730} des gewählten Schaltreglers\break 'UCC28730' vorgegangen.
 
 Zuerst wird hier der maximale Duty-Cycle $D_{MAX}$ berechnet.
 Er wird durch den maximale Entmagnetisierungszyklus von $D_{MAGCC} = 0,432$
@@ -158,6 +139,7 @@ Sie wird mit der maximalen Schaltfrequenz des Reglers von $f_{MAX} = \SI{83,3}{\
 \end{equation}
 
 Nun kann das Windungsverhältnis $N_{PS(ideal)}$ berechnet werden.
+
 Für die Spannung der Sekundärwicklung wird die Summe aus
 $V_{out}$, der regulären Ausgangsspannung (output constant voltage) und
 $V_F$, der Vorwärtsspannung der Gleichrichterdiode.
@@ -215,7 +197,7 @@ Bei einer Ausgangsspannung von $V_{out,min} = \SI{10}{\volt}$ soll der Regler au
 
 Bezüglich der elektrischen Größen kann nun noch die Strombelastung der einzelnen Windungen berechnet werden.
 Die Auswahl der Drähte folgt in \ref{ssec:auswahl-der-wickeldraehte}.
-Nach \cite[S.9]{Infineon-DCM-Paper_2-8} ergeben sich die folgenden Werte, $I_{Sek,Eff}$ wird vom Spitzenstrom der Primärseite abgeleitet.
+Nach \cite[S.9]{Infineon-DCM-2-8} ergeben sich die folgenden Werte, $I_{Sek,Eff}$ wird vom Spitzenstrom der Primärseite abgeleitet.
 
 \begin{equation}
     I_{Pri,Eff} = I_{PP,max} \cdot \sqrt{\frac{D_{MAX}}{3}} = \SI{199}{\milli\ampere}
@@ -283,10 +265,67 @@ wobei mehr Windungen über die Vergrößerung des Luftspalts und entsprechend ei
 \end{equation}
 
 
+\section{Leistungsschalter}
+$U_{MOSFET,max} = U_{Clamp} + U_{Bulk}$
+
 \section{RCD-Clamp/Snubber}
+Die maximale Spannung $U_{DS}$ des \acp{MOSFET} wurde auf \SI{950}{\volt} festgelegt.
+Zur Sicherheit wird die maximale Spannung zusätzlich auf $\SI{85}{\percent} \cdot U_{DS} \approx \SI{805}{\volt}$ begrenzt.
+Nach Abzug von $V_{DC,max}$ bleibt für die Summe aus reflektierter Spannung $V_R$ und $V_{Spike}$ eine Differenz von $V_{Clamp} = \SI{240}{\volt}$.
+Zur Berechnung wird das Skript \cite[S.83]{Ulrich-Master-Schaltungstechnik} herangezogen.
+Der Spannungsripple $\Delta U_{Clamp}$ im Snubber soll $\SIrange{0,05}{0,1}{} \cdot U_{Clamp}$ betragen,
+die Streuinduktivität wird mit $\SI{1}{\percent} \cdot L_{Pri}$ angenähert.
+
+\begin{equation}
+    R_{Cl} = \frac{2 U_{Clamp} \cdot (U_{Clamp} - U_A \cdot N_{PS})}{L_{Leak} \cdot I^2_{PP,max} \cdot f_{sw,max}}
+            = \SI{278}{\kilo\ohm}
+\end{equation}
+
+\begin{equation}
+    C_{Cl} = \frac{U_{Clamp}}{R_{Clamp} \cdot f_{sw,max} \cdot \Delta U_{Clamp}}
+            = \SI{433}{\pico\farad}
+\end{equation}
+
+Da diese Schaltung explizit Verluste erzeugt sollte die Verlustleistung betrachtet werden.
+Der Formfaktor von $R_{Cl}$ muss so gewählt werden, dass dieser nicht überhitzt.
+
+\begin{equation}
+    P_V = \frac{U^2_{Clamp}}{R_{Cl}}
+        = \SI{207}{\milli\watt}
+\end{equation}
+
 
 
 \section{Spannungsmessung und Versorgung des Schaltreglers}
 
 
-\section{Sekundärseite und Ausgangsfilter}
\ No newline at end of file
+
+
+\section{Sekundärseite und Ausgangsfilter}
+
+
+
+
+
+
+
+%In \cite{Infineon-QR-2-9} wird Tabelle \ref{tab:Cbulk-empfehlung} zur Auslegung von $C_{Bulk}$ angegeben,
+%die als Ausgangspunkt dienen kann.
+%, im Vergleich zu Tabelle \ref{tab:Cbulk-empfehlung},
+%\begin{table}[h]
+%    \begin{center}
+%        \begin{tabular}{|c|c|}
+%            \hline
+%            Effektivspannung $V_{AC}$ & Kapazität \\
+%            \hhline{|=|=|}
+%            \SI{115}{\volt} & \SI{2}{\micro\farad} / \si{\watt} \\
+%            \hline
+%            \SI{230}{\volt} & \SI{1}{\micro\farad} / \si{\watt} \\
+%            \hline
+%            \SIrange{85}{265}{\volt} & \SIrange{2}{3}{\micro\farad} / \si{\watt} \\
+%            \hline
+%        \end{tabular}
+%        \caption{Empfehlung für Zwischenkreiskapazität aus \cite{Infineon-QR-2-9}}
+%        \label{tab:Cbulk-empfehlung}
+%    \end{center}
+%\end{table}
\ No newline at end of file
diff --git a/Einleitung.tex b/Einleitung.tex
index a5de5b3..3fb5393 100644
--- a/Einleitung.tex
+++ b/Einleitung.tex
@@ -1,13 +1,29 @@
 \chapter{Einleitung}\label{kap:einleitung}
 %
 Im Rahmen dieser Arbeit soll ein Netzteil mit weitem Eingangsspannungsbereich erstellt werden.
-Die Anforderungen dafür erwachsen aus der Teilnahme an der International Future Energy Challenge 2023.
-Es soll ein \acf{SST}, also eine AC/AC-Stufe erstellt werden.
-Auf die genauen Anforderungen wird in Abschnitt \ref{sec:anforderungen} eingegangen.
-Das Team hat für die Teilnahme an der \acf{IFEC} das in Abb. \ref{fig:SST-Schema} dargestellte Schema entworfen.
+Dieses wird später in einem \acf{SST}, also einer AC/AC-Stufe, eingesetzt.
+Den \acf{SST} entwickelt ein Team der Hochschule im Rahmen der \acf{IFEC} 2023.
+Dafür wurde das Schema in Abb. \ref{fig:SST-Schema} entworfen.
+
 Diese Arbeit befasst sich mit der Erstellung der unten links abgebildeten Hilfsspannungsversorgung.
-Die Herausforderung ergibt sich insbesondere aus der hohen Betriebsspannung,
-wenn der \ac{SST} zwischen zwei Außenleitern, also bei \SI{400}{\volt}, betrieben wird.
+Die Herausforderung ergibt sich dabei insbesondere aus der hohen Betriebsspannung,
+wenn der \ac{SST} zwischen zwei Außenleitern, also bei \SI{400}{\volt}/\SI{50}{\hertz}, betrieben wird.
+Die hohe Spitzenspannung erfordert Anpassungen in der Schaltung, die für gewöhnlich nicht notwendig sind. 
+Gleichzeitig soll auch Kompatibilität mit den nordamerikanischen \SI{120}{\volt}/\SI{60}{\hertz} hergestellt werden.
+Für die gleiche Leistung muss hier entsprechend mehr Strom bereitgestellt werden.
+Die Schaltung kann also nicht allein auf hohe Spannungen optimiert werden.
+
+Bei der \ac{IFEC} 2023 ist der Wirkungsgrad eine der wichtigsten Bewertungskriterien,
+der Wirkungsgrad des Hilfsnetzteils soll entsprechend hoch ausfallen.
+Auf die genauen Anforderungen wird in Abschnitt \ref{sec:anforderungen} eingegangen.
+
+\begin{figure}[hb]
+    \begin{center}
+        \includegraphics[width=0.9\linewidth]{./Bilder/SST-Übersicht.png}
+        \label{fig:SST-Schema}
+        \caption{Konzept für \acs{SST}}
+    \end{center}
+\end{figure}
 
 \acp{SST} sind deshalb interessant, weil sie, über die vereinfachte Funktionalität im Wettbewerb hinaus,
 bidirektional zwischen verschiedensten Netzen Leistung übertragen können.
@@ -22,15 +38,5 @@ das in einer Lok den schweren passiven Transformator eliminiert und Leistung vom
 direkt auf die Motoren überträgt \cite[Abschnitt~6.1]{Solid-state_transformers:_An_overview}.
 Hier übernimmt der \ac{SST} die Rolle eines Frequenzumrichters,
 während er gleichzeitig die hohe Netzspannung heruntertransformiert und galvanisch trennt.
-
-Ein weniger ambitioniertes Beispiel ist der Anschluss eines Batteriespeichers, Windrades oder einer Solaranlage an das lokale Netz.
-
-Da der \ac{SST} auch eine schnelle Regelung besitzt kann er zur lokal zur Leistungsfaktorkorrektur eingesetzt werden um das Netz zu entlasten.
-
-\begin{figure}[h]
-    \begin{center}
-        \includegraphics[width=0.8\linewidth]{./Bilder/SST-Übersicht.png}
-        \label{fig:SST-Schema}
-        \caption{Konzeptioneller Aufbau des umzusetzenden \acp{SST}}
-    \end{center}
-\end{figure}
+Andere Beispiele sind der Anschluss von Batteriespeichern, Windrädern oder Solaranlagen an das lokale Netz.
+Da der \ac{SST} eine schnelle Regelung besitzt kann er auch zur Leistungsfaktorkorrektur eingesetzt werden um das Netz zu entlasten.
diff --git a/Grundlagen.tex b/Grundlagen.tex
index 09add7d..647047b 100644
--- a/Grundlagen.tex
+++ b/Grundlagen.tex
@@ -3,17 +3,18 @@
 
 \section{Anforderungen}\label{sec:anforderungen}
 Die Anforderungen in Tabelle \ref{tab:anforderungen} an die Schaltung sind aus dem Gesamtsystem des \ac{SST} abzuleiten.
-Die Ausgangsspannung $U_{out} = \SI{15}{\volt}$ ist jene, die zur Ansteuerungen der \acsp{MOSFET}
+Die Ausgangsspannung $U_{out} = \SI{15}{\volt}$ wird zur Ansteuerungen der \acsp{MOSFET}
 beziehungsweise für deren DC/DC-Wandlern benötigt wird.
-Die Ausgangsleistung $P_{out} = \SI{7,5}{\watt}$ ist jene, die die Schaltung maximal verbrauchen wird und ein kleiner Puffer.
-Der Eingangsspannungsbereich entspricht dem im Request for Proposals §cite§ genannten, eingeschlossen der optionalen Erweiterung.
+Die Ausgangsleistung $P_{out} = \SI{7,5}{\watt}$ entspricht dem rechnerischen Bedarf des \ac{SST} und ein kleinem Puffer.
+Der Eingangsspannungsbereich wird im Request for Proposals §cite§ vorgegeben.
+$V_{AC,min}$ entspricht einer optionalen Erweiterung der Standardanforderung.
 Der hohe geforderte Wirkungsgrad erwächst aus dem in §cite§ geforderten Gesamtwirkungsgrad von \SI{94}{\percent} bei \SI{300}{\watt}.
 Von den zur Verfügung stehenden \SI{18}{\watt} nimmt Hilfsspannungsversorgung mit bis zu \SI{9}{\watt} die Hälfte ein.
 Eine galvanische Trennung wäre für den Betrieb den \ac{SST} nicht zwangsläufig nötig,
 erleichtert aber das Schaltungsdesign und gibt zusätzliche Sicherheit in der Spannungsfestigkeit.
 Die Anforderungen an Preis und Bauraum stammen ebenfalls aus den Projektanforderungen.
 Als Gesamtbudget stehen lediglich $200\$$ zur Verfügung. 
-Der Bauraum ist eine der wichtigsten Bewertungskriterien.
+Der Bauraum ist ebenfalls ein wichtiges Bewertungskriterium.
 Im geplanten modularen Design ist sinnvoll, die Fläche auf die einer Halbbrücke zu begrenzen um sie mit diesen stapeln zu können.
 
 \begin{table}[h]
@@ -51,7 +52,7 @@ Im geplanten modularen Design ist sinnvoll, die Fläche auf die einer Halbbrück
 Auf dem Markt gibt es wenige Produkte, die den weiten Spannungsbereich
 bei der geforderten Leistung abdecken.
 Der Anwendungsbereich solcher Netzteile ist schlicht sehr begrenzt.
-In den meisten Fällen und Geräten ist der Nulleiter verfügbar, mit über den das Netzteil betrieben werden kann.
+In den meisten Fällen und Geräten ist der Nulleiter verfügbar, das Netzteil kann dann bei \SI{230}{\volt}/\SI{50}{\hertz} betrieben werden.
 Das begrenzt die benötigten Spannungsanforderungen und erlaubt die Verwendung von Komponenten mit integriertem Leistungsschalter.
 ?§§§Auf den Anschluss zwischen zwei Außenleitern muss nur dort zurückgeriffen werden, wo kein Nullleiter verfügbar ist.
 Die Anwendung bei \SI{400}{\volt} für den \ac{SST} ist also nicht ungewöhnlich, da dieser langfristig auch direkt am Netz agieren soll.
@@ -76,60 +77,200 @@ Zum Anderen ist nach \cite[Abschnitt~4.3]{AN2872-HVBuck} für höhere Spannungen
 Das ist unter anderem auf die minimalen Einschaltzeiten des integrierten Leistungsschalters zu begründen.
 
 \begin{equation}
-    T_{on,Buck} = \frac{U_{out}}{U_{in}} * T_{PWM} = \frac{\SI{15}{\volt}}{\SI{565}{\volt}} * \frac{1}{\SI{60}{\kilo\hertz}} = \SI{442}{\nano\second}
+    T_{on,Buck} = \frac{U_{out}}{U_{in}} \cdot T_{PWM} = \frac{\SI{15}{\volt}}{\SI{565}{\volt}} \cdot \frac{1}{\SI{60}{\kilo\hertz}} = \SI{442}{\nano\second}
     \label{eq:buck-Ton}
 \end{equation}
 
 Schlussendlich wurde der Sperrwandler als Topologie festgelegt.
-Er kann galvanisch trennen, sein Aufbau ist überschaubar und reguläre Schaltregler-\acsp{IC} sind weit verbreitet
-Durch den Gebrauch eines Speichertransformators als Energiespeicher ist er zudem besonders gut für den weiten Spannungsbereich geeignet.
+Er kann galvanisch trennen, sein Aufbau ist überschaubar und reguläre Schaltregler-\acsp{IC} sind weit verbreitet.
+Durch den Gebrauch eines Speichertransformators zur Energieübertragung ist er zudem besonders gut für den weiten Spannungsbereich geeignet.
 Im weiteren soll deshalb der Sperrwandler vertieft werden.
 
 \section{Sperrwandler Grundlagen}\label{sec:grundlagen-flyback}
-§Zeichnung vereinfachter Schaltplan
+
+Abb. \ref{fig:flybackSchema} zeigt den schematischen Aufbau eines Sperrwandlers
+und soll für diesen Abschnitt als Referenz dienen.
+
+\begin{figure}[h]
+    \begin{center}
+        \includegraphics[width=0.8\linewidth]{Bilder/BasicFlyback.pdf}
+        \caption{Sperrwandler Grundschaltung}
+        \label{fig:flybackSchema}
+    \end{center}
+\end{figure}
 \subsection{Gleichrichter}
-Spannungsbelastung, Einfluss auf Zwischenkreisspannung, Leckstrom generell\\
 
 Als Gleichrichter kommt typischerweise ein Vollbrückengleichrichter zum Einsatz.
 Gegenüber einem Ein-Dioden-Gleichrichter bietet er den Vorteil,
 dass für die Ladung des Zwischenkreises die doppelte Anzahl an Halbwellen zu Verfügung steht.
 So wird die Frequenz der Eingangswechselspannung verdoppelt und entsprechend die Periode des Auf- und Entladens von $C_{Bulk}$ halbiert.
-Ebenfalls ist die Spannungsbelastung reduziert, da nie mehr als die Zwischenkreisspannung, also $V_P = \sqrt{2} \cdot V_{AC,max}$ geblockt werden muss.
+Ebenfalls ist die Spannungsbelastung reduziert, da nie mehr als die Zwischenkreisspannung, also $V_P$ geblockt werden muss.
 Beim Ein-Dioden-Gleichrichter addiert sich die negative Halbwelle auf die Zwischenkreisspannung.
-Die einzelne Diode muss dann $V_{PP} = 2 \cdot \sqrt{V_{AC,max}}$ blocken, was wiederum eine Reihenschaltung aus zwei Dioden erfordern kann.
+Die einzelne Diode muss dann $V_{PP} = 2 V_P$ blocken, was wiederum eine Reihenschaltung aus zwei Dioden erfordern kann.
+
+\begin{equation}
+    V_P = \sqrt{2} \cdot V_{AC,max}
+    \qquad
+    V_{PP} = 2 \cdot \sqrt{2} \cdot V_{AC,max}
+\end{equation}
 
 \subsection{Zwischenkreiskapazität}
 
 Die Zwischenkreiskapazität $C_{Bulk}$ soll die gleichgerichtete Eingangsspannung so puffern,
 dass der nachgelagerten Schaltung eine möglichst konstante Gleichspannung zur Verfügung steht.
-
-Elektrolytkondensatoren haben einen Leckstrom $I_{Leak}$, der von Plattenfläche, -Abstand und Betriebsspannung abhängig ist.
+Hier kommen meist Elektrolytkondensatoren zum Einsatz.
+Sie bieten einen guten Kompromiss aus Preis, Spannungsfestigkeit, Kapazität und Bauteilgröße.
+Allerdings haben Elektrolytkondensatoren einen vergleichsweise großen Leckstrom $I_{Leak}$, der von Plattenfläche $A$, Plattenabstand $d$ und Betriebsspannung $V$ abhängig ist.
 Seine Höhe wird von jedem Hersteller unterschiedlich angegeben.
 Würth Elektronik gibt einen Maximalwert an \cite{Wuerth-Cap},
-während beispielsweise TDK in \cite{TDK-Cap} die Formel (\ref{eq:tdk-camp-I-leak}) für das Maximum angibt.
+während beispielsweise TDK in \cite{TDK-Cap} die Formel (\ref{eq:tdk-cap-I-leak}) für das Maximum angibt.
 
 \begin{equation}
     I_{Leak} = \SI{0,03}{\micro\ampere} \cdot (\frac{C_{Rated}}{\si{\micro\farad}} \cdot \frac{V_{Rated}}{V}) + \SI{15}{\micro\ampere}
-    \label{eq:tdk-camp-I-leak}
+    \label{eq:tdk-cap-I-leak}
 \end{equation}
 
 Hier ist der Zusammenhang der Größen zu erkennen.
 Die Kapazität $C_{Rated}$ steht über die Gleichung $C = \epsilon_0 \epsilon_r \cdot \frac{A}{d}$
-stellvertretend für die die physischen Dimensionen des Kondensators.
+für die die physischen Dimensionen des Kondensators.
 Aus der Addition von $\SI{15}{\micro\ampere}$ ist ebenfalls abzuleiten,
 dass es sich hier um eine sichere Abschätzung des Maximums geht.
-Eine genaue Bestimmung des Leckstroms im Vorhinein ist nicht durchzuführen, da dieser zusätzlich zur Spannung
-auch über seine Lebensdauer zunimmt, die wiederum durch Rippelstrom, Spannungsbelastung und Temperatur beeinflusst wird.
+Eine genaue Bestimmung des Leckstroms im Vorhinein ist nicht durchzuführen, auch da dieser über die Lebensdauer zunimmt,
+die wiederum durch Rippelstrom, Spannungsbelastung und Temperatur beeinflusst wird.
 
 
 \subsection{Speichertransformator}
-Speichern/Übertragen von Energie, Reflexion der Spannungen
+Speichern/Übertragen von Energie, Reflexion der Spannungen\\ %!
+
+\subsubsection{Energieübertragung}
+
+Das Konzept des Sperrwandlers beruht auf dem Speichern von Energie in einem Magnetfeld.
+Dieses wird während der leitenden Phase auf von der Primärseite aufgeladen und
+während der sperrenden Phase auf die Sekundärseite entladen.
+
+In regulären Transformatoren ist Energiespeicherfähigkeit ungewünscht, diese sollen Energie direkt übertragen.
+Um also Energie in entsprechender Größe speichern zu können muss der Transformator modifiziert werden.
+%Es wird ein Luftspalt in den Kern eingebracht.
+%Im Folgenden wird die analogie des magnetischen zum elektrischen Stromkreis verwendet um die anschaulichere Begriffe verwenden zu können.
+%! Wir brauchen \Phi , deckung! nicht B
+In einer Induktivität wirkt der Aufbau magnetischen Flusses $\Phi$ dem Stromfluss $I$ entgegen.
+Dies geschieht bis zur Sättigung der Spule, wenn $B_{max}$ erreicht ist.
+Der magnetische Widerstand $R_m$ wirkt dem Aufbau des $B$-Feldes entgegen.
+Ein reiner Eisenkern resultiert über seine hohe relative Permeabilität $\mu_r$ (vgl. Leitwert) in einem geringen Widerstand $R_m$.
+Das $B$-Feld kann sich fast ungehindert aufbauen und dem Strom so stark entgegenwirken, die Induktivität ist hoch.
+Allerdings kann die Spule kaum Energie speichern, der Sättigungsstrom $I_{sat}$ ist zu gering.
+
+Um diesen zu erhöhen muss die Feldstärke $H$ betrachtet werden.
+Diese ist proportional zum Spulenstrom $I$ und kann als magnetische Spannung $U_m$ betrachtet werden.
+
+Aufgrund des Zusammenhangs $\Phi=\frac{U_m}{R_m}$, der dem Ohmschen Gesetz entspricht, kann $I_{sat}$ über die magnetische Spannung erhöht werden.
+Um $\Phi$ konstant zu halten muss der Widerstand dafür ebenfalls erhöht werden.
+$\Phi$ ist an jeder Stelle des magnetischen Kreises konstant,
+entsprechend kann ein zweiter magnetischer Widerstand $R_{m,Luft}$ in Reihenschaltung in den Kern eingebracht werden.
+Dieser nimmt die Form eines Luftspalts an.
+Der so erhöhte magnetische Widerstand erlaubt also einen höheren Sättigungsstrom und damit eine verbesserte Energiespeicherfähigkeit.
+Allerdings wirkt $R_m$ auch dem Aufbau des Magnetfelds entgegen wodurch die Induktivität verringert wird.
+Dieser Zusammenhang wird über den $A_L$-Wert angegeben.
+Er bezeichnet für einen Kern mit bestimmten Luftspalt die Induktivität pro Windung und wird von Hersteller angegeben.
+
+%Wird der magnetische Widerstand $R_m$ des Kerns erhöht, so wird größere magnetische Spannung $U_m$ benötigt um den gleichen Fluss $\Phi$ zu erreichen.
+
+%! noch einiges Vergessen: Aus/Umschalten, Übertragen, Polarität
+
+
+
+%Grundlegend kann die magnetische Flussstärke $B$ wie der elektrische Strom $I$, die Feldstärke $H$ wie eine Spannung $U_m$ und der, 
+
+%Analog vom Ohmschen Gesetz kann der 
+
+
+%Der Luftspalt erhöht den magnetischen Widerstand und erlaubt das Erreichen einer größeren magnetischen Feldstärke bevor die Sättigung eintritt.
+
+
+%Wird im Kern ein Magnetfelds aufgebaut, so will dieses bei Unterbrechung des magnetisierung
+
+
+
+%?Die Energie wird über die Feldstärke gespeichert
+
+\subsubsection{Übersetzungsverhältnis} % Polarität hier?
+
+Damit der Transformator aber überhaupt ein Magnetfeld aufbauen kann muss verhindert werden,
+dass während der Einschaltphase auf der Sekundärseite Strom fließt.
+Dementsprechend muss die Spannung, die auf der Sekundärseite induziert wird abgeblockt werden.
+Dies wird mit einer Gleichrichterdiode erreicht, die in Reihe mit der Sekundärwicklung geschaltet wird.
+Bei einem Wicklungsverhältnis von $N_{PS}=1$ würde die Diode die gesamte Zwischenkreisspannung erfahren.
+Mit einem höheren Windungsverhältnis kann also die Spannungsbelastung auf der Sekundärseite gesenkt werden.
+So ist es möglich dort eine Schottkydiode mit verbesserten Schalteigenschaften zu nutzen.
+Während der Ausschaltphase fließt der Strom dann auf der Sekundärseite um den Kern ab zu magnetisieren.
+So wird wiederum eine Spannung auf der Primärseite induziert, man spricht von der reflektierten Spannung $V_R$.
+$V_R$ entspricht der Summe aus Ausgangsspannung und Vorwärtsspannung der Gleichrichterdiode,
+die wiederum mit Kehrwert des Windungsverhältnises auftritt und vom \ac{MOSFET} geblockt wird.
+Über eine Variation von $N_{PS}$ kann also die Verteilung der Spannungen eingestellt werden.
+Die Gleichrichterdiode kann vom \ac{MOSFET} entlastet werden und andersrum.
 
 \subsection{Snubberschaltung}
 Grund, relevanz ab Spannung X
 
+\begin{figure}[h]
+    \begin{center}
+        \includegraphics[width=0.2\linewidth]{Bilder/NichtidealerTrafo.pdf}
+        \caption{Nichtidealer Speichertransformator}
+        \label{fig:Lleak}
+    \end{center}
+\end{figure}
+
+Der Speichertransformator besitzt wie jedes magnetische Bauteil mit mehreren Wicklungen eine Streuinduktivität $L_{Leak}$
+Diese kann, wie in Abb. \ref{fig:Lleak}, in Reihe mit der primären Transformatorwicklung betrachtet werden.
+Sie beschreibt den Teil des Magnetfelds, das nicht mit der Sekundärwicklung koppelt und deshalb auch nicht von dieser abmagnetisiert werden kann.
+Während sich $L_{Pri}$ über den idealen Transformator entladen kann entwickelt $L_{Leak}$
+im Ausschaltmoment eine Spannungsspitze $V_{Spike}$ um dem Abreißen des Stromflusses entgegen zu wirken.
+Wird $V_{Spike}$ nicht begrenzt, kann sie den \ac{MOSFET} zerstören.
+Eine erste Dämpfung geschieht durch die parasitäre Drain-Source-Kapazität des \acp{MOSFET}.
+Dieser Schwingkreis resultiert is der ersten, schnellen Oszillation in Abb. \ref{fig:QR-Verlauf}.
+Ist die, in $L_{Leak}$ gespeicherte Energie allerdings zu groß kann $V_{Spike}$ trotzdem zu groß werden.
+In jedem Fall sollte aber die Oszillation gedämpft werden.
+
+Dafür stehen verschiedene Snubberschaltungen zur Verfügung, in diesem Fall soll die RCD-Clamp betrachtet werden.
+Sie besteht, der Bezeichnung entsprechend aus je einem parallelgeschalteten Widerstand und Kondensator in Reihe mit einer Diode.
+Die RCD-Clamp wird parallel zur Primärwicklung und damit zur Leckinduktivität geschaltet.
+
+Die Klemmfunktion der RCD-Clamp resultiert aus dem Zusammenspiel von Kapazität und Widerstand.
+Der Strom der Streuinduktivität lädt $C_{Cl}$ auf, $V_{Spike}$ entspricht also $V_{Clamp}$.
+$R_{Cl}$ bestimmt über die Zeitkonstante des RC-Glieds wie weit sich $C_{Cl}$ bis zum nächsten Schaltvorgang entlädt.
+Ist $V_{Spike}$ gering, so entlädt sich $C_{Cl}$ während über die Schaltperiode kaum, die Klemmung tritt dann nicht in Kraft.
+Bei höheren Spannungen fällt die Spannung durch die Entladung über $R_{Cl}$ so weit, dass $C_{Cl}$ wieder Energie aufnehmen kann.
+
+%! Doch noch zu $U_{Clamp} + U_{Bulk}$
+
 \subsection{Quasi-Resonante Regelung}
-Stromregelung, Frequenz
+Stromregelung, Frequenz\\
+
+
+
+Grundlegend kann der Spannungsverlauf am \ac{MOSFET} im \ac{DCM} in drei Phasen unterteilt werden:
+
+\begin{enumerate}
+    \item Einschaltphase - Der \ac{MOSFET} leitet, es fällt keine Spannung ab, $L_{Pri}$ wird magnetisiert.
+    \item Ausschaltphase - Der \ac{MOSFET} sperrt, die Sekundärseite leitet, $V_R$ addiert sich auf $V_{Bulk}$.
+    \item nichtleitende Phase - Der Transformator ist entladen, \ac{MOSFET}spannung fällt auf $V_{Bulk}$ ab.
+\end{enumerate}
+
+%Diese ideale Betrachtung wird in Abb. \ref{fig:DCM-idealerVerlauf} abgebildet
+Diese vereinfachte Betrachtung lässt die parasitären Eigenschaften von Transformator und \ac{MOSFET} außeracht.
+Der reale Verlauf der \ac{MOSFET}spannung ist in Abb. \ref{fig:QR-Verlauf} abgebildet.
+Zu sehen sind zwei Oszillationen.
+Eine Schnelle im Ausschaltmoment.
+Sie wird durch $L_{Leak}$ hervorgerufen, %hab ich das schonmal geschrieben?
+
+
+
+
+
+
+
+
+
 
 \subsection{Gleichrichterdiode und Glättung}
 Herabgesetzte Eingangsspannung, Frequenzgang von Kondensatoren
\ No newline at end of file
diff --git a/Inbetriebnahme-Messungen.tex b/Inbetriebnahme-Messungen.tex
index 7f5c45f..bb73594 100644
--- a/Inbetriebnahme-Messungen.tex
+++ b/Inbetriebnahme-Messungen.tex
@@ -81,7 +81,7 @@ Dabei ist die Position der Amperemeter unerheblich,
 die Voltmeter müssen allerdings so nah wie möglich am Anschluss der Schaltung erfolgen um
 Abweichungen durch Leiterwiderstände vernachlässigen zu können.
 
-Die Messreihen wurden in 50V Schritten über den gesamten Lastbereich hinweg durchgeführt.
+Die Messreihen wurden in \SI{50}{\volt} Schritten über den gesamten Lastbereich hinweg durchgeführt.
 Sämtliche Messergebnisse sind in Anhang \ref{ap:wirkungsgrad-tabelle} zu finden,
 Abb. \ref{fig:wirkungsgrad} zeigt den Verlauf in den wichtigsten Arbeitspunkten.
 Dabei wurde sowohl der Wirkungsgrad als $\eta = \frac{P_{out}}{P_{in}}$ ermittelt,
@@ -174,7 +174,7 @@ da dieser Tastkopf Messungen bis \SI{1000}{\volt} erlaubt.
     \begin{center}
         \includegraphics[width=0.8\linewidth]{./Bilder/scope_0agil1.png}
         \label{fig:Vmax-oszi}
-        \caption{\ac{MOSFET}-Spannung bei maximaler Zwischenkreisspannung}
+        \caption{\acs{MOSFET}-Spannung bei maximaler Zwischenkreisspannung}
     \end{center}
 \end{figure}
 
diff --git "a/Kapitel\303\274bersicht.tex" "b/Kapitel\303\274bersicht.tex"
index bda8639..4af8040 100644
--- "a/Kapitel\303\274bersicht.tex"
+++ "b/Kapitel\303\274bersicht.tex"
@@ -1,6 +1,5 @@
 \pagenumbering{Roman}
 \input{ErklärungZurEigenstaendigkeit.tex}
-%TODO englische Kurzfassung?
 \tableofcontents
 \listoffigures
 \listoftables
@@ -13,12 +12,11 @@
 \input{Einleitung.tex}
 \input{Grundlagen.tex}
 \input{Dimensionierung.tex}
-%!Don't! \input{Implementierung-Bauteile.tex}
 \input{Realisierung.tex}
 \input{Inbetriebnahme-Messungen.tex}
 \input{ZusammenfassungUndAusblick.tex}
 
-%\input{Literatur}
 \bibliography{Literatur.bib}
 
 \appendix
+\input{anhang.tex}
diff --git a/Literatur.bib b/Literatur.bib
index 12a6d04..cd202b5 100644
--- a/Literatur.bib
+++ b/Literatur.bib
@@ -1,11 +1,4 @@
-%\begin{thebibliography}{10}
-%
-%    \bibitem{InternationalElectrotechnicalComission:VDE}
-%    {\sc {International Electrotechnical Comission}}:
-%    {\em International Electrotechnical Vocabulary --- Part 351: Control technology}, 2006.
-%    http://www.electropedia.org/ ,
-%    Abrufdatum: 25.04.2013.
-
+% Bibliography
 @article{Solid-state_transformers:_An_overview,
 author = {Shadfar, Hamed and Ghorbani Pashakolaei, Mehrdad and Akbari Foroud, Asghar},
 title = {Solid-state transformers: An overview of the concept, topology, and its applications in the smart grid},
@@ -48,6 +41,27 @@ year = {2021}
   note = {Abgerufen: 16.01.2023}
 }
 
+@online{Infineon-DCM-2-8,
+  author = {Allan A. Saliva},
+  editor = {{Infineon Technologies}},
+  title = {{Design Guide for Off-line Fixed Frequeny DCM Flyback Converter}},
+  year = 2013,
+  howpublished = {\url{https://www.mouser.com/pdfdocs/DN_201301QR.pdf}},
+  urldate = {06.02.2023},
+  note = {Abgerufen: 06.02.2023}
+}
+
+@online{Infineon-QR-2-9,
+  author = {Allan A. Saliva},
+  editor = {{Infineon Technologies}},
+  title = {{Design Guide for QR Flyback Converter}},
+  year = 2013,
+  howpublished = {\url{https://www.mouser.com/pdfdocs/DN_201301QR.pdf}},
+  urldate = {06.02.2023},
+  note = {Abgerufen: 06.02.2023}
+}
+
+
 @online{AN2872-HVBuck,
   author = {Hang-Seok Choi},
   editor = {{Fairchild Semiconductor Corporation}},
diff --git a/VbulkPlot.tex b/VbulkPlot.tex
new file mode 100644
index 0000000..76c5eed
--- /dev/null
+++ b/VbulkPlot.tex
@@ -0,0 +1,32 @@
+\begin{tikzpicture}
+    \begin{axis}
+        [
+        xlabel={$Zeit / \si{\second}$},
+        ylabel={$Spannung / \si{\volt}$},
+        xmin=0,
+        xmax=0.02,
+        ymin=0,
+        ymax=380,
+        ]
+        
+        \addplot[green]table {Bilder/VinPlot.txt};
+        \addplot[red, thick]table {Bilder/VbulkPlot.txt};
+        
+        \draw[dashed]
+        (0,325) node[above, xshift=2em] {$V_{DC,max}$}  -- (0.02, 325);
+        \draw[dashed]
+        (0,265) node[below, xshift=2em] {$V_{DC,min}$}  -- (0.02, 265);
+        
+        \draw[dashed]
+        (0.005,0) -- (0.005,325);
+        \draw[dashed]
+        (0.015,0) -- (0.015,325);
+        \draw[dashed, <->]
+        (0.005,100) node[above, xshift=2em] {$T$} -- (0.015,100);
+        
+        \draw[dashed]
+        (0.013,0) -- (0.013,325);
+        \draw[dashed, <->]
+        (0.013,150) node[left] {$T_{Charge}$} -- (0.015,150);
+    \end{axis}
+\end{tikzpicture}
\ No newline at end of file
diff --git a/anhang.tex b/anhang.tex
new file mode 100644
index 0000000..9bb7634
--- /dev/null
+++ b/anhang.tex
@@ -0,0 +1,51 @@
+\chapter{Schaltplan}\label{ap:schaltplan}
+%\begin{landscape}
+    \includepdf[pages=-,landscape=true]{Anhang/Schematic.pdf}
+%\end{landscape}
+\chapter{Layout}
+\chapter{Stückliste}
+\begin{landscape}
+\begin{table}[!ht]
+    \centering
+    \begin{tabular}{|l|l|l|l|l|}
+    \hline
+        \textbf{Referenz} & \textbf{Hersteller} & \textbf{Artikelnummer} & \textbf{Anzahl} & \textbf{Preis/€} \\ \hline
+        C101, C113 & Samsung Electro-Mechanics & CL10B104KB8NNNC & 2 & 0,007 \\ \hline
+        C102, C104, C112, C114, C115, C116 & Samsung Electro-Mechanics & CL21A106KAYNNNF & 6 & 0,037 \\ \hline
+        C103, C105 & United Chemi-Con & EKZN250ELL151MF11D & 2 & 0,137 \\ \hline
+        C106 & Walsin & 0805N331J631CT & 1 & 0,036 \\ \hline
+        C107, C109 & WE & 860021375010 & 2 & 0,323 \\ \hline
+        C108 & ~ & ~ & 1 & ~ \\ \hline
+        C110 & Walsin & 0805N9R1C500CT & 1 & 0,019 \\ \hline
+        C111 & Samsung Electro-Mechanics & CL21B334KBFNNNE & 1 & 0,013 \\ \hline
+        C117 & KEMET & C2220X104KDRACAUTO & 1 & 1,26 \\ \hline
+        D101, D103, D107, D108 & Vishay Semiconductors & BZD27B180P-M3-08 & 4 & 0,135 \\ \hline
+        D102 & onsemi & MRA4007T3G & 1 & 0,077 \\ \hline
+        D104, D109 & Vishay General Semiconductor & SS1H10-E3/61T & 2 & 0,112 \\ \hline
+        D105 & ~ & ~ & 1 & ~ \\ \hline
+        D106 & Comchip & B10S-HF & 1 & 0,121 \\ \hline
+        J101, J102, J103, J104, J105 & ~ & ~ & 5 & ~ \\ \hline
+        L101 & Taiyo Yuden & NRS4018T4R7MDGJ & 1 & 0,108 \\ \hline
+        L102 & Taiyo Yuden & LBR2518T101M & 1 & 0,055 \\ \hline
+        Q101 & Infineon & IPU95R1K2P7AKMA1 & 1 & 0,948 \\ \hline
+        R101 & Bourns & CR0805-FX-6803ELF & 1 & 0,006 \\ \hline
+        R102, R103 & YAGEO & RC0805JR-07360KL & 2 & 0,007 \\ \hline
+        R104, R109, R111, R113 & ~ & ~ & 4 & ~ \\ \hline
+        R105 & YAGEO & AC0805JR-07100KL & 1 & 0,007 \\ \hline
+        R106 & ~ & ~ & 1 & ~ \\ \hline
+        R107 & YAGEO & RC0805JR-075R1L & 1 & 0,013 \\ \hline
+        R108 & KOA Speer & RK73B2ATTDD222J & 1 & 0,007 \\ \hline
+        R110 & Vishay / Dale & CRCW08051R96FKEA & 1 & 0,015 \\ \hline
+        R112 & Bourns & CR0805-FX-5232ELF & 1 & 0,006 \\ \hline
+        R114 & YAGEO & RC0805FR-7W10KL & 1 & 0,011 \\ \hline
+        RS101 & KOA Speer & RK73B2ATTD683J & 1 & 0,007 \\ \hline
+        RS102 & KOA Speer & RK73B2ATTD183J & 1 & 0,007 \\ \hline
+        T101 & TDK & B65811J0000R049 & 1 & 2,6 \\ \hline
+        TP101 - TP104, TP106 - TP112 & Keystone Electronics & 5000 & 11 & ~ \\ \hline
+        U101 & Texas Instruments & UCC24650DBVR & 1 & 0,272 \\ \hline
+        U102 & Texas Instruments & UCC28730DR & 1 & 0,737 \\ \hline
+        U103 & Diodes & AP62150WU-7 & 1 & 0,169 \\ \hline
+    \end{tabular}
+    \caption{Stückliste}
+\end{table}
+\end{landscape}
\ No newline at end of file
-- 
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