Konvergenzstudie mit neuen Rechnungen ersetzt und Materialzusammensetzung und Dickenverlauf mit zwei weiteren Abbildungen dargestellt
This commit is contained in:
@@ -479,6 +479,7 @@
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\usepackage{tikz}
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\usepackage{pgfplots} % ,pgfmath
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\usepgflibrary{shapes.geometric}
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\usepackage{tabularx}
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arrows, % for arrow heads
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@@ -576,6 +577,33 @@
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15
datas/Statische_Ergebnisse_Eigengewicht.dat
Normal file
15
datas/Statische_Ergebnisse_Eigengewicht.dat
Normal file
@@ -0,0 +1,15 @@
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h p DOFs umax smax
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1000 1 42931 433.96 88.829
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900 1 46207 436.65 90.122
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800 1 50305 434.68 94.243
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700 1 55405 436.01 90.938
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650 1 63265 437.19 61.016
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500 1 88747 445.16 57.126
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400 1 121975 450.36 56.516
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300 1 184651 451.29 58.804
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250 1 252139 452.27 57.192
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230 1 283135 452.5 56.287
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175 1 462799 451.95 57.375
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140 1 684931 452.66 57.249
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@@ -0,0 +1,30 @@
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h p DOFs umax smax umax smax umax smax
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1000 1 42931 433.96 88.829 3781.6 58.441 3951.8 106.73
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950 1 44533 435.66 88.593 3781.3 63.233
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900 1 46207 436.65 90.122 3785.5 64.284 3955.1 108.29
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850 1 48601 436.93 95.198 3783.1 62.565
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800 1 50305 434.68 94.243 3776.1 62.388
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700 1 55405 436.01 90.938 3775.9 60.743
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650 1 63265 437.19 61.016 3776 61.003
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600 1 70771 433.51 61.11 3739.5 85.682 64.981 85.682
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500 1 88747 445.16 57.126 3709.1 86.503 64.246 86.503
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400 1 121975 450.36 53.516 3630.4 79.242 64.147 79.242
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350 1 143743 451.59 62.144 3630.3 79.284 79.284
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300 1 184651 451.29 58.804 3627.6 90.256 65.731 90.256
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250 1 252139 452.27 57.192
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240 1 268225 452.3 56.395 3611.6 92.602
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235 1 275527 452.53 56.392 3612.1 92.568
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230 1 283135 452.5 56.287 3612.1 92.558
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225 1 296557 452.52 58.667 3612 92.551
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200 1 367747 452.42 64.907 3611.5 3855.8 93.635 93.635 112.51
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175 1 462799 451.95 57.375 3873.2 115.48
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160 1 533029 452.65 65.338 3606.4 93.366
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150 1 604939 452.6 67.175 3606.1 93.77 65.565 93.77
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140 1 684931 452.66 57.249 3604.6 92.248
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125 1 840745 448.08 58.121 3603.8 91.683
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100 1 1287781 440.71 62.361 3604.3 92.819 65.232 92.819
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90 1 1558099 433.96 47.913 3603.4 123.89
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70 1 2526169 425.44 48.812 3604.1 200.74
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60 1 3391465 425.33 52.3731
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50 1 4869493 425.22 54.156
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23
datas/Statische_Ergebnisse_Einzellast.dat
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23
datas/Statische_Ergebnisse_Einzellast.dat
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@@ -0,0 +1,23 @@
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h p DOFs umax smax
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1000 1 42931 3781.6 58.441
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950 1 44533 3781.3 63.233
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900 1 46207 3785.5 64.284
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850 1 48601 3783.1 62.565
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800 1 50305 3776.1 62.38
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700 1 55405 3775.9 60.743
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650 1 63265 3776 61.003
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600 1 70771 3739.5 85.682
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500 1 88747 3709.1 86.503
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400 1 121975 3630.4 79.242
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350 1 143743 3630.3 79.284
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300 1 184651 3627.6 90.256
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240 1 268225 3611.6 92.602
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235 1 275527 3612.1 92.568
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230 1 283135 3612.1 92.558
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225 1 296557 3612 92.551
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200 1 367747 3611.5 93.635
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160 1 533029 3606.4 93.366
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150 1 604939 3606.1 93.77
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140 1 684931 3604.6 92.248
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125 1 840745 3603.8 91.683
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100 1 1287781 3604.3 92.819
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14
datas/Statische_Ergebnisse_Einzellast2.dat
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14
datas/Statische_Ergebnisse_Einzellast2.dat
Normal file
@@ -0,0 +1,14 @@
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h p DOFs umax smax
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1000 1 42931 3781.6 58.441
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950 1 44533 3781.3 63.233
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900 1 46207 3785.5 64.284
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850 1 48601 3783.1 62.565
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800 1 50305 3776.1 62.388
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700 1 55405 3775.9 60.743
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650 1 63265 3776 61.003
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600 1 70771 3739.5 64.981
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500 1 88747 3709.1 64.246
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400 1 121975 3630.4 64.147
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300 1 184651 3627.6 65.731
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150 1 604939 3606.1 65.565
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100 1 1287781 3604.3 65.232
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392
datas/thickness.dat
Normal file
392
datas/thickness.dat
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|
||||
392
datas/thicknessCarbon.dat
Normal file
392
datas/thicknessCarbon.dat
Normal file
@@ -0,0 +1,392 @@
|
||||
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||||
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||||
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||||
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||||
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||||
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||||
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|
||||
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||||
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||||
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||||
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||||
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||||
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||||
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|
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|
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|
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||||
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|
||||
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|
||||
392
datas/thicknessELT.dat
Normal file
392
datas/thicknessELT.dat
Normal file
@@ -0,0 +1,392 @@
|
||||
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||||
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|
||||
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||||
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|
||||
392
datas/thicknessFOAM.dat
Normal file
392
datas/thicknessFOAM.dat
Normal file
@@ -0,0 +1,392 @@
|
||||
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|
||||
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|
||||
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|
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|
||||
1.4000000e+01 6.0133300e+01 0.0000000e+00
|
||||
392
datas/thicknessGelcoat.dat
Normal file
392
datas/thicknessGelcoat.dat
Normal file
@@ -0,0 +1,392 @@
|
||||
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||||
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||||
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||||
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||||
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||||
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||||
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||||
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||||
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||||
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||||
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|
||||
392
datas/thicknessSNL.dat
Normal file
392
datas/thicknessSNL.dat
Normal file
@@ -0,0 +1,392 @@
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||||
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1.3000000e+01 4.7150000e+01 0.0000000e+00
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1.3000000e+01 5.1250000e+01 0.0000000e+00
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1.4000000e+01 1.4350000e+01 5.6400000e+00
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1.4000000e+01 2.4600000e+01 5.6400000e+00
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1.4000000e+01 2.6650000e+01 5.6400000e+00
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1.4000000e+01 3.0750000e+01 5.6400000e+00
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1.4000000e+01 3.2000000e+01 5.6400000e+00
|
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1.4000000e+01 3.4850000e+01 5.6400000e+00
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1.4000000e+01 3.7000000e+01 5.6400000e+00
|
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1.4000000e+01 3.8950000e+01 5.6400000e+00
|
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1.4000000e+01 4.1000000e+01 5.6400000e+00
|
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1.4000000e+01 4.2000000e+01 5.6400000e+00
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1.4000000e+01 4.3050000e+01 5.6400000e+00
|
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1.4000000e+01 4.5000000e+01 5.6400000e+00
|
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1.4000000e+01 4.7150000e+01 5.6400000e+00
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1.4000000e+01 5.1250000e+01 5.6400000e+00
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1.4000000e+01 5.4666700e+01 5.6400000e+00
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1.4000000e+01 5.7400000e+01 5.6400000e+00
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1.4000000e+01 6.0133300e+01 0.0000000e+00
|
||||
@@ -574,8 +574,236 @@ Schicht & 8, 13, 14 & 12 & 9, 11 & 10 & \leftarrow Unterseite\\
|
||||
\bottomrule
|
||||
\end{tabular}
|
||||
\end{table}\vspace{-1em}
|
||||
[[~Durchschnittliche Dicke der Lagenaufbauten oder Lagenverlauf in eine Abbildung~]]
|
||||
Die Längsversteifungen haben stets den gleichen Lagenaufbau, mit den Dicken 2/50/2 in mm und den Materialen Saertex/Foam/Saertex.
|
||||
%
|
||||
Die Materialzusammensetzung der fünf zur Verwendung kommenden Arten von Lagenaufbauten ist ist in der Tabelle~\ref{tab:Lagenaufbauten} aufgelistet.
|
||||
Alle Lagenaufbauten der Außenhaut besitzen anteilig gleiche Materialzusammensetzungen, in der Weise, dass die ersten drei Schichten aus Gelcoat und SNL(Triax) sowie die jeweils letzte Schicht, ebenfalls aus SNL(Triax), zueinander identisch sind.
|
||||
Das unterschiedliche Verhalten zueinander wird infolge der zusätzlichen Schichten aus E-LT-5500(UD), FOAM und Carbon(UD) mit unterschiedlichen Dicken bestimmt.
|
||||
Die Längsversteifungen hingegen besitzen stets den gleichen Lagenaufbau, mit den Dicken 2/50/2 in mm und der Materialzusammensetzung Saertex(DB)/Foam/Saertex(DB).
|
||||
Der Dickenverlauf zu den Lagenaufbauten ist in der Abbildung~\ref{fig:Dicke} dargestellt.
|
||||
%
|
||||
%\begin{figure}[H]\centering
|
||||
%\includegraphics[width=0.95\textwidth]{thickness.png}
|
||||
%\caption{Dickenverlauf zu den Lagenaufbauten im Rotorblatt}
|
||||
%\label{fig:Dicke}
|
||||
%\end{figure} \vspace{-1.5em}
|
||||
%
|
||||
\begin{figure}[H]\centering
|
||||
\begin{tikzpicture}
|
||||
\begin{axis}[
|
||||
width=12.0cm, height=5.5cm,
|
||||
colorbar,
|
||||
% colormap/jet,
|
||||
colorbar style={
|
||||
ytick={0,20,...,100},
|
||||
ylabel={Gesamtdicke in mm},
|
||||
% yticklabels={$\le -3$, $-2$,$-1$, $0$},
|
||||
},
|
||||
xlabel = {Radius in m}, ylabel = Lagenaufbaunummer,
|
||||
domain = 1:65, y domain = 1:14,
|
||||
ytick={0,2,...,14},
|
||||
view = {0}{90},
|
||||
point meta min=0, point meta max=113,
|
||||
ymax=14,
|
||||
]
|
||||
\pgfplotstableread{datas/thickness.dat}\datatable
|
||||
\addplot3[
|
||||
surf,
|
||||
%patch,patch refines=1,
|
||||
patch type=bilinear, % default rectangle; bilinear, biquadratic
|
||||
shader=faceted interp,
|
||||
mesh/rows=14,mesh/cols=28,
|
||||
] table[skip first n=1,x index=1,y index=0,z index=2] from \datatable;
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\node[fill=white, fill opacity=0.25, text opacity=1,rounded corners=2pt] at (axis cs:45,13.5,5.69) {\small $6$};
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\node at (axis cs:28,12,70.39) {\small $70$};
|
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\node at (axis cs:12,12,102.74) {\small $103$};
|
||||
\node at (axis cs:17,11,95.69) {\small $96$};
|
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\node at (axis cs:34.85,11,65.69) {\small $66$};
|
||||
\node at (axis cs:20.5,10,47.99) {\small $48$};
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\node at (axis cs:42,10,34.83) {\small $35$};
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\node at (axis cs:26.65,9,25.69) {\small $26$};
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\end{axis}
|
||||
\end{tikzpicture}%
|
||||
\caption{Dickenverlauf zu den Lagenaufbauten im Rotorblatt}\label{fig:Dicke}
|
||||
\end{figure} \vspace{-.5em}
|
||||
%
|
||||
|
||||
|
||||
%
|
||||
\begin{figure}[H]\centering
|
||||
\begin{subfigure}[b]{0.49\textwidth}\centering
|
||||
\begin{tikzpicture}
|
||||
\begin{axis}[
|
||||
width=6cm, height=3.5cm,
|
||||
colorbar,
|
||||
colorbar style={
|
||||
%ytick={0,40,...,100},
|
||||
%ylabel={Gesamtdicke in mm},
|
||||
},
|
||||
%xlabel = {Radius in m}, ylabel = Lagenaufbaunummer,
|
||||
domain = 1:65, y domain = 1:14,
|
||||
ytick={0,4,...,14},
|
||||
view = {0}{90},
|
||||
ymax=14,
|
||||
]
|
||||
\pgfplotstableread{datas/thickness.dat}\datatable
|
||||
\addplot3[
|
||||
surf,
|
||||
patch type=bilinear,
|
||||
shader=faceted interp,
|
||||
mesh/rows=14,mesh/cols=28,
|
||||
] table[skip first n=1,x index=1,y index=0,z index=2] from \datatable;
|
||||
\end{axis}
|
||||
\end{tikzpicture}%
|
||||
\caption{Zusammengesetzt}
|
||||
\label{fig:Dicke:Material:Gesamt}
|
||||
\end{subfigure}
|
||||
\hfill
|
||||
\begin{subfigure}[b]{0.49\textwidth}\centering
|
||||
\begin{tikzpicture}
|
||||
\begin{axis}[
|
||||
width=6cm, height=3.5cm,
|
||||
colorbar,
|
||||
colorbar style={
|
||||
%ytick={0,40,...,100},
|
||||
%ylabel={Gesamtdicke in mm},
|
||||
},
|
||||
%xlabel = {Radius in m}, ylabel = Lagenaufbaunummer,
|
||||
domain = 1:65, y domain = 1:14,
|
||||
ytick={0,4,...,14},
|
||||
view = {0}{90},
|
||||
ymax=14,
|
||||
]
|
||||
\pgfplotstableread{datas/thicknessGelcoat.dat}\datatable
|
||||
\addplot3[
|
||||
surf,
|
||||
patch type=bilinear,
|
||||
shader=faceted interp,
|
||||
mesh/rows=14,mesh/cols=28,
|
||||
] table[skip first n=1,x index=1,y index=0,z index=2] from \datatable;
|
||||
\end{axis}
|
||||
\end{tikzpicture}%
|
||||
\caption{Gelcoat}
|
||||
\label{fig:Dicke:Material:Gelcoat}
|
||||
\end{subfigure}
|
||||
\\[1em]
|
||||
\begin{subfigure}[b]{0.49\textwidth}\centering
|
||||
\begin{tikzpicture}
|
||||
\begin{axis}[
|
||||
width=6cm, height=3.5cm,
|
||||
colorbar,
|
||||
colorbar style={
|
||||
%ytick={0,40,...,100},
|
||||
%ylabel={Gesamtdicke in mm},
|
||||
},
|
||||
%xlabel = {Radius in m}, ylabel = Lagenaufbaunummer,
|
||||
domain = 1:65, y domain = 1:14,
|
||||
ytick={0,4,...,14},
|
||||
view = {0}{90},
|
||||
ymax=14,
|
||||
]
|
||||
\pgfplotstableread{datas/thicknessSNL.dat}\datatable
|
||||
\addplot3[
|
||||
surf,
|
||||
patch type=bilinear,
|
||||
shader=faceted interp,
|
||||
mesh/rows=14,mesh/cols=28,
|
||||
] table[skip first n=1,x index=1,y index=0,z index=2] from \datatable;
|
||||
\end{axis}
|
||||
\end{tikzpicture}%
|
||||
\caption{SNL}
|
||||
\label{fig:Dicke:Material:SNL(Triax)}
|
||||
\end{subfigure}
|
||||
\hfill
|
||||
\begin{subfigure}[b]{0.49\textwidth}\centering
|
||||
\begin{tikzpicture}
|
||||
\begin{axis}[
|
||||
width=6cm, height=3.5cm,
|
||||
colorbar,
|
||||
colorbar style={
|
||||
%ytick={0,40,...,100},
|
||||
%ylabel={Gesamtdicke in mm},
|
||||
},
|
||||
%xlabel = {Radius in m}, ylabel = Lagenaufbaunummer,
|
||||
domain = 1:65, y domain = 1:14,
|
||||
ytick={0,4,...,14},
|
||||
view = {0}{90},
|
||||
ymax=14,
|
||||
]
|
||||
\pgfplotstableread{datas/thicknessELT.dat}\datatable
|
||||
\addplot3[
|
||||
surf,
|
||||
patch type=bilinear,
|
||||
shader=faceted interp,
|
||||
mesh/rows=14,mesh/cols=28,
|
||||
] table[skip first n=1,x index=1,y index=0,z index=2] from \datatable;
|
||||
\end{axis}
|
||||
\end{tikzpicture}%
|
||||
\caption{E-LT-5500(UD)}
|
||||
\label{fig:Dicke:Material:ELT}
|
||||
\end{subfigure}
|
||||
\\[1em]
|
||||
\begin{subfigure}[b]{0.49\textwidth}\centering
|
||||
\begin{tikzpicture}
|
||||
\begin{axis}[
|
||||
width=6cm, height=3.5cm,
|
||||
colorbar,
|
||||
colorbar style={
|
||||
%ytick={0,40,...,100},
|
||||
%ylabel={Gesamtdicke in mm},
|
||||
},
|
||||
%xlabel = {Radius in m}, ylabel = Lagenaufbaunummer,
|
||||
domain = 1:65, y domain = 1:14,
|
||||
ytick={0,4,...,14},
|
||||
view = {0}{90},
|
||||
ymax=14,
|
||||
]
|
||||
\pgfplotstableread{datas/thicknessFOAM.dat}\datatable
|
||||
\addplot3[
|
||||
surf,
|
||||
patch type=bilinear,
|
||||
shader=faceted interp,
|
||||
mesh/rows=14,mesh/cols=28,
|
||||
] table[skip first n=1,x index=1,y index=0,z index=2] from \datatable;
|
||||
\end{axis}
|
||||
\end{tikzpicture}%
|
||||
\caption{FOAM}
|
||||
\label{fig:Dicke:Material:FOAM}
|
||||
\end{subfigure}
|
||||
\hfill
|
||||
\begin{subfigure}[b]{0.49\textwidth}\centering
|
||||
\begin{tikzpicture}
|
||||
\begin{axis}[
|
||||
width=6cm, height=3.5cm,
|
||||
colorbar,
|
||||
colorbar style={
|
||||
%ytick={0,40,...,100},
|
||||
%ylabel={Gesamtdicke in mm},
|
||||
},
|
||||
%xlabel = {Radius in m}, ylabel = Lagenaufbaunummer,
|
||||
domain = 1:65, y domain = 1:14,
|
||||
ytick={0,4,...,14},
|
||||
view = {0}{90},
|
||||
ymax=14,
|
||||
]
|
||||
\pgfplotstableread{datas/thicknessCarbon.dat}\datatable
|
||||
\addplot3[
|
||||
surf,
|
||||
patch type=bilinear,
|
||||
shader=faceted interp,
|
||||
mesh/rows=14,mesh/cols=28,
|
||||
] table[skip first n=1,x index=1,y index=0,z index=2] from \datatable;
|
||||
\end{axis}
|
||||
\end{tikzpicture}%
|
||||
\caption{Carbon(UD)}
|
||||
\label{fig:Dicke:Material:Carbon}
|
||||
\end{subfigure}
|
||||
\caption{Dickenverlauf einelner Materialien zu den Lagenaufbauten im Rotorblatt}\label{fig:Dicke:Material}
|
||||
\end{figure} \vspace{-.5em}
|
||||
%
|
||||
|
||||
\subsubsection{Elemente}
|
||||
Infolge der Flächenmodellierung der \ac{WEA} ist das Simulationsmodell mit Schalenelemente modelliert.
|
||||
@@ -612,13 +840,13 @@ Eingebaute Kontaktpartner sind in Abbildung \ref{fig:Kontakte} dargestellt.
|
||||
\includegraphics[width=1.4cm]{ANSYS_WB_Strukturbaum_Netz.png}
|
||||
}\\\nopagebreak
|
||||
%
|
||||
In der Abbildung~\ref{fig:konvergenz:statik} ist die Konvergenzanalyse zur maximalen Vergleichspannung~\(\sigma\ti{Mises}\) und der maximalen Verformung~\(U\) zu einer statischen Analyse dargestellt, worin die Anlage dem Eigengewicht ausgesetzt ist.
|
||||
In der Abbildung~\ref{fig:konvergenz:statik:Eigengewicht} ist die Konvergenzanalyse zur maximalen Vergleichspannung~\(\sigma\ti{Mises}\) und der maximalen Verformung~\(U\) zu einer statischen Analyse dargestellt, worin die Anlage dem Eigengewicht ausgesetzt ist.
|
||||
Die Abbildung~\ref{fig:konvergenz:modal} zeigt hingegen die Konvergenzanalyse zu den Eigenfrequenzen der Anlage.
|
||||
Bei der Netzwahl wurde die globale Elementkantengröße zuerst von \unit{1000}{mm} bis auf \unit{100}{mm} herabgesetzt.
|
||||
Anschließend wurde die in ANSYS verfügbare Einstellung \emph{Relevanz} immer weiter hoch gesetzt.
|
||||
Diese Funktion verfeinert das Netz mit internen ANSYS-Regeln.
|
||||
Einzelne Elemente erreichten dabei Elementkantengrößen im Bereich von \unit{70}{mm}.
|
||||
Den Spannungs- und Verformungswerten beziehungsweise den Eigenfrequenzwerten werden die Anzahl von Freiheitsgrade gegenübergestellt, dessen Intervall von etwa 40.000 bis 3.000.000 läuft.
|
||||
Den Spannungs- und Verformungswerten beziehungsweise den Eigenfrequenzwerten werden die Anzahl von Freiheitsgrade gegenübergestellt, dessen Intervall von etwa 40.000 bis 1.000.000 läuft.
|
||||
%
|
||||
\begin{figure}[H]\centering
|
||||
\begin{tikzpicture}[]
|
||||
@@ -633,21 +861,22 @@ Den Spannungs- und Verformungswerten beziehungsweise den Eigenfrequenzwerten wer
|
||||
axis lines=left,
|
||||
xmode=log,log basis x=10,
|
||||
xmin=40000,
|
||||
xmax=2600000,
|
||||
xmax=700000,
|
||||
ymin=0,
|
||||
ymax=1100,
|
||||
ymax=110,
|
||||
xlabel={Anzahl der Freiheitsgrade},
|
||||
ylabel={\ref{pgfplots:konvergenz:sigma} Max.\,Spannung $\sigma\ti{Mises}$ in MPa},
|
||||
yticklabel style={ /pgf/number format/.cd,fixed,fixed zerofill,precision=0},
|
||||
ytick={0,200,...,1400},
|
||||
ytick={0,20,...,100},
|
||||
legend style={
|
||||
nodes=right,
|
||||
font=\small,
|
||||
},
|
||||
legend pos=south west,
|
||||
]
|
||||
\pgfplotstableread{datas/Statische_Ergebnisse.dat}\datatable
|
||||
\addplot[draw1, mark=x] table[skip first n=1, x index=1,x expr=\thisrowno{1}*1, y index=3] from \datatable;
|
||||
%\pgfplotstableread{datas/Statische_Ergebnisse.dat}\datatable
|
||||
\pgfplotstableread{datas/Statische_Ergebnisse_Eigengewicht.dat}\datatable
|
||||
\addplot[draw1, mark=x] table[skip first n=1, x index=2,x expr=\thisrowno{2}*1, y index=4] from \datatable;
|
||||
\label{pgfplots:konvergenz:sigma}
|
||||
\end{axis}
|
||||
\begin{axis}[
|
||||
@@ -659,7 +888,7 @@ Den Spannungs- und Verformungswerten beziehungsweise den Eigenfrequenzwerten wer
|
||||
axis y line*=right,
|
||||
xmode=log,log basis x=10,
|
||||
xmin=40000,
|
||||
xmax=2600000,
|
||||
xmax=700000,
|
||||
ymin=0,
|
||||
ymax=550,
|
||||
ytick={100,200,...,500},
|
||||
@@ -671,16 +900,17 @@ Den Spannungs- und Verformungswerten beziehungsweise den Eigenfrequenzwerten wer
|
||||
},
|
||||
legend pos=south east,
|
||||
]
|
||||
\pgfplotstableread{datas/Statische_Ergebnisse.dat}\datatable
|
||||
\addplot[draw2, mark=*,mark size=1] table[skip first n=1, x index=1,x expr=\thisrowno{1}*1, y index=2] from \datatable;
|
||||
%\pgfplotstableread{datas/Statische_Ergebnisse.dat}\datatable
|
||||
\pgfplotstableread{datas/Statische_Ergebnisse_Eigengewicht.dat}\datatable
|
||||
\addplot[draw2, mark=*,mark size=1] table[skip first n=1, x index=2,x expr=\thisrowno{2}*1, y index=3] from \datatable;
|
||||
\label{pgfplots:konvergenz:u}
|
||||
\end{axis}
|
||||
\end{tikzpicture}%
|
||||
\caption[
|
||||
Konvergenzstudie zur maximalen Vergleichsspannung und der maximalen Verformung
|
||||
Konvergenzstudie zur maximalen Vergleichsspannung und der maximalen Verformung infolge des Eigengewichts
|
||||
]{
|
||||
Konvergenzstudie zur maximalen Vergleichsspannung $\sigma\ti{Mises}$~\ref{pgfplots:konvergenz:sigma} und der maximalen Verformung $U$~\ref{pgfplots:konvergenz:u}
|
||||
}\label{fig:konvergenz:statik}
|
||||
Konvergenzstudie zur maximalen Vergleichsspannung $\sigma\ti{Mises}$~\ref{pgfplots:konvergenz:sigma} und der maximalen Verformung $U$~\ref{pgfplots:konvergenz:u} infolge des Eigengewichts
|
||||
}\label{fig:konvergenz:statik:Eigengewicht}
|
||||
\end{figure} \vspace{-.5em}
|
||||
%
|
||||
%
|
||||
@@ -697,23 +927,24 @@ Konvergenzstudie zur maximalen Vergleichsspannung $\sigma\ti{Mises}$~\ref{pgfplo
|
||||
axis lines=left,
|
||||
xmode=log,log basis x=10,
|
||||
xmin=40000,
|
||||
xmax=5000000,
|
||||
xmax=1300000,
|
||||
ymin=0,
|
||||
ymax=1100,
|
||||
ymax=110,
|
||||
xlabel={Anzahl der Freiheitsgrade},
|
||||
ylabel={\ref{pgfplots:konvergenz:sigma} Max.\,Spannung $\sigma\ti{Mises}$ in MPa},
|
||||
yticklabel style={ /pgf/number format/.cd,fixed,fixed zerofill,precision=0},
|
||||
ytick={0,200,...,1400},
|
||||
ytick={0,20,...,100},
|
||||
legend style={
|
||||
nodes=right,
|
||||
font=\small,
|
||||
},
|
||||
legend pos=south west,
|
||||
]
|
||||
\pgfplotstableread{datas/Statische_Ergebnisse.dat}\datatable
|
||||
\addplot[draw1, opacity=0.15] table[skip first n=1, x index=1,x expr=\thisrowno{1}*1, y index=3] from \datatable;
|
||||
\pgfplotstableread{datas/Statische_Ergebnisse_Federn.dat}\datatable
|
||||
\addplot[draw1, mark=x] table[skip first n=1, x index=1,x expr=\thisrowno{1}*1, y index=3] from \datatable;
|
||||
%\pgfplotstableread{datas/Statische_Ergebnisse.dat}\datatable
|
||||
%\addplot[draw1, opacity=0.15] table[skip first n=1, x index=1,x expr=\thisrowno{1}*1, y index=3] from \datatable;
|
||||
%\pgfplotstableread{datas/Statische_Ergebnisse_Federn.dat}\datatable
|
||||
\pgfplotstableread{datas/Statische_Ergebnisse_Einzellast2.dat}\datatable
|
||||
\addplot[draw1, mark=x] table[skip first n=1, x index=2,x expr=\thisrowno{2}*1, y index=4] from \datatable;
|
||||
\label{pgfplots:konvergenz:sigma}
|
||||
\end{axis}
|
||||
\begin{axis}[
|
||||
@@ -725,10 +956,10 @@ Konvergenzstudie zur maximalen Vergleichsspannung $\sigma\ti{Mises}$~\ref{pgfplo
|
||||
axis y line*=right,
|
||||
xmode=log,log basis x=10,
|
||||
xmin=40000,
|
||||
xmax=5000000,
|
||||
xmax=1300000,
|
||||
ymin=0,
|
||||
ymax=550,
|
||||
ytick={100,200,...,500},
|
||||
ymax=4100,
|
||||
ytick={100,800,...,4000},
|
||||
ylabel={\ref{pgfplots:konvergenz:u} Max.\,Verformung $U$ in mm},
|
||||
axis x line=none,
|
||||
legend style={
|
||||
@@ -737,21 +968,22 @@ Konvergenzstudie zur maximalen Vergleichsspannung $\sigma\ti{Mises}$~\ref{pgfplo
|
||||
},
|
||||
legend pos=south east,
|
||||
]
|
||||
\pgfplotstableread{datas/Statische_Ergebnisse.dat}\datatable
|
||||
\addplot[draw2, opacity=0.15] table[skip first n=1, x index=1,x expr=\thisrowno{1}*1, y index=2] from \datatable;
|
||||
\pgfplotstableread{datas/Statische_Ergebnisse_Federn.dat}\datatable
|
||||
\addplot[draw2, mark=*,mark size=1] table[skip first n=1, x index=1,x expr=\thisrowno{1}*1, y index=2] from \datatable;
|
||||
%\pgfplotstableread{datas/Statische_Ergebnisse.dat}\datatable
|
||||
%\addplot[draw2, opacity=0.15] table[skip first n=1, x index=1,x expr=\thisrowno{1}*1, y index=2] from \datatable;
|
||||
%\pgfplotstableread{datas/Statische_Ergebnisse_Federn.dat}\datatable
|
||||
\pgfplotstableread{datas/Statische_Ergebnisse_Einzellast2.dat}\datatable
|
||||
\addplot[draw2, mark=*,mark size=1] table[skip first n=1, x index=2,x expr=\thisrowno{2}*1, y index=3] from \datatable;
|
||||
\label{pgfplots:konvergenz:u}
|
||||
\end{axis}
|
||||
\end{tikzpicture}%
|
||||
\caption[
|
||||
Konvergenzstudie zur maximalen Vergleichsspannung und der maximalen Verformung mit versteiften Rotorblattspitzen
|
||||
Konvergenzstudie zur maximalen Vergleichsspannung und der maximalen Verformung infolge einer Einzellast von 80\,kN an der Blattspitze
|
||||
]{
|
||||
Konvergenzstudie zur maximalen Vergleichsspannung $\sigma\ti{Mises}$~\ref{pgfplots:konvergenz:sigma} und der maximalen Verformung $U$~\ref{pgfplots:konvergenz:u} mit versteiften Rotorblattspitzen
|
||||
}\label{fig:konvergenz:statik-federn}
|
||||
Konvergenzstudie zur maximalen Vergleichsspannung $\sigma\ti{Mises}$~\ref{pgfplots:konvergenz:sigma} und der maximalen Verformung $U$~\ref{pgfplots:konvergenz:u} infolge einer Einzellast von 80\,kN an der Blattspitze
|
||||
}\label{fig:konvergenz:statik:Einzellast}
|
||||
\end{figure} \vspace{-.5em}
|
||||
%
|
||||
Wie sich in Abbildung~\ref{fig:konvergenz:statik} zeigt, ist sowohl für die Verformung als auch für die Spannung
|
||||
Wie sich in Abbildung~\ref{fig:konvergenz:statik:Eigengewicht} zeigt, ist sowohl für die Verformung als auch für die Spannung
|
||||
die Konvergenz erreicht.
|
||||
%
|
||||
\begin{figure}[H]\centering %!htb
|
||||
|
||||
Reference in New Issue
Block a user