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Optimization and Computational Flui
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Editors: Prof. Dr.-Ing. Dominique T
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vi Preface Our first research proje
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viii Contents 2.4.1 GoverningEquati
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x Contents 6.2.3 Parameterization..
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xii Contents 9.4.1 Multi-objectiveO
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xiv List of Contributors Gábor JAN
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Part I Generalities and methods
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4 Dominique Thévenin 12 10 8 6 4 2
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6 Dominique Thévenin Objective 10
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8 Dominique Thévenin Objective 10
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10 Dominique Thévenin Parameter 2
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12 Dominique Thévenin three-dimens
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14 Dominique Thévenin Let us come
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16 Dominique Thévenin References 1
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18 Gábor Janiga 2.1 Introduction D
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20 Gábor Janiga y Tinlet = 293 K 0
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22 Gábor Janiga y [mm] 25 20 15 10
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24 Gábor Janiga Table 2.1 Number o
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26 Gábor Janiga A dominates the in
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28 Gábor Janiga be shown later, th
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30 Gábor Janiga INPUT FILE Gambit
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32 Gábor Janiga y [mm] 100 50 0 0
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34 Gábor Janiga ∆T ∆P Position
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36 Gábor Janiga ∆P [mPa] 2.2 2.0
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38 Gábor Janiga Table 2.3 Speed-up
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40 Gábor Janiga For all computatio
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42 Gábor Janiga y [mm] 4 2 0 -1 0
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44 Gábor Janiga Air mass flow-rate
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46 Gábor Janiga Temperature variat
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48 Gábor Janiga y [mm] 18 16 14 12
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50 Gábor Janiga The modified k-ω
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52 Gábor Janiga Error for Re∗ =
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54 Gábor Janiga Error for Re∗ 20
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56 Gábor Janiga References 1. Ali,
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58 Gábor Janiga 43. Janiga, G., Th
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Chapter 3 Mathematical Aspects of C
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3 Mathematical Aspects of CFD-based
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3 Mathematical Aspects of CFD-based
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3 Mathematical Aspects of CFD-based
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3 Mathematical Aspects of CFD-based
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3 Mathematical Aspects of CFD-based
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3 Mathematical Aspects of CFD-based
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3 Mathematical Aspects of CFD-based
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3 Mathematical Aspects of CFD-based
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Chapter 4 Adjoint Methods for Shape
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4 Adjoint Methods for Shape Optimiz
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4 Adjoint Methods for Shape Optimiz
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4 Adjoint Methods for Shape Optimiz
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4 Adjoint Methods for Shape Optimiz
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4 Adjoint Methods for Shape Optimiz
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4 Adjoint Methods for Shape Optimiz
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4 Adjoint Methods for Shape Optimiz
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4 Adjoint Methods for Shape Optimiz
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4 Adjoint Methods for Shape Optimiz
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4 Adjoint Methods for Shape Optimiz
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4 Adjoint Methods for Shape Optimiz
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4 Adjoint Methods for Shape Optimiz
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4 Adjoint Methods for Shape Optimiz
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4 Adjoint Methods for Shape Optimiz
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Part II Specific Applications of CF
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112 Nicolas R. Gauger Nomenclature
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114 Nicolas R. Gauger Fig. 5.1 Cost
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116 Nicolas R. Gauger and the four
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118 Nicolas R. Gauger CL := 1 � C
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120 Nicolas R. Gauger the cost func
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122 Nicolas R. Gauger Table 5.1 An
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124 Nicolas R. Gauger The main adva
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126 Nicolas R. Gauger Spalart-Allma
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128 Nicolas R. Gauger (a) (b) Fig.
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130 Nicolas R. Gauger (a) (b) Fig.
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132 Nicolas R. Gauger (a) (b) Fig.
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134 Nicolas R. Gauger Fig. 5.10 Plo
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136 Nicolas R. Gauger drag, lift, s
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138 Nicolas R. Gauger solution of t
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240 Marco Manzan, Enrico Nobile, St
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242 Marco Manzan, Enrico Nobile, St
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244 Marco Manzan, Enrico Nobile, St
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246 Marco Manzan, Enrico Nobile, St
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248 Marco Manzan, Enrico Nobile, St
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250 Marco Manzan, Enrico Nobile, St
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252 Marco Manzan, Enrico Nobile, St
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254 Marco Manzan, Enrico Nobile, St
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256 Marco Manzan, Enrico Nobile, St
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258 Marco Manzan, Enrico Nobile, St
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260 Marco Manzan, Enrico Nobile, St
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262 Marco Manzan, Enrico Nobile, St
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264 Marco Manzan, Enrico Nobile, St
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266 Marco Manzan, Enrico Nobile, St
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268 J. Hämäläinen, T. Hämäläi
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270 J. Hämäläinen, T. Hämäläi
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272 J. Hämäläinen, T. Hämäläi
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274 J. Hämäläinen, T. Hämäläi
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276 J. Hämäläinen, T. Hämäläi
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278 J. Hämäläinen, T. Hämäläi
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280 J. Hämäläinen, T. Hämäläi
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282 J. Hämäläinen, T. Hämäläi
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284 J. Hämäläinen, T. Hämäläi
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286 J. Hämäläinen, T. Hämäläi
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288 J. Hämäläinen, T. Hämäläi
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Index adaptive grid, 12, 40 mesh ge
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Index 293 case, 32 configuration, 2