Large eddy simulation for incompressible flows an introduction ; with ... 15 tables
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| Format: | Buch |
| Sprache: | English German |
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Berlin [u.a.]
Springer
2004
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| Ausgabe: | 2. ed., corr. 2. print. |
| Schriftenreihe: | Scientific computation
Physics and astronomy online library |
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| 240 | 1 | 0 | |a Introduction à la simulation des grandes échelles pour les écoulements de fluide incompressible |
| 245 | 1 | 0 | |a Large eddy simulation for incompressible flows |b an introduction ; with ... 15 tables |c Pierre Sagaut |
| 250 | |a 2. ed., corr. 2. print. | ||
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Datensatz im Suchindex
| DE-BY-TUM_call_number | 0002 PHY 220 2011 A 3270(2) |
|---|---|
| DE-BY-TUM_katkey | 1481020 |
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| _version_ | 1820895909569888256 |
| adam_text | PIERRE SAGAUT LARGE EDDY SIMULATION FOR INCOMPRESSIBLE FLOWS AN
INTRODUCTION SECOND EDITION WITH A FOREWORD BY MASSIMO GERMANO WITH 99
FIGURES AND 15 TABLES SPRINGER TABLE OF CONTENTS 1. INTRODUCTION 1 1.1
COMPUTATIONAL FLUID DYNAMICS 1 1.2 LEVELS OF APPROXIMATION: GENERAL 2
1.3 STATEMENT OF THE SCALE SEPARATION PROBLEM 3 1.4 USUAL LEVELS OF
APPROXIMATION 4 1.5 LARGE-EDDY SIMULATION 8 2. FORMAL INTRODUCTION TO
SCALE SEPARATION: BAND-PASS FILTERING 11 2.1 DEFINITION AND PROPERTIES
OF THE FILTER IN THE HOMOGENEOUS CASE 11 2.1.1 DEFINITION 11 2.1.2
FUNDAMENTAL PROPERTIES 13 2.1.3 CHARACTERIZATION OF DIFFERENT
APPROXIMATIONS 14 2.1.4 DIFFERENTIAL FILTERS 16 2.1.5 THREE CLASSICAL
FILTERS FOR LARGE-EDDY SIMULATION .... 17 2.1.6 DIFFERENTIAL
INTERPRETATION OF THE FILTERS 22 2.2 SPATIAL FILTERING: EXTENSION TO THE
INHOMOGENEOUS CASE 27 2.2.1 GENERAL 27 2.2.2 NON-UNIFORM FILTERING OVER
AN ARBITRARY DOMAIN .... 28 2.3 TIME FILTERING: A FEW PROPERTIES 38 3.
APPLICATION TO NAVIER*STOKES EQUATIONS 39 3.1 NAVIER-STOKES EQUATIONS 40
3.1.1 FORMULATION IN PHYSICAL SPACE 40 3.1.2 FORMULATION IN GENERAL
COORDINATES 40 3.1.3 FORMULATION IN SPECTRAL SPACE 41 3.2 FILTERED
NAVIER-STOKES EQUATIONS IN CARTESIAN COORDINATES (HOMOGENEOUS CASE) 42
3.2.1 FORMULATION IN PHYSICAL SPACE 42 3.2.2 FORMULATION IN SPECTRAL
SPACE 43 3.3 DECOMPOSITION OF THE NON-LINEAR TERM. ASSOCIATED EQUATIONS
FOR THE CONVENTIONAL APPROACH 43 XVIII TABLE OF CONTENTS 3.3.1 LEONARD S
DECOMPOSITION 43 3.3.2 GERMANO CONSISTENT DECOMPOSITION 54 3.3.3 GERMANO
IDENTITY 56 3.3.4 INVARIANCE PROPERTIES 59 3.3.5 REALIZABILITY
CONDITIONS 64 3.4 EXTENSION TO THE INHOMOGENEOUS CASE FOR THE
CONVENTIONAL APPROACH 66 3.4.1 SECOND-ORDER COMMUTING FILTER 67 3.4.2
HIGH-ORDER COMMUTING FILTERS 68 3.5 FILTERED NAVIER-STOKES EQUATIONS IN
GENERAL COORDINATES .... 69 3.5.1 BASIC FORM OF THE FILTERED EQUATIONS
69 3.5.2 SIMPLIFIED FORM OF THE EQUATIONS - NON-LINEAR TERMS
DECOMPOSITION 69 3.6 CLOSURE PROBLEM 70 3.6.1 STATEMENT OF THE PROBLEM
70 3.6.2 POSTULATES 71 3.6.3 FUNCTIONAL AND STRUCTURAL MODELING 72 4.
FUNCTIONAL MODELING (ISOTROPIC CASE) 75 4.1 PHENOMENOLOGY OF INTER-SCALE
INTERACTIONS 75 4.1.1 LOCAL ISOTROPY ASSUMPTION: CONSEQUENCES 76 4.1.2
INTERACTIONS BETWEEN RESOLVED AND SUBGRID SCALES .... 77 4.1.3 A VIEW IN
PHYSICAL SPACE 86 4.1.4 SUMMARY - 88 4.2 BASIC FUNCTIONAL MODELING
HYPOTHESIS 88 4.3 MODELING OF THE FORWARD ENERGY CASCADE PROCESS 89
4.3.1 SPECTRAL MODELS 89 4.3.2 PHYSICAL SPACE MODELS 93 4.3.3
IMPROVEMENT OF MODELS IN THE PHYSICAL SPACE 115 4.3.4 IMPLICIT
DIFFUSION: THE MILES CONCEPT 140 4.4 MODELING THE BACKWARD ENERGY
CASCADE PROCESS 147 4.4.1 PRELIMINARY REMARKS 147 4.4.2 DETERMINISTIC
STATISTICAL MODELS 148 4.4.3 STOCHASTIC MODELS 153 5. FUNCTIONAL
MODELING: EXTENSION TO ANISOTROPIC CASES . 163 5.1 STATEMENT OF THE
PROBLEM 163 5.2 APPLICATION OF ANISOTROPIC FILTER TO ISOTROPIC FLOW 163
5.2.1 SCALAR MODELS 164 5.2.2 TENSORIAL MODELS 167 5.3 APPLICATION OF AN
ISOTROPIC FILTER TO AN ANISOTROPIC FLOW .... 168 5.3.1 PHENOMENOLOGY OF
INTER-SCALE INTERACTIONS 169 5.3.2 ANISOTROPIC MODELS 174 TABLE OF
CONTENTS XIX - 6. STRUCTURAL MODELING 183 6.1 INTRODUCTION AND
MOTIVATIONS 183 6.2 FORMAL SERIES EXPANSIONS 184 6.2.1 MODELS BASED ON
APPROXIMATE DECONVOLUTION 184 6.2.2 NONLINEAR MODELS 194 6.2.3
HOMOGENIZATION TECHNIQUE: PERRIER AND PIRONNEAU MODELS 199 6.3 SCALE
SIMILARITY HYPOTHESES AND MODELS USING THEM 201 6.3.1 SCALE SIMILARITY
HYPOTHESES 201 6.3.2 SCALE SIMILARITY MODELS 203 6.3.3 A BRIDGE BETWEEN
SCALE SIMILARITY AND APPROXIMATE DECONVOLUTION MODELS. GENERALIZED
SIMILARITY MODELS . 206 6.4 MIXED MODELING 207 6.4.1 MOTIVATIONS 207
6.4.2 EXAMPLES OF MIXED MODELS 209 6.5 DIFFERENTIAL SUBGRID STRESS
MODELS 213 6.5.1 DEARDORFF MODEL 213 6.5.2 LINK WITH THE SUBGRID
VISCOSITY MODELS 214 6.6 DETERMINISTIC MODELS OF THE SUBGRID STRUCTURES
215 6.6.1 GENERAL 215 6.6.2 S3/S2 ALIGNMENT MODEL. . . : 216 6.6.3 S3/W
ALIGNMENT MODEL 216 6.6.4 KINEMATIC MODEL 216 6.7 EXPLICIT EVALUATION OF
SUBGRID SCALES 217 6.7.1 FRACTAL INTERPOLATION PROCEDURE 219 6.7.2
CHAOTIC MAP MODEL 220 6.7.3 KINEMATIC-SIMULATION-BASED RECONSTRUCTION
223 6.7.4 SUBGRID SCALE ESTIMATION PROCEDURE 224 6.7.5 MULTILEVEL
SIMULATIONS 225 6.8 DIRECT IDENTIFICATION OF SUBGRID TERMS 233 6.8.1
LIRIEAR-STOCHASTIC-ESTIMATION-BASED MODEL 234 6.8.2 NEURAL-NETWORK-BASED
MODEL 235 6.9 IMPLICIT STRUCTURAL MODELS 236 6.9.1 LOCAL AVERAGE METHOD
237 6.9.2 SCALE RESIDUAL MODEL 238 7. NUMERICAL SOLUTION: INTERPRETATION
AND PROBLEMS 241 7.1 DYNAMIC INTERPRETATION OF THE LARGE-EDDY SIMULATION
241 7.1.1 STATIC AND DYNAMIC INTERPRETATIONS: EFFECTIVE FILTER . . 241
7.1.2 THEORETICAL ANALYSIS OF THE TURBULENCE GENERATED BY LARGE-EDDY
SIMULATION 243 7.2 TIES BETWEEN THE FILTER AND COMPUTATIONAL GRID.
PRE-FILTERING 248 7.3 NUMERICAL ERRORS AND SUBGRID TERMS 250 7.3.1
GHOSAL S GENERAL ANALYSIS 250 XX TABLE OF CONTENTS 7.3.2 REMARKS ON THE
USE OF ARTIFICIAL DISSIPATIONS 255 7.3.3 REMARKS CONCERNING THE TIME
INTEGRATION METHOD ... 258 8. ANALYSIS AND VALIDATION OF LARGE-EDDY
SIMULATION DATA .. 261 8.1 STATEMENT OF THE PROBLEM 261 8.1.1 TYPE OF
INFORMATION CONTAINED IN A LARGE-EDDY SIMULATION 261 .8.1.2 VALIDATION
METHODS 262 8.1.3 STATISTICAL EQUIVALENCY CLASSES OF REALIZATIONS 263
8.1.4 IDEAL LES AND OPTIMAL LES 266 8.2 CORRECTION TECHNIQUES 267 8.2.1
FILTERING THE REFERENCE DATA 268 8.2.2 EVALUATION OF SUBGRID SCALE
CONTRIBUTION 268 8.3 PRACTICAL EXPERIENCE 269 9. BOUNDARY CONDITIONS 271
9.1 GENERAL PROBLEM 271 9.1.1 MATHEMATICAL ASPECTS 271 9.1.2 PHYSICAL
ASPECTS - 272 9.2 SOLID WALLS 274 9.2.1 STATEMENT OF THE PROBLEM 274
9.2.2 A FEW WALL MODELS 281 9.3 CASE OF THE INFLOW CONDITIONS 297 9.3.1
REQUIRED CONDITIONS 297 9.3.2 INFLOW CONDITION GENERATION TECHNIQUES 298
10. COUPLING LARGE-EDDY SIMULATION WITH MULTIRESOLUTION/MULTIDOMAIN
TECHNIQUES 309 10.1 STATEMENT OF THE PROBLEM 309 10.2 METHODS WITH FULL
OVERLAP 311 10.2.1 ONE-WAY COUPLING ALGORITHM 312 10.2.2 TWO-WAY
COUPLING ALGORITHM 312 10.2.3 FAS-LIKE MULTILEVEL METHOD 313 10.2.4
KRAVCHENKO ET AL. METHOD 316 10.3 METHODS WITHOUT FULL OVERLAP 316 11.
HYBRID RANS/LES APPROACHES 319 11.1 MOTIVATIONS AND PRESENTATION 319
11.2 ZONAL DECOMPOSITION 320 11.2.1 STATEMENT OF THE PROBLEM 320 11.2.2
SHARP TRANSITION 321 11.2.3 SMOOTH TRANSITION 323 11.2.4 ZONAL RANS/LES
APPROACH AS WALL MODEL 324 11.3 NONLINEAR DISTURBANCE EQUATIONS 325 11.4
UNIVERSAL MODELING 327 TABLE OF CONTENTS XXI 11.4.1 GERMANO S HYBRID
MODEL 327 11.4.2 SPEZIALE S RESCALING METHOD AND SIMPLIFICATIONS 328
11.4.3 ARUNAJATESAN S MODIFIED TWO-EQUATION MODEL 329 11.4.4 BUSH-MANI
LIMITERS 330 12. IMPLEMENTATION 331 12.1 FILTER IDENTIFICATION.
COMPUTING THE CUTOFF LENGTH 331 12.2 EXPLICIT DISCRETE FILTERS 334
12.2.1 UNIFORM ONE-DIMENSIONAL GRID CASE 334 12.2.2 EXTENSION TO THE
MULTIDIMENSIONAL CASE 337 12.2.3 EXTENSION TO THE GENERAL CASE.
CONVOLUTION FILTERS ... 337 12.2.4 HIGH-ORDER ELLIPTIC FILTERS 338 12.3
IMPLEMENTATION OF THE STRUCTURE FUNCTION MODEL 338 13. EXAMPLES OF
APPLICATIONS 341 13.1 HOMOGENEOUS TURBULENCE 341 13.1.1 ISOTROPIC
HOMOGENEOUS TURBULENCE 341 13.1.2 ANISOTROPIC HOMOGENEOUS TURBULENCE 342
13.2 FLOWS POSSESSING A DIRECTION OF INHOMOGENEITY 344 13.2.1
TIME-EVOLVING PLANE CHANNEL 344 13.2.2 OTHER FLOWS 348 13.3 FLOWS HAVING
AT MOST ONE DIRECTION OF HOMOGENEITY 348 13.3.1 ROUND JET 349 13.3.2
BACKWARD FACING STEP 356 13.3.3 SQUARE-SECTION CYLINDER 360 13.3.4 OTHER
EXAMPLES 361 13.4 INDUSTRIAL APPLICATIONS 362 13.4.1 LARGE-EDDY
SIMULATION FOR NUCLEAR POWER PLANTS 362 13.4.2 FLOW IN A MIXED-FLOW PUMP
362 13.4.3 FLOW AROUND A LANDING GEAR CONFIGURATION 367 13.4.4 FLOW
AROUND A FULL SCALE CAR 368 13.5 LESSONS 370 13.5.1 GENERAL LESSONS 370
13.5.2 SUBGRID MODEL EFFICIENCY 371 13.5.3 WALL MODEL EFFICIENCY 374
13.5.4 MESH GENERATION FOR BUILDING BLOCKS FLOWS 375 A. STATISTICAL
AND SPECTRAL ANALYSIS OF TURBULENCE 379 A.I TURBULENCE PROPERTIES 379
A.2 FOUNDATIONS OF THE STATISTICAL ANALYSIS OF TURBULENCE 379 A.2.1
MOTIVATIONS 379 A.2.2 STATISTICAL AVERAGE: DEFINITION AND PROPERTIES R .
380 A.2.3 ERGODICITY PRINCIPLE 380 A.2.4 DECOMPOSITION OF A TURBULENT
FIELD 382 A.2.5 ISOTROPIC HOMOGENEOUS TURBULENCE 383 XXII TABLE OF
CONTENTS A.3 INTRODUCTION TO SPECTRAL ANALYSIS OF THE ISOTROPIC
TURBULENT FIELDS 383 A.3.1 DEFINITIONS 383 A.3.2 MODAL INTERACTIONS 385
A.3.3 SPECTRAL EQUATIONS 386 A.4 CHARACTERISTIC SCALES OF TURBULENCE 388
A.5 SPECTRAL DYNAMICS OF ISOTROPIC HOMOGENEOUS TURBULENCE .... 389 A.5.1
ENERGY CASCADE AND LOCAL ISOTROPY 389 A.5.2 EQUILIBRIUM SPECTRUM 389 B.
EDQNM MODELING 391 B.I ISOTROPIC EDQNM MODEL 391 B.2 CAMBON S
ANISOTROPIC EDQNM MODEL 393 BIBLIOGRAPHY 397 INDEX 423
|
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| ctrlnum | (OCoLC)179770036 (DE-599)BVBBV019575832 |
| dewey-full | 532.0527 |
| dewey-hundreds | 500 - Natural sciences and mathematics |
| dewey-ones | 532 - Fluid mechanics |
| dewey-raw | 532.0527 |
| dewey-search | 532.0527 |
| dewey-sort | 3532.0527 |
| dewey-tens | 530 - Physics |
| discipline | Physik |
| edition | 2. ed., corr. 2. print. |
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| id | DE-604.BV019575832 |
| illustrated | Illustrated |
| indexdate | 2024-12-23T17:50:18Z |
| institution | BVB |
| isbn | 3540437533 |
| language | English German |
| oai_aleph_id | oai:aleph.bib-bvb.de:BVB01-012915369 |
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| physical | XXII, 426 S. Ill., graph. Darst. |
| publishDate | 2004 |
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| publisher | Springer |
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| series2 | Scientific computation Physics and astronomy online library |
| spellingShingle | Sagaut, Pierre 1967- Large eddy simulation for incompressible flows an introduction ; with ... 15 tables Strömungsmechanik (DE-588)4077970-1 gnd Numerisches Verfahren (DE-588)4128130-5 gnd LES Strömung (DE-588)4315616-2 gnd Inkompressible Strömung (DE-588)4129759-3 gnd |
| subject_GND | (DE-588)4077970-1 (DE-588)4128130-5 (DE-588)4315616-2 (DE-588)4129759-3 |
| title | Large eddy simulation for incompressible flows an introduction ; with ... 15 tables |
| title_alt | Introduction à la simulation des grandes échelles pour les écoulements de fluide incompressible |
| title_auth | Large eddy simulation for incompressible flows an introduction ; with ... 15 tables |
| title_exact_search | Large eddy simulation for incompressible flows an introduction ; with ... 15 tables |
| title_full | Large eddy simulation for incompressible flows an introduction ; with ... 15 tables Pierre Sagaut |
| title_fullStr | Large eddy simulation for incompressible flows an introduction ; with ... 15 tables Pierre Sagaut |
| title_full_unstemmed | Large eddy simulation for incompressible flows an introduction ; with ... 15 tables Pierre Sagaut |
| title_short | Large eddy simulation for incompressible flows |
| title_sort | large eddy simulation for incompressible flows an introduction with 15 tables |
| title_sub | an introduction ; with ... 15 tables |
| topic | Strömungsmechanik (DE-588)4077970-1 gnd Numerisches Verfahren (DE-588)4128130-5 gnd LES Strömung (DE-588)4315616-2 gnd Inkompressible Strömung (DE-588)4129759-3 gnd |
| topic_facet | Strömungsmechanik Numerisches Verfahren LES Strömung Inkompressible Strömung |
| url | http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=012915369&sequence=000001&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA |
| work_keys_str_mv | AT sagautpierre introductionalasimulationdesgrandesechellespourlesecoulementsdefluideincompressible AT sagautpierre largeeddysimulationforincompressibleflowsanintroductionwith15tables |