Fluid mechanics for engineers: a graduate textbook
Gespeichert in:
1. Verfasser: | |
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Format: | Buch |
Sprache: | English |
Veröffentlicht: |
Berlin [u.a.]
Springer
2010
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Schlagworte: | |
Online-Zugang: | Inhaltsverzeichnis |
Beschreibung: | XXI, 504 S. graph. Darst. 235 mm x 155 mm |
ISBN: | 9783642115936 |
Internformat
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245 | 1 | 0 | |a Fluid mechanics for engineers |b a graduate textbook |c Meinhard T. Schobeiri |
264 | 1 | |a Berlin [u.a.] |b Springer |c 2010 | |
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Datensatz im Suchindex
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adam_text | CONTENTS INTRODUCTION 1 1.1 CONTINUUM HYPOTHESIS 1 1.2 MOLECULAR
VISCOSITY 2 1.3 FLOW CLASSIFICATION 4 1.3.1 VELOCITY PATTERN: LAMINAR,
INTERMITTENT, TURBULENT FLOW 4 1.3.2 CHANGE OF DENSITY, INCOMPRESSIBLE,
COMPRESSIBLE FLOW 8 1.3.3 STATISTICALLY STEADY FLOW, UNSTEADY FLOW 9 1.4
SHEAR-DEFORMATION BEHAVIOR OF FLUIDS 9 REFERENCES 10 VECTOR AND TENSOR
ANALYSIS, APPLICATIONS TO FLUID MECHANICS 11 2.1 TENSORS IN
THREE-DIMENSIONAL EUCLIDEAN SPACE 11 2.1.1 INDEX NOTATION 12 2.2 VECTOR
OPERATIONS: SCALAR, VECTOR AND TENSOR PRODUCTS 13 2.2.1 SCALAR PRODUCT
13 2.2.2 VECTOR OR CROSS PRODUCT 13 2.2.3 TENSOR PRODUCT 14 2.3
CONTRACTION OF TENSORS 15 2.4 DIFFERENTIAL OPERATORS IN FLUID MECHANICS
15 2.4.1 SUBSTANTIAL DERIVATIVES 16 2.4.2 DIFFERENTIAL OPERATOR V 16 2.5
OPERATOR V APPLIED TO DIFFERENT FUNCTIONS 19 2.5.1 SCALAR PRODUCT OF
FAND V 19 2.5.2 VECTOR PRODUCT VXF 20 2.5.3 TENSOR PRODUCT OF V AND F 21
2.5.4 SCALAR PRODUCT OF V AND A SECOND ORDER TENSOR 21 2.5.5 EIGENVALUE
AND EIGENVECTOR OF A SECOND ORDER TENSOR 25 PROBLEMS 27 REFERENCES 29
BIBLIOGRAFISCHE INFORMATIONEN HTTP://D-NB.INFO/999137573 DIGITALISIERT
DURCH X CONTENTS 3 KINEMATICS OF FLUID MOTION 31 3.1 MATERIAL AND
SPATIAL DESCRIPTION OF THE FLOW FIELD 31 3.1.1 MATERIAL DESCRIPTION 31
3.1.2 JACOBIAN TRANSFORMATION FUNCTION AND ITS MATERIAL DERIVATIVE 32
3.1.3 VELOCITY, ACCELERATION OF MATERIAL POINTS 36 3.1.4 SPATIAL
DESCRIPTION 37 3.2 TRANSLATION, DEFORMATION, ROTATION 38 3.3 REYNOLDS
TRANSPORT THEOREM 42 3.4 PATHLINE, STREAMLINE, STREAKLINE 44 PROBLEMS 46
REFERENCES 49 4 DIFFERENTIAL BALANCES IN FLUID MECHANICS 51 4.1 MASS
FLOW BALANCE IN STATIONARY FRAME OF REFERENCE 51 4.1.1 INCOMPRESSIBILITY
CONDITION 53 4.2 DIFFERENTIAL MOMENTUM BALANCE IN STATIONARY FRAME OF
REFERENCE . 53 4.2.1 RELATIONSHIP BETWEEN STRESS TENSOR AND DEFORMATION
TENSOR 56 4.2.2 NAVIER-STOKES EQUATION OF MOTION 58 4.2.3 SPECIAL CASE:
EULER EQUATION OF MOTION 60 4.3 SOME DISCUSSIONS ON NAVIER-STOKES
EQUATIONS 63 4.4 ENERGY BALANCE IN STATIONARY FRAME OF REFERENCE 64
4.4.1 MECHANICAL ENERGY 64 4.4.2 THERMAL ENERGY BALANCE 67 4.4.3 TOTAL
ENERGY 70 4.4.4 ENTROPY BALANCE 71 4.5 DIFFERENTIAL BALANCES IN ROTATING
FRAME OF REFERENCE 72 4.5.1 VELOCITY AND ACCELERATION IN ROTATING FRAME
72 4.5.2 CONTINUITY EQUATION IN ROTATING FRAME OF REFERENCE 73 4.5.3
EQUATION OF MOTION IN ROTATING FRAME OF REFERENCE 74 4.5.4 ENERGY
EQUATION IN ROTATING FRAME OF REFERENCE 76 PROBLEMS 78 REFERENCES 80 5
CONTENTS XI 5.4.1 ENERGY BALANCE SPECIAL CASE I: STEADY FLOW 99 5.4.2
ENERGY BALANCE SPECIAL CASE 2: STEADY FLOW, CONSTANT MASS FLOW 99 5.5
APPLICATION OF ENERGY BALANCE TO ENGINEERING COMPONENTS 100 5.5.1
APPLICATION: PIPE, DIFFUSER, NOZZLE 100 5.5.2 APPLICATION: COMBUSTION
CHAMBER 101 5.5.3 APPLICATION: TURBO-SHAFTS, ENERGY EXTRACTION,
CONSUMPTION 102 5.5.3.1 UNCOOLED TURBINE 103 5.5.3.2 COOLED TURBINE 104
5.5.3.3 UNCOOLED COMPRESSOR 105 5.6 IRREVERSIBILITY, ENTROPY INCREASE,
TOTAL PRESSURE LOSS 106 5.6.1 APPLICATION OF SECOND LAW TO ENGINEERING
COMPONENTS 107 5.7 THEORY OF THERMAL TURBOMACHINERY STAGES 110 5.7.1
ENERGY TRANSFER IN TURBOMACHINERY STAGES 110 5.7.2 ENERGY TRANSFER IN
RELATIVE SYSTEMS ILL 5.7.3 UNIFIED TREATMENT OF TURBINE AND COMPRESSOR
STAGES 112 5.8 DIMENSIONLESS STAGE PARAMETERS 115 5.8.1 SIMPLE RADIAL
EQUILIBRIUM TO DETERMINE R 117 5.8.2 EFFECT OF DEGREE OF REACTION ON THE
STAGE CONFIGURATION ... 121 5.8.3 EFFECT OF STAGE LOAD COEFFICIENT ON
STAGE POWER 121 5.9 UNIFIED DESCRIPTION OF A TURBOMACHINERY STAGE 122
5.9.1 UNIFIED DESCRIPTION OF STAGE WITH CONSTANT MEAN DIAMETER . 123
5.10 TURBINE AND COMPRESSOR CASCADE FLOW FORCES 124 5.10.1 BLADE FORCE
IN AN INVISCID FLOW FIELD 124 5.10.2 BLADE FORCES IN A VISCOUS FLOW
FIELD 128 5.10.3 EFFECT OF SOLIDITY ON BLADE PROFILE LOSSES 134
PROBLEMS, PROJECT 135 REFERENCES 138 6 INVISCID FLOWS 139 6. XII
CONTENTS 6.3.1 SUPERPOSITION OF A UNIFORM FLOW AND A SOURCE 150 6.3.2
SUPERPOSITION OF A TRANSLATIONAL FLOW AND A DIPOLE 151 6.3.3
SUPERPOSITION OF A TRANSLATIONAL FLOW, A DIPOLE ANDA VORTEX 154 6.3.4
SUPERPOSITION OF A UNIFORM FLOW, SOURCE, AND SINK 159 6.3.5
SUPERPOSITION OF A SOURCE AND A VORTEX 160 6.4 BLASIUS THEOREM 161 6.5
KUTTA-JOUKOWSKI THEOREM 163 6.6 CONFORMAI TRANSFORMATION 167 6.6.1
CONFORMAI TRANSFORMATION, BASIC PRINCIPLES 167 6.6.2 KUTTA-JOUKOWSKY
TRANSFORMATION 169 6.6.3 JOUKOWSKY TRANSFORMATION 170 6.6.3.1
CIRCLE-FLAT PLATE TRANSFORMATION 171 6.6.3.2 CIRCLE-ELLIPSE
TRANSFORMATION 172 6.6.3.3 CIRCLE-SYMMETRIC AIRFOIL TRANSFORMATION 172
6.6.3.4 CIRCLE-CAMBERED AIRFOIL TRANSFORMATION 173 6.6.3.5 CIRCULATION,
LIFT, KUTTA CONDITION 175 6.7 VORTEX THEOREMS 179 6.7.1 THOMSON THEOREM
179 6.7.2 GENERATION OF CIRCULATION 184 6.7.3 HELMHOLTZ THEOREMS 185
6.7.4 VORTEX INDUCED VELOCITY FIELD, LAW OF BIO -SAVAIT 190 6.7.5
INDUCED DRAG FORCE 195 PROBLEMS 197 REFERENCES 198 7 VISCOUS LAMINAR
FLOW 201 7.1 STEADY VISCOUS FLOW THROUGH A CURVED CHANNEL 201 7.1.1
CONSERVATION LAWS 202 7.1.2 SOLUTION OF THE NAVIER-STOKES EQUATION 205
7.1.3 CURVED CHANNEL, NEGATIVE PRESSURE GRADIENT 207 7.1.4 CURVED
CHANNEL, POSITIVE PRESSURE GRADIENT 208 7.1.5 RADIAL FLOW, POSITIVE
PRESSURE GRADIENT 209 7.2 TEMPERATURE DISTRIBUTION 210 7.2. CONTENTS
XIII 7.3.2 COUETTE FLOW BETWEEN TWO CONCENTRIC CYLINDERS 218 7.3.3
HAGEN-POISEUILLE FLOW 220 7.4 UNSTEADY LAMINAR FLOWS 222 7.4.1 FLOW NEAR
OSCILLATING FLAT PLATE, STOKES-RAYLEIGH PROBLEM . 223 7.4.2 INFLUENCE OF
VISCOSITY ON VORTEX DECAY 226 PROBLEMS 228 REFERENCES 232 8
LAMINAR-TURBULENT TRANSITION 233 8.1 STABILITY OF LAMINAR FLOW 233 8.2
LAMINAR-TURBULENT TRANSITION 234 8.3 STABILITY OF LAMINAR FLOWS 237
8.3.1 STABILITY OF SMALL DISTURBANCES 237 8.3.2 THE ORR-SOMMERFELD
STABILITY EQUATION 239 8.3.3 ORR-SOMMERFELD EIGENVALUE PROBLEM 241 8.3.4
SOLUTION OF ORR-SOMMERFELD EQUATION 243 8.3.5 NUMERICAL RESULTS 246 8.4
PHYSICS OF AN INTERMITTENT FLOW, TRANSITION 247 8.4.1 IDENTIFICATION OF
INTERMITTENT BEHAVIOR OF STATISTICALLY STEADY FLOWS 249 8.4.2
TURBULENT/NON-TURBULENT DECISIONS 250 8.4.3 INTERMITTENCY MODELING FOR
STEADY FLOW AT ZERO PRESSURE GRADIENT 253 8.4.4 IDENTIFICATION OF
INTERMITTENT BEHAVIOR OF PERIODIC UNSTEADY FLOWS 255 8.4.5 INTERMITTENCY
MODELING FOR PERIODIC UNSTEADY FLOW 258 8.5 IMPLEMENTATION OF
INTERMITTENCY INTO NAVIER STOKES EQUATIONS .... 261 8.5.1
REYNOLDS-AVERAGED EQUATIONS FOR FULLY TURBULENT FLOW ... 261 8.5.2
INTERMITTENCY IMPLEMENTATION IN RANS 265 PROBLEMS 267 REFERENCES 268 9
TURBULENT FLOW, MODELING 271 9.1 FUNDAMENTALS OF TURBULENT FLOWS 271
9.1.1 TYPE OF TURBULENCE 273 9.1. XIV CONTENTS 9.2.1 AVERAGING
CONSERVATION EQUATIONS 287 9.2.1.1 AVERAGING THE CONTINUITY EQUATION 287
9.2.1.2 AVERAGING THE NAVIER-STOKES EQUATION 287 9.2.1.3 AVERAGING THE
MECHANICAL ENERGY EQUATION 288 9.2.1.4 AVERAGING THE THERMAL ENERGY
EQUATION 289 9.2.1.5 AVERAGING THE TOTAL ENTHALPY EQUATION 291 9.2.1.6
QUANTITIES RESULTING FROM AVERAGING TO BE MODELED . 294 9.2.2 EQUATION
OF TURBULENCE KINETIC ENERGY 296 9.2.3 EQUATION OF DISSIPATION OF
KINETIC ENERGY 302 9.3 TURBULENCE MODELING 303 9.3.1 ALGEBRAIC MODEL:
PRANDTL MIXING LENGTH HYPOTHESIS 304 9.3.2 ALGEBRAIC MODEL: CEBECI-SMITH
MODEL 310 9.3.3 BALDWIN-LOMAX ALGEBRAIC MODEL 311 9.3.4 ONE- EQUATION
MODEL BY PRANDTL 312 9.3.5 TWO-EQUATION MODELS 313 9.3.5.1 TWO-EQUATION
K-S MODEL 313 9.3.5.2 TWO-EQUATION K-CO-MODEL 315 9.3.5.3 TWO-EQUATION
K-CO-SST-MODEL 316 9.3.5.4 TWO EXAMPLES OF TWO-EQUATION MODELS 318 9.4
GRID TURBULENCE 321 PROBLEMS AND PROJECTS 323 REFERENCES 325 10 FREE
TURBULENT FLOW 327 10.1 TYPES OF FREE TURBULENT FLOWS 327 10.2
FUNDAMENTALS EQUATIONS OF FREE TURBULENT FLOWS 328 10.3 FREE TURBULENT
FLOWS AT ZERO-PRESSURE GRADIENT 329 10.3.1 PLANE FREE JET FLOWS 333
10.3.2 STRAIGHT WAKE AT ZERO PRESSURE GRADIENT 333 10.3.3 FREE JET
BOUNDARY 338 10.4 WAKE FLOW AT NON-ZERO LATERAL PRESSURE GRADIENT 340
10.4.1 WAKE FLOW IN ENGINEERING, APPLICATIONS, GENERAL REMARKS . 340
10.4. CONTENTS XV 11 BOUNDARY LAYER THEORY 357 11.1 BOUNDARY LAYER
APPROXIMATIONS 358 11.2 EXACT SOLUTIONS OF LAMINAR BOUNDARY LAYER
EQUATIONS 361 11.2.1 LAMINAR BOUNDARY LAYER, FLAT PLATE 362 11.2.2 WEDGE
FLOWS 364 11.2.3 POLHAUSEN APPROXIMATE SOLUTION 368 11.3 BOUNDARY LAYER
THEORY INTEGRAL METHOD 369 11.3.1 BOUNDARY LAYER THICKNESSES 369 11.3.2
BOUNDARY LAYER INTEGRAL EQUATION 372 11.4 TURBULENT BOUNDARY LAYERS 375
11.4.1 UNIVERSAL WALL FUNCTIONS 378 11.4.2 VELOCITY DEFECT FUNCTION 381
11.5 BOUNDARY LAYER, DIFFERENTIAL TREATMENT 386 11.5.1 SOLUTION OF
BOUNDARY LAYER EQUATIONS 390 11.6 MEASUREMENT OF BOUNDARY FLOW, BASIC
TECHNIQUES 391 11.6.1 EXPERIMENTAL TECHNIQUES 391 11.6.1.1 HWA OPERATION
MODES, CALIBRATION 391 11.6.1.2 HWA AVERAGING, SAMPLING DATA 393 11.7
EXAMPLES: CALCULATIONS, EXPERIMENTS 394 11.7.1 STEADY STATE VELOCITY
CALCULATIONS 394 11.7.1.1 EXPERIMENTAL VERIFICATION 396 11.7.1.2 HEAT
TRANSFER CALCULATION, EXPERIMENT 397 11.7.2 PERIODIC UNSTEADY INLET FLOW
CONDITION 398 11.7.2.1 EXPERIMENTAL VERIFICATION 401 11.7.2.2 HEAT
TRANSFER CALCULATION, EXPERIMENT 403 11.7.3 APPLICATION OF K-CO MODEL TO
BOUNDARY LAYER 404 11.8 PARAMETERS AFFECTING BOUNDARY LAYER 404 11.8.1
PARAMETER VARIATIONS, GENERAL REMARKS 405 11.8.2 EFFECT OF PERIODIC
UNSTEADY FLOW 409 PROBLEMS AND PROJECTS 417 REFERENCES 418 12
COMPRESSIBLE FLOW 423 12. XVI CONTENTS 12.1.4 SUPERSONIC FLOW 450
12.1.4.1 THE OBLIQUE SHOCK WAVE RELATIONS 451 12.1.4.2 DETACHED SHOCK
WAVE 454 12.1.4.3 PRANDTL-MEYER EXPANSION 456 12.2 UNSTEADY COMPRESSIBLE
FLOW 458 12.2.1 ONE-DIMENSIONAL APPROXIMATION 459 12.3 NUMERICAL
TREATMENT 466 12.3.1 UNSTEADY COMPRESSIBLE FLOW: EXAMPLE: SHOCK TUBE 467
12.3.2 SHOCK TUBE DYNAMIC BEHAVIOR 468 12.3.2.1 PRESSURE TRANSIENTS 468
12.3.2.2 TEMPERATURE TRANSIENTS 469 12.3.2.3 MASS FLOW TRANSIENTS 470
PROBLEMS AND PROJECTS 471 REFERENCES 473 A TENSOR OPERATIONS IN
ORTHOGONAL CURVILINEAR COORDINATE SYSTEMS 475 A.I CHANGE OF COORDINATE
SYSTEM 475 A.2 CO- AND CONTRAVARIANT BASE VECTORS, METRIC COEFFICIENTS
475 A.3 PHYSICAL COMPONENTS OF A VECTOR 478 A.4 DERIVATIVES OF THE BASE
VECTORS, CHRISTO FFEL SYMBOLS 479 A.5 SPATIAL DERIVATIVES IN CURVILINEAR
COORDINATE SYSTEM 480 A.5.1 APPLICATION OF V TO TENSOR FUNCTIONS 480 A.6
APPLICATION EXAMPLE 1 : INVISCID INCOMPRESSIBLE FLOW MOTION .... 482
A.6.1 EQUATION OF MOTION IN CURVILINEAR COORDINATE SYSTEMS 482 A.6.2
SPECIAL CASE: CYLINDRICAL COORDINATE SYSTEM 483 A.6.3 BASE VECTORS,
METRIC COEFFICIENTS 483 A.6.4 CHRISTOFFEL SYMBOLS 484 A.6.5 INTRODUCTION
OF PHYSICAL COMPONENTS 485 A.7 APPLICATION EXAMPLE 1: VISCOUS FLOW
MOTION 486 A.7.1 EQUATION OF MOTION IN CURVILINEAR COORDINATE SYSTEMS
486 A.7.2 SPECIAL CASE: CYLINDRICAL COORDINATE SYSTEM 487 REFERENCE
|
any_adam_object | 1 |
author | Schobeiri, Meinhard T. |
author_GND | (DE-588)1031820701 |
author_facet | Schobeiri, Meinhard T. |
author_role | aut |
author_sort | Schobeiri, Meinhard T. |
author_variant | m t s mt mts |
building | Verbundindex |
bvnumber | BV036468220 |
classification_rvk | UF 4000 |
classification_tum | MTA 300f |
ctrlnum | (OCoLC)699514109 (DE-599)DNB999137573 |
dewey-full | 620.106 |
dewey-hundreds | 600 - Technology (Applied sciences) |
dewey-ones | 620 - Engineering and allied operations |
dewey-raw | 620.106 |
dewey-search | 620.106 |
dewey-sort | 3620.106 |
dewey-tens | 620 - Engineering and allied operations |
discipline | Maschinenbau / Maschinenwesen Physik |
format | Book |
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genre_facet | Lehrbuch |
id | DE-604.BV036468220 |
illustrated | Illustrated |
indexdate | 2024-07-09T22:40:06Z |
institution | BVB |
isbn | 9783642115936 |
language | English |
oai_aleph_id | oai:aleph.bib-bvb.de:BVB01-020339960 |
oclc_num | 699514109 |
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physical | XXI, 504 S. graph. Darst. 235 mm x 155 mm |
publishDate | 2010 |
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record_format | marc |
spelling | Schobeiri, Meinhard T. Verfasser (DE-588)1031820701 aut Fluid mechanics for engineers a graduate textbook Meinhard T. Schobeiri Berlin [u.a.] Springer 2010 XXI, 504 S. graph. Darst. 235 mm x 155 mm txt rdacontent n rdamedia nc rdacarrier Strömungsmechanik (DE-588)4077970-1 gnd rswk-swf (DE-588)4123623-3 Lehrbuch gnd-content Strömungsmechanik (DE-588)4077970-1 s DE-604 Erscheint auch als Online-Ausgabe 978-3-642-11594-3 DNB Datenaustausch application/pdf http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=020339960&sequence=000001&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA Inhaltsverzeichnis |
spellingShingle | Schobeiri, Meinhard T. Fluid mechanics for engineers a graduate textbook Strömungsmechanik (DE-588)4077970-1 gnd |
subject_GND | (DE-588)4077970-1 (DE-588)4123623-3 |
title | Fluid mechanics for engineers a graduate textbook |
title_auth | Fluid mechanics for engineers a graduate textbook |
title_exact_search | Fluid mechanics for engineers a graduate textbook |
title_full | Fluid mechanics for engineers a graduate textbook Meinhard T. Schobeiri |
title_fullStr | Fluid mechanics for engineers a graduate textbook Meinhard T. Schobeiri |
title_full_unstemmed | Fluid mechanics for engineers a graduate textbook Meinhard T. Schobeiri |
title_short | Fluid mechanics for engineers |
title_sort | fluid mechanics for engineers a graduate textbook |
title_sub | a graduate textbook |
topic | Strömungsmechanik (DE-588)4077970-1 gnd |
topic_facet | Strömungsmechanik Lehrbuch |
url | http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=020339960&sequence=000001&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA |
work_keys_str_mv | AT schobeirimeinhardt fluidmechanicsforengineersagraduatetextbook |