Verfügbarkeit: Hydrodynamics and sound | Technische Universität München

Hydrodynamics and sound:

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Bibliographische Detailangaben
Beteilige Person:	Howe, Michael S. (VerfasserIn)
Format:	Buch
Sprache:	Englisch
Veröffentlicht:	Cambridge [u.a.] Cambridge University Press 2007
Ausgabe:	1. publ.
Schlagwörter:	Fluides, Dynamique des Hydrodynamique Ondes sonores Mathematisches Modell Fluid dynamics > Mathematical models Hydrodynamics > Mathematical models Sound Waves Akustik Strömungsmechanik Lehrbuch
Links:	http://www.ulb.tu-darmstadt.de/tocs/182941191.pdf http://www.loc.gov/catdir/enhancements/fy0664/2006023800-d.html http://www.loc.gov/catdir/enhancements/fy0664/2006023800-t.html http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=015403835&sequence=000001&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA
Umfang:	XV, 463 S. graph. Darst.
ISBN:	0521868629 9780521868624

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Datensatz im Suchindex

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adam_text	HYDRODYNAMICS AND SOUND M. S. HOWE BOSTON UNIVERSITY 1 CAMBRIDGE UNIVERSITY PRESS CONTENTS PREFACE PAGE XV 1 EQUATIONS OF MOTION 1 1.1. THE FLUID STATE 1 1.2. THE MATERIAL DERIVATIVE 1 1.3. CONSERVATION OF MASS: EQUATION OF CONTINUITY 2 1.4. MOMENTUM EQUATION 3 1.4.1. RELATIVE MOTION OF NEIGHBOURING FLUID ELEMENTS 3 1.4.2. VISCOUS STRESS TENSOR 5 1.4.3. NAVIER-STOKES EQUATION 7 1.4.4. THE REYNOLDS EQUATION AND REYNOLDS STRESS 7 1.5. THE ENERGY EQUATION 8 1.5.1. ALTERNATIVE TREATMENT OF THE ENERGY EQUATION 9 1.5.2. ENERGY EQUATION FOR INCOMPRESSIBLE FLOW 10 1.6. SUMMARY OF GOVERNING EQUATIONS 11 1.7. BOUNDARY CONDITIONS 12 PROBLEMS 1 12 2 POTENTIAL FLOW OF AN INCOMPRESSIBLE FLUID 14 2.1. IDEAL FLUID 14 2.2. KELVIN S CIRCULATION THEOREM 14 2.3. THE VELOCITY POTENTIAL 16 2.3.1. BERNOULLI S EQUATION 16 2.3.2. IMPULSIVE PRESSURE 18 2.3.3. STREAMLINES AND INTRINSIC EQUATIONS OF MOTION 18 2.3.4. BERNOULLI S EQUATION IN STEADY FLOW 20 2.4. MOTION PRODUCED BY A PULSATING SPHERE 21 2.5. THE POINT SOURCE 22 2.6. FREE-SPACE GREEN S FUNCTION 24 VN VIII CONTENTS 2.7. MONOPOLES, DIPOLES, AND QUADRUPOLES 24 2.7.1. THE VIBRATING SPHERE 26 2.7.2. STREAMLINES 28 2.7.3. FAR FIELD OF A MONOPOLE DISTRIBUTION OF ZERO STRENGTH 29 2.8. GREEN S FORMULA 30 2.8.1. VOLUME AND SURFACE INTEGRALS 30 2.8.2. GREEN S FORMULA 32 2.8.3. SOURCES ADJACENT TO A PLANE WALL 34 2.9. DETERMINANCY OF THE MOTION 35 2.9.1. FLUID MOTION EXPRESSED IN TERMS OF MONOPOLE OR DIPOLE DISTRIBUTIONS 37 2.9.2. DETERMINANCY OF CYCLIC IRROTATIONAL FLOW 39 2.9.3. KINETIC ENERGY OF CYCLIC IRROTATIONAL FLOW 40 2.10. THE KINETIC ENERGY 41 2.10.1. CONVERSE OF KELVIN S MINIMUM-ENERGY THEOREM 43 2.10.2. ENERGY OF MOTION PRODUCED BY A TRANSLATING SPHERE 43 2.11. PROBLEMS WITH SPHERICAL BOUNDARIES 45 2.11.1. LEGENDRE POLYNOMIALS 45 2.11.2. VELOCITY POTENTIAL OF A POINT SOURCE IN TERMS OF LEGENDRE POLYNOMIALS 50 2.11.3. INTERPRETATION IN TERMS OF IMAGES 52 2.12. THE STOKES STREAM FUNCTION 53 2.12.1. STREAM FUNCTION EXAMPLES 55 2.12.2. RANKINE SOLIDS 56 2.12.3. RANKINE OVOID 58 2.12.4. DRAG IN IDEAL FLOW 58 2.12.5. AXISYMMETRIC FLOW FROM A NOZZLE 60 2.12.6. IRROTATIONAL FLOW FROM A CIRCULAR CYLINDER 63 2.12.7. BORDA S MOUTHPIECE 65 2.13. THE INCOMPRESSIBLE FAR FIELD 67 2.13.1. DEDUCTIONS FROM GREEN S FORMULA 68 2.13.2. FAR FIELD PRODUCED BY MOTION OF A RIGID BODY 69 2.13.3. INERTIA COEFFICIENTS 70 2.13.4. PRESSURE IN THE FAR FIELD 70 2.14. FORCE ON A RIGID BODY 71 2.14.1. MOMENT EXERTED ON A RIGID BODY 73 2.15. SOURCES NEAR SOLID BOUNDARIES 75 2.15.1. THE RECIPROCAL THEOREM 76 2.16. FAR-FIELD GREEN S FUNCTION 78 2.16.1. THE KIRCHHOFF VECTOR 80 2.16.2. FAR-FIELD GREEN S FUNCTION FOR A SPHERE 80 CONTENTS IX 2.17. FAR-FIELD GREEN S FUNCTION FOR CYLINDRICAL BODIES 84 2.17.1. THE CIRCULAR CYLINDER 85 2.17.2. THE RIGID STRIP 86 2.18. SYMMETRIC FAR-FIELD GREEN S FUNCTION 89 2.18.1. FAR FIELD OF AN ARBITRARILY MOVING BODY 90 2.19. FAR-FIELD GREEN S FUNCTION SUMMARY AND SPECIAL CASES 91 2.19.1. GENERAL FORM 91 2.19.2. AIRFOIL OF VARIABLE CHORD 92 2.19.3. PROJECTION OR CAVITY ON A PLANE WALL 93 2.19.4. RANKINE OVOID 94 2.19.5. CIRCULAR APERTURE 95 2.19.6. CIRCULAR DISC 96 PROBLEMS 2 96 3 IDEAL FLOW IN TWO DIMENSIONS 102 3.1. COMPLEX REPRESENTATION OF FLUID MOTION 102 3.1.1. THE STREAM FUNCTION 102 3.1.2. THE COMPLEX POTENTIAL 104 3.1.3. UNIFORM FLOW 104 3.1.4. FLOW PAST A CYLINDRICAL SURFACE 105 3.2. THE CIRCULAR CYLINDER 106 3.2.1. CIRCLE THEOREM 106 3.2.2. UNIFORM FLOW PAST A CIRCULAR CYLINDER 106 3.2.3. THE LINE VORTEX 109 3.2.4. CIRCULAR CYLINDER WITH CIRCULATION 110 3.2.5. EQUATION OF MOTION OF A CYLINDER WITH CIRCULATION 112 3.3. THE BLASIUS FORCE AND MOMENT FORMULAE 115 3.3.1. BLASIUS S FORCE FORMULA FOR A STATIONARY RIGID BODY 116 3.3.2. BLASIUS S MOMENT FORMULA FOR A STATIONARY RIGID BODY 117 3.3.3. KUTTA-JOUKOWSKI LIFT FORCE 117 3.3.4. LEADING-EDGE SUCTION 118 3.4. SOURCES AND LINE VORTICES 119 3.4.1. LINE VORTICES 122 3.4.2. MOTION OF A LINE VORTEX 122 3.4.3. KARMAN VORTEX STREET 127 3.4.4. KINETIC ENERGY OF A SYSTEM OF RECTILINEAR VORTICES 127 3.5. CONFORMAL TRANSFORMATIONS 128 3.5.1. TRANSFORMATION OF LAPLACE S EQUATION 129 3.5.2. EQUATION OF MOTION OF A LINE VORTEX 132 3.5.3. NUMERICAL INTEGRATION OF THE VORTEX PATH EQUATION 133 3.6. THE SCHWARZ-CHRISTOFFEL TRANSFORMATION 135 3.6.1. IRROTATIONAL FLOW FROM AN INFINITE DUCT 138 3.6.2. IRROTATIONAL FLOW THROUGH A WALL APERTURE 140 CONTENTS 3.7. FREE-STREAMLINE THEORY 142 3.7.1. COANDA EDGE FLOW 142 3.7.2. MAPPING FROM THE W PLANE TO THE T PLANE 147 3.7.3. SEPARATED FLOW THROUGH AN APERTURE 147 3.7.4. THE WAKE OF A FLAT PLATE 151 3.7.5. FLOW PAST A CURVED BOUNDARY 152 3.7.6. THE HODOGRAPH TRANSFORMATION FORMULA 158 3.7.7. CHAPLYGIN S SINGULAR POINT METHOD 159 3.7.8. JET PRODUCED BY A POINT SOURCE 160 3.7.9. DEFLECTION OF TRAILING-EDGE FLOW BY A SOURCE 161 3.8. THE JOUKOWSKI TRANSFORMATION 167 3.8.1. THE FLAT-PLATE AIRFOIL 170 3.8.2. CALCULATION OF THE LIFT 173 3.8.3. LIFT CALCULATED FROM THE KIRCHHOFF VECTOR FORCE FORMULA 173 3.8.4. LIFT DEVELOPED BY A STARTING AIRFOIL 174 3.9. THE JOUKOWSKI AIRFOIL 175 3.9.1. STREAMLINE FLOW PAST AN AIRFOIL 176 3.10. SEPARATION AND STALL 179 3.10.1. LINEAR THEORY OF SEPARATION 180 3.11. SEDOV S METHOD 183 3.11.1. BOUNDARY CONDITIONS 184 3.11.2. SEDOV S FORMULA 185 3.11.3. TANDEM AIRFOILS 187 3.11.4. HIGH-LIFT DEVICES 190 3.11.5. PLAIN FLAP OR AILERON 192 3.11.6. POINT SOURCES AND VORTICES 192 3.11.7. FLOW THROUGH A CASCADE 193 3.12. UNSTEADY THIN-AIRFOIL THEORY 195 3.12.1. THE VORTEX SHEET WAKE 195 3.12.2. TRANSLATIONAL OSCILLATIONS 197 3.12.3. THE UNSTEADY LIFT 198 3.12.4. LEADING-EDGE SUCTION FORCE 199 3.12.5. ENERGY DISSIPATED BY VORTICITY PRODUCTION 201 3.12.6. HANKEL FUNCTION FORMULAE 202 PROBLEMS 3 203 ROTATIONAL INCOMPRESSIBLE FLOW 211 4.1. THE VORTICITY EQUATION 211 4.1.1. VORTEX LINES 212 4.1.2. VORTEX TUBES 212 4.1.3. MOVEMENT OF VORTEX LINES: HELMHOLTZ S VORTEX THEOREM 213 CONTENTS XI 4.1.4. CROCCO S EQUATION 214 4.1.5. CONVECTION AND DIFFUSION OF VORTICITY 215 4.1.6. VORTEX SHEETS 218 4.2. THE BIOT-SAVART LAW 221 4.2.1. THE FAR FIELD 223 4.2.2. KINETIC ENERGY 227 4.2.3. THE BIOT-SAVART FORMULA IN THE PRESENCE OF AN INTERNAL BOUNDARY 228 4.2.4. THE BIOT-SAVART FORMULA FOR IRROTATIONAL FLOW 229 4.3. EXAMPLES OF AXISYMMETRIC VORTICAL FLOW 232 4.3.1. CIRCULAR VORTEX FILAMENT 232 4.3.2. RATE OF PRODUCTION OF VORTICITY AT A NOZZLE 233 4.3.3. BLOWING OUT A CANDLE 235 4.3.4. AXISYMMETRIC STEADY FLOW OF AN IDEAL FLUID 236 4.3.5. HILL S SPHERICAL VORTEX 237 4.4. SOME VISCOUS FLOWS 239 4.4.1. DIFFUSION OF VORTICITY FROM AN IMPULSIVELY STARTED PLANE WALL 239 4.4.2. DIFFUSION OF VORTICITY FROM A LINE VORTEX 240 4.4.3. CREEPING FLOW 242 4.4.4. MOTION OF A SPHERE AT VERY SMALL REYNOLDS NUMBER 242 4.4.5. THE OSEEN APPROXIMATION 245 4.4.6. LAMINAR FLOW IN A TUBE (HAGEN-POISEUILLE FLOW) 247 4.4.7. BOUNDARY LAYER ON A FLAT PLATE; K&RMAN MOMENTUM INTEGRAL METHOD 249 4.5. FORCE ON A RIGID BODY 253 4.5.1. SURFACE FORCE IN TERMS OF THE IMPULSE 254 4.5.2. THE KIRCHHOFF VECTOR FORCE FORMULA 256 4.5.3. THE KIRCHHOFF VECTOR FORCE FORMULA FOR IRROTATIONAL FLOW 258 4.5.4. ARBITRARY MOTION IN A VISCOUS FLUID 258 4.5.5. BODY MOVING WITHOUT ROTATION 259 4.5.6. SURFACE FORCE IN TWO DIMENSIONS 261 4.5.7. BLUFF BODY DRAG AT HIGH REYNOLDS NUMBER 261 4.5.8. MODELLING VORTEX SHEDDING FROM A SPHERE 265 4.5.9. FORCE AND IMPULSE IN FLUID OF NON-UNIFORM DENSITY 270 4.5.10. INTEGRAL IDENTITIES 271 4.6. SURFACE MOMENT 273 4.6.1. MOMENT FOR A NON-ROTATING BODY 273 4.6.2. AIRFOIL LIFT, DRAG, AND MOMENTS 274 4.7. VORTEX-SURFACE INTERACTIONS 276 4.7.1. PRESSURE EXPRESSED IN TERMS OF THE TOTAL ENTHALPY 276 4.7.2. EQUATION FOR B 277 XII CONTENTS 4.7.3. SOLUTION OF THE B EQUATION 278 4.7.4. THE FAR FIELD 279 PROBLEMS 4 281 5 SURFACE GRAVITY WAVES 286 5.1. INTRODUCTION 286 5.1.1. CONDITIONS AT THE FREE SURFACE 286 5.1.2. WAVE MOTION WITHIN THE FLUID 287 5.1.3. LINEARISED APPROXIMATION 288 5.1.4. TIME HARMONIC, PLANE WAVES ON DEEP WATER 288 5.1.5. WATER OF FINITE DEPTH 290 5.2. SURFACE WAVE ENERGY 291 5.2.1. WAVE-ENERGY DENSITY 293 5.2.2. WAVE-ENERGY FLUX 294 5.2.3. GROUP VELOCITY 295 5.3. VISCOUS DAMPING OF SURFACE WAVES 297 5.3.1. THE INTERIOR DAMPING 297 5.3.2. BOUNDARY-LAYER DAMPING 298 5.3.3. COMPARISON OF BOUNDARY-LAYER AND INTERNAL DAMPING FOR LONG WAVES 299 5.4. SHALLOW-WATER WAVES 299 5.4.1. WAVES ON WATER OF VARIABLE DEPTH 300 5.4.2. SHALLOW-WATER GREEN S FUNCTION 301 5.4.3. WAVES GENERATED BY A LOCALISED PRESSURE RISE 302 5.4.4. WAVES APPROACHING A SLOPING BEACH 307 5.5. METHOD OF STATIONARY PHASE 309 5.5.1. FORMULATION OF INITIAL-VALUE DISPERSIVE-WAVE PROBLEMS 309 5.5.2. EVALUATION OF FOURIER INTEGRALS BY THE METHOD OF STATIONARY PHASE 311 5.5.3. NUMERICAL RESULTS FOR THE SURFACE DISPLACEMENT 313 5.5.4. CONSERVATION OF ENERGY 315 5.5.5. RAYLEIGH S PROOF THAT ENERGY PROPAGATES AT THE GROUP VELOCITY 317 5.5.6. SURFACE WAVE-ENERGY EQUATION 318 5.5.7. WAVES GENERATED BY A SUBMARINE EXPLOSION 319 5.6. INITIAL-VALUE PROBLEMS IN TWO SURFACE DIMENSIONS 321 5.6.1. WAVES GENERATED BY A SURFACE ELEVATION SYMMETRIC ABOUT THE ORIGIN 322 5.6.2. THE ENERGY EQUATION IN TWO DIMENSIONS 324 5.7. SURFACE MOTION NEAR A WAVEFRONT 325 5.7.1. ONE-DIMENSIONAL WAVES 325 5.7.2. WAVES GENERATED BY MOTION OF THE SEABED 328 CONTENTS XIII 5.7.3. TSUNAMI PRODUCED BY AN UNDERSEA EARTHQUAKE 332 5.8. PERIODIC WAVE SOURCES 333 5.8.1. ONE-DIMENSIONAL WAVES 334 5.8.2. PERIODIC SOURCES IN TWO SURFACE DIMENSIONS 336 5.8.3. THE SURFACE WAVE POWER 339 5.8.4. SURFACE WAVE AMPLITUDE 340 5.9. SHIP WAVES 341 5.9.1. MOVING LINE PRESSURE SOURCE 342 5.9.2. WAVE-MAKING RESISTANCE 343 5.9.3. MOVING POINT-LIKE PRESSURE SOURCE 345 5.9.4. PLOTTING THE WAVE CRESTS 349 5.9.5. BEHAVIOUR AT THE CAUSTIC 351 5.9.6. WAVE-MAKING POWER 352 5.9.7. WAVE AMPLITUDE CALCULATED FROM THE POWER 354 5.10. RAY THEORY 354 5.10.1. KINEMATIC THEORY OF WAVE CRESTS 354 5.10.2. RAY TRACING IN AN INHOMOGENEOUS MEDIUM 357 5.10.3. REFRACTION OF WAVES AT A SLOPING BEACH 357 5.11. WAVE ACTION 364 5.11.1. VARIATIONAL DESCRIPTION OF A FULLY DISPERSED WAVE GROUP 365 5.11.2. FULLY DISPERSED WAVES IN A NON-UNIFORMLY MOVING MEDIUM 366 5.11.3. GENERAL WAVE-BEARING MEDIA 369 5.12. DIFFRACTION OF SURFACE WAVES BY A BREAKWATER 373 5.12.1. DIFFRACTION BY A LONG, STRAIGHT BREAKWATER 373 5.12.2. SOLUTION OF THE DIFFRACTION PROBLEM 374 5.12.3. THE SURFACE WAVE PATTERN 377 5.12.4. UNIFORM ASYMPTOTIC APPROXIMATION: METHOD OF STEEPEST DESCENTS 379 PROBLEMS 5 384 6 INTRODUCTION TO ACOUSTICS 390 6.1. THE WAVE EQUATION 390 6.1.1. THE LINEAR WAVE EQUATION 391 6.1.2. PLANE WAVES 392 6.1.3. SPEED OF SOUND 393 6.2. ACOUSTIC GREEN S FUNCTION 395 6.2.1. THE IMPULSIVE POINT SOURCE 395 6.2.2. GREEN S FUNCTION 396 6.2.3. RETARDED POTENTIAL 397 6.2.4. SOUND FROM A VIBRATING SPHERE 397 6.2.5. ACOUSTIC ENERGY FLUX 399 XIV CONTENTS 6.2.6. GREEN S FUNCTION IN ONE SPACE DIMENSION: METHOD OF DESCENT 400 6.2.7. WAVES GENERATED BY A ONE-DIMENSIONAL VOLUME SOURCE 401 6.3. KIRCHHOFFS FORMULA 401 6.4. COMPACT GREEN S FUNCTION 403 6.4.1. GENERALIZED KIRCHHOFF FORMULA 403 6.4.2. THE TIME HARMONIC WAVE EQUATION 404 6.4.3. THE COMPACT APPROXIMATION 404 6.4.4. RAYLEIGH SCATTERING: SCATTERING BY A COMPACT BODY 407 6.5. ONE-DIMENSIONAL PROPAGATION THROUGH JUNCTIONS 409 6.5.1. CONTINUITY OF VOLUME VELOCITY 410 6.5.2. CONTINUITY OF PRESSURE 410 6.5.3. REFLECTION AND TRANSMISSION AT A JUNCTION 411 6.6. BRANCHING SYSTEMS 413 6.6.1. FUNDAMENTAL FORMULA 414 6.6.2. ENERGY TRANSMISSION 415 6.6.3. ACOUSTICALLY COMPACT CAVITY 416 6.6.4. THE HELMHOLTZ RESONATOR 417 6.6.5. ACOUSTIC FILTER 418 6.6.6. ADMITTANCE OF A NARROW CONSTRICTION 419 6.7. RADIATION FROM AN OPEN END 421 6.7.1. RAYLEIGH S METHOD FOR LOW-FREQUENCY SOUND 421 6.7.2. THE REFLECTION COEFFICIENT 423 6.7.3. ADMITTANCE OF THE OPEN END 423 6.7.4. OPEN-END INPUT ADMITTANCE 424 6.7.5. FLANGED OPENING 426 6.7.6. PHYSICAL SIGNIFICANCE OF THE END CORRECTION 428 6.7.7. ADMITTANCE OF A CIRCULAR APERTURE 431 6.8. WEBSTER S EQUATION 432 6.9. RADIATION INTO A SEMI-INFINITE DUCT 435 6.9.1. THE COMPACT GREEN S FUNCTION 435 6.9.2. WAVE GENERATION BY A TRAIN ENTERING A TUNNEL 439 6.10. DAMPING OF SOUND IN A SMOOTH-WALLED DUCT 445 6.10.1. TIME HARMONIC PROPAGATION IN A DUCT 446 6.10.2. THE VISCOUS CONTRIBUTION 447 6.10.3. THE THERMAL CONTRIBUTION 449 6.10.4. THE THERMO-VISCOUS DAMPING COEFFICIENT 450 PROBLEMS 6 450 BIBLIOGRAPHY 455 INDEX 457
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genre	(DE-588)4123623-3 Lehrbuch gnd-content
genre_facet	Lehrbuch
id	DE-604.BV022192283
illustrated	Illustrated
indexdate	2024-12-20T12:49:45Z
institution	BVB
isbn	0521868629 9780521868624
language	English
lccn	2006023800
oai_aleph_id	oai:aleph.bib-bvb.de:BVB01-015403835
oclc_num	70707795
open_access_boolean
owner	DE-703 DE-91G DE-BY-TUM DE-634
owner_facet	DE-703 DE-91G DE-BY-TUM DE-634
physical	XV, 463 S. graph. Darst.
publishDate	2007
publishDateSearch	2007
publishDateSort	2007
publisher	Cambridge University Press
record_format	marc
spellingShingle	Howe, Michael S. Hydrodynamics and sound Fluides, Dynamique des Hydrodynamique Ondes sonores Mathematisches Modell Fluid dynamics Mathematical models Hydrodynamics Mathematical models Sound Waves Akustik (DE-588)4000988-9 gnd Strömungsmechanik (DE-588)4077970-1 gnd
subject_GND	(DE-588)4000988-9 (DE-588)4077970-1 (DE-588)4123623-3
title	Hydrodynamics and sound
title_auth	Hydrodynamics and sound
title_exact_search	Hydrodynamics and sound
title_full	Hydrodynamics and sound M.S. Howe
title_fullStr	Hydrodynamics and sound M.S. Howe
title_full_unstemmed	Hydrodynamics and sound M.S. Howe
title_short	Hydrodynamics and sound
title_sort	hydrodynamics and sound
topic	Fluides, Dynamique des Hydrodynamique Ondes sonores Mathematisches Modell Fluid dynamics Mathematical models Hydrodynamics Mathematical models Sound Waves Akustik (DE-588)4000988-9 gnd Strömungsmechanik (DE-588)4077970-1 gnd
topic_facet	Fluides, Dynamique des Hydrodynamique Ondes sonores Mathematisches Modell Fluid dynamics Mathematical models Hydrodynamics Mathematical models Sound Waves Akustik Strömungsmechanik Lehrbuch
url	http://www.ulb.tu-darmstadt.de/tocs/182941191.pdf http://www.loc.gov/catdir/enhancements/fy0664/2006023800-d.html http://www.loc.gov/catdir/enhancements/fy0664/2006023800-t.html http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=015403835&sequence=000001&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA
work_keys_str_mv	AT howemichaels hydrodynamicsandsound

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