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Pope S.B. — Turbulent Flows
Pope S.B. — Turbulent Flows



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Название: Turbulent Flows

Автор: Pope S.B.

Аннотация:

Turbulent Flows is an up-to-date and comprehensive graduate text on this important topic in fluid dynamics. The book consists of two parts: Part I provides a general introduction to turbulent flows, how they behave, how they can be described quantitatively, and their fundamental physical processes. Part II is concerned with different approaches for modeling, or simulating, turbulent flows. Key appendices present the necessary mathematical techniques. While primarily intended for engineering graduate students, this book will also be valuable to students in applied mathematics, physics, oceanography and atmospheric sciences, as well as to researchers and practicing engineers.


Язык: en

Рубрика: Физика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 2000

Количество страниц: 771

Добавлена в каталог: 04.06.2010

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
Particle pressure      521-522
Particle reflection      530 530 539 539
Particle system      516 518
Particle-interaction models      555
Particle-mesh method      525 (see also Lagrangian particle method)
Passive scalar      21 (see also Conserved scalar)
Patel, V. C.      266 279 280 365 436
Patterson, G. S.      344
PDF      37 39-54
PDF methods      463-557
PDF methods, advantages      556
PDF methods, computational cost      556
PDF methods, Eulerian approach      479 479
PDF methods, Lagrangian approach      479-480 481
PDF methods, levels of closure      555
PDF methods, near-wall      540 534-540
PDF of composition      173-176 545-552
PDF of composition in homogeneous turbulent shear flow      173 174
PDF of composition in isotropic turbulence      550 552
PDF of composition in mixing layer      174 176
PDF of composition, fine-grained      547
PDF of composition, particle method, distributed-particle      547 548
PDF of composition, particle method, node-based      547
PDF of composition, transport equation      546 549 550
PDF of composition, transport equation, model      547
PDF of composition, transport equation, moments      548
PDF of fluctuating velocity      467-468
PDF of fluctuating velocity, transport equation      467 468
PDF of fluctuating velocity, transport equation, derivation      705-706
PDF of fluctuating velocity, transport equation, model      469 476 493
PDF of Fourier coefficients      614 615
PDF of particle position      495 517
PDF of particle position, equality of backward and forward      497
PDF of particle position, relation to mean of conserved scalar      497
PDF of turbulence frequency      506 507 512 511-514
PDF of velocity      464
PDF of velocity in homogeneous turbulent shear flow      174 174 175
PDF of velocity in mixing layer      176 177
PDF of velocity, transport equation      465 534
PDF of velocity, transport equation, derivation      702-706
PDF of velocity, transport equation, model      469 491
PDF of velocity, transport equation, viscous transport      534-537
PDF of velocity-derivative      257 258
PDF, conditional      58-59
PDF, exponential tails      257
PDF, fine-grained      702-704
Pdf, joint      56
PDF, Lagrangian      481
PDF, Lagrangian, fine-grained      481
PDF, Lagrangian, model evolution equation      485 491
PDF, Lagrangian, of fluctuating velocity      482
PDF, marginal      56
PDF, N-point, N-time      75
PDF, N-time      66
PDF, normalization condition      39 464
PDF, one-point      74
PDF, one-time      66
PDF, realizability      550
PDF, relation to characteristic function      707 710
PDF, relationship between Lagrangian and Eulerian      480-483
PDF, relationship between Lagrangian and Eulerian, in homogeneous turbulence      483
PDF, standardized      42
PDF, transformation rule      49
PDF, velocity-composition joint      552-554
PDF, velocity-composition joint, in homogeneous turbulent shear flow      173 175
PDF, velocity-composition joint, transport equation      552
PDF, velocity-composition joint, transport equation, model      553
PDF, velocity-frequency joint      506-507 509 514
PDF, velocity-frequency joint, application to channel flow      532 532 533 540
PDF, velocity-frequency joint, application to mixing layer      509 510
PDF, velocity-frequency joint, boundary conditions      539
PDF, velocity-frequency joint, model transport equation      514
PDF, velocity-frequency joint, wall functions      529-534
PDF, velocity-frequency-composition joint      553
Pennisi, S.      400
Perot, B.      357 433
Perry, A. E.      310 314 326
Peterson, V. L.      339
Phillips, O. M.      173
Physical space      643
Piomelli, U.      560 578 603 614 615 620 625 626 635 636 639
Pipe flow      6 265 290-298
Pipe flow, defect law      294
Pipe flow, effect of roughness      295 294-298
Pipe flow, friction law      292 293 294 295 298
Pipe flow, laminar      293-294
Pipe flow, mean velocity      291 291 292
Pipe flow, mean-momentum equation      292
Pipe flow, overlap region      309 308-313
Plane jet      134-139
Plane jet, centerline velocity      135 137
Plane jet, conserved scalar      161-162
Plane jet, mean velocity      135 135
Plane jet, momentum-flow rate      136
Plane jet, Reynolds number      137
Plane jet, Reynolds stress      135 136
Plane jet, spreading rate      135 137 386
Plane jet, uniform turbulent viscosity      135 137-139
Plane mixing layer      see Mixing layer
Plane strain      415
Plane strain, rapid distortion      418 419
Plane wake      147-151
Plane wake, boundary-layer equation      148
Plane wake, conditional statistics      170 176
Plane wake, conserved scalar      162 162-163 166
Plane wake, intermittency factor      168 169
Plane wake, mean velocity      149
Plane wake, spreading parameter      148 149
Plane wake, uniform turbulent viscosity      149 149 150
Pocket      323
POD      328-331
POD, eigenfunctions      330
Poisson equation for fluctuating pressure      390
Poisson equation for fluctuating pressure, boundary conditions      439
Poisson equation for mean pressure      85
Poisson equation for modified pressure      582
Poisson equation for particle pressure      522
Poisson equation for pressure      18 391
Poisson equation for pressure in wavenumber space      213
Poisson equation for rapid pressure      405
Poisson equation for rapid pressure in wavenumber space      410
Poisson equation, Green’s function solution      19-20
Poisson equation, Green’s function solution, with wall reflection      441
Politano, H.      352
Pope, S. B.      347 352 357 382 402 422 427 445 447 453 456 468 469 477 478 486 487 489 492 498 504 507-511 513 514 525 530-534 537 538 540-545 547 549-555 585 591 630 632 638
Port$\acute{e}$-Agel, F.      628
Positive definite      668
Positive semi-definite      668
Pouquet, A.      352
Pourqui$\acute{e}$, M.      638 639
Power law compared with log law      309 310
Power law for mean velocity in pipe flow      310 309-313
Power-law spectra      228 696-701
Pozorski, J.      509 510
Prandtl number      21
Prandtl number, turbulent      see Turbulent Prandtl number
Prandtl, L.      272 289 369 406
Pressure      17-20
Pressure gradient      267 299 320
Pressure in wavenumber space      213
Pressure transport      see Reynolds stress; turbulent kinetic energy
Pressure, fluctuating      126 439-441
Pressure, free-stream      299 320
Pressure, harmonic      20 390 439-440
Pressure, inertial      440
Pressure, mean      85 113 114 266 300
Pressure, modified      17
Pressure, modified filtered      581
Pressure, rapid      390 405 408
Pressure, slow      390
Pressure-rate-of-strain model      392-393 398-404 427 422-428
Pressure-rate-of-strain model from GLM      475-479
Pressure-rate-of-strain model, elliptic relaxation      446
Pressure-rate-of-strain model, localness      429 445
Pressure-rate-of-strain model, near-wall modifications      441
Pressure-rate-of-strain tensor      317 319 388-392
Pressure-rate-of-strain tensor, conditional      467 706
Pressure-rate-of-strain tensor, harmonic      390
Pressure-rate-of-strain tensor, rapid      390
Pressure-rate-of-strain tensor, rapid, fourth-order tensor      391 413-415 426 427
Pressure-rate-of-strain tensor, rapid, in isotropic turbulence      415
Pressure-rate-of-strain tensor, rapid, relation to two-point correlation      391 392
Pressure-rate-of-strain tensor, slow      390
Pressure-rate-of-strain tensor, summary of properties      426
Priestley, M. B.      680 692
probability      38 79
Probability density function      see PDF
Production      125-127 (see also Reynolds stress production)
Production in viscous wall region      285 285
Production spectrum      see Spectrum production
Production, near-wall peak      285 287
Production, negative      180
Production-to-dissipation ratio      362 373 374 450 451
Production-to-dissipation ratio for mean residual kinetic energy      586
Production-to-dissipation ratio in axisymmetric wake      151
Production-to-dissipation ratio in channel flow      281 282 283
Production-to-dissipation ratio in homogeneous turbulent shear flow      156 157 377
Production-to-dissipation ratio in log-law region      288
Production-to-dissipation ratio in mixing layer      143
Production-to-dissipation ratio in round jet      130 131
Production-to-dissipation ratio in viscous wall region      285
Projection tensor      212 605
Proper orthogonal decomposition      see POD
Proudman, I.      406
Pseudo-dissipation      132-133 285
Pseudo-spectral method      344-346 354
Pseudovector      28 655 656 658
Quadrant analysis      325 325 327 328
Quarini, G. L.      612
Ramshankar, R.      171
Random field      74-79
Random field, statistically homogeneous      75
Random field, statistically stationary      75
Random process      65-74 686-691
Random process, derivatives of      690
Random process, differentiable      73
Random process, Fourier coefficients      686
Random process, spectral properties      689
Random process, statistically stationary      66
Random variable      34 37-43 51 707
Random vector      62 711
Randomness of turbulence      34-37
Range of applicability of models      340 341
Rank deficiency      668
RANS models      336 358-462
RANS models, summary of attributes      457
Rapid-distortion theory      404-422
Rapid-distortion theory, axisymmetric contraction      360 409 415 416
Rapid-distortion theory, axisymmetric expansion      409 417 418
Rapid-distortion theory, conditions for applicability      404 421
Rapid-distortion theory, equations      405
Rapid-distortion theory, equations, in wavenumber space      408
Rapid-distortion theory, evolution of spectrum      411-413
Rapid-distortion theory, initially isotropic turbulence      414-420
Rapid-distortion theory, plane strain      409 418 419
Rapid-distortion theory, shear      409 419 420 421
Rate of rotation      23
Rate of rotation, mean      86
Rate of rotation, mean, normalized      425
Rate of rotation, mean, of frame      30
Rate of strain      23
Rate of strain, extra      322
Rate of strain, filtered      578-580
Rate of strain, filtered, mean-square from spectrum      579
Rate of strain, fluctuating      125
Rate of strain, fluctuating, at wall      287
Rate of strain, mean      86 125
Rate of strain, mean, normalized      425
Rayleigh, Lord.      321
Rayleigh’s criterion      321
Razdan, M. K.      547 556
RDT      see Rapid-distortion theory
Reactive flows      545-546 553 637
Reactive scalar, conservation equation      546 552
Realizability      401 400-402 426
Realizability for PDF      464
Redistribution      316 445
Reece, G. J.      xxxiii 423 425 427
Refined langevin model      509 510
Reflected brownian motion      539 539
Reflected properties      530 530 532-534 539
Regions of wall flows      275 276
Regions of wall flows, dependence on Reynolds number      281
Residual eddy viscosity      587
Residual eddy viscosity in far dissipation range      595
Residual eddy viscosity in inertial subrange      588 588 589
Residual eddy viscosity, Smagorinsky model      587
Residual eddy viscosity, velocity scale      628 630 631
Residual kinetic energy      581 585
Residual kinetic energy, dissipation      630 631
Residual kinetic energy, mean      582
Residual kinetic energy, model transport equation      630 631
Residual kinetic energy, production      585 586 587 610
Residual kinetic energy, production, in far dissipation range      596
Residual stress tensor      559 581
Residual stress tensor for laminar flow      597
Residual stress tensor from double filtering      621
Residual stress tensor from triad interactions      608
Residual stress tensor, anisotropic      581
Residual stress tensor, correlation with filtered rate of strain      604
Residual stress tensor, decomposition      582-584 608
Residual stress tensor, decomposition for projective filter      583 584
Residual stress tensor, expression for invertible filter      618
Residual stress tensor, Galilean invariance      584
Residual stress tensor, Germano decomposition      583
Residual stress tensor, Leonard decomposition      583
Residual stress tensor, model transport equation      630
Residual stress tensor, near-wall variation      598 600
Residual stress tensor, near-wall variation for dynamic model      624
Residual stress tensor, positive definiteness      585
Residual stress tensor, Taylor-series approximation      594 596
Residual velocity      558 562
Residual velocity, scales      628
Residual-stress model      587-590 619-631
Residual-stress model, algebraic stress model      630
Residual-stress model, Bardina      627
Residual-stress model, based on transport equations      629-631
Residual-stress model, Clark      628
Residual-stress model, dynamic      619-627
Residual-stress model, ideal      612
Residual-stress model, Smagorinsky      587-590
Residual-stress model, structure-function      629
Resolution in DNS      see DNS
Resolution in kernel estimation      525
Resolution in LES      598-600
Resolution in RANS      444-445
Resolution of filtered fields      574 571-575 615-618
Resolved stress      622
Return-to-isotropy model      392-404
Return-to-isotropy model, nonlinear      398 397-404 425
Return-to-isotropy model, Reynolds decomposition      83
Return-to-isotropy model, Reynolds equations      83-87
Return-to-isotropy model, Reynolds equations, from PDF equation      466
Return-to-isotropy model, Reynolds equations, in statistically axisymmetric flows      111
Reynolds number      5 26
Reynolds number based on Kolmogorov scales      129
Reynolds number of boundary layer      300
Reynolds number of channel flow      265
Reynolds number of grid turbulence      161
Reynolds number of pipe flow      291
1 2 3 4 5 6 7 8
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