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Analysis of Turbulent Flows with Computer Programs 3rd edition [Kõva köide]

(Professor of Aerodynamics at SUPAERO and Director of DMAE at ONERA)
  • Formaat: Hardback, 464 pages, kõrgus x laius: 229x152 mm, kaal: 790 g
  • Ilmumisaeg: 15-Mar-2013
  • Kirjastus: Butterworth-Heinemann Ltd
  • ISBN-10: 0080983359
  • ISBN-13: 9780080983356
Teised raamatud teemal:
Analysis of Turbulent Flows with Computer Programs 3rd editionSuurem pilt
  • Formaat: Hardback, 464 pages, kõrgus x laius: 229x152 mm, kaal: 790 g
  • Ilmumisaeg: 15-Mar-2013
  • Kirjastus: Butterworth-Heinemann Ltd
  • ISBN-10: 0080983359
  • ISBN-13: 9780080983356
Teised raamatud teemal:
Püsilink: https://www.kriso.ee/db/9780080983356.html
Märksõnad:

Analysis of Turbulent Flows is written by one of the most prolific authors in the field of CFD. Professor of Aerodynamics at SUPAERO and Director of DMAE at ONERA, Professor Tuncer Cebeci calls on both his academic and industrial experience when presenting this work. Each chapter has been specifically constructed to provide a comprehensive overview of turbulent flow and its measurement. Analysis of Turbulent Flows serves as an advanced textbook for PhD candidates working in the field of CFD and is essential reading for researchers, practitioners in industry and MSc and MEng students.

The field of CFD is strongly represented by the following corporate organizations: Boeing, Airbus, Thales, United Technologies and General Electric. Government bodies and academic institutions also have a strong interest in this exciting field.

  • An overview of the development and application of computational fluid dynamics (CFD), with real applications to industry
  • Contains a unique section on short-cut methods - simple approaches to practical engineering problems

Muu info

A comprehensive introduction to turbulent flows with practical applications
Preface to the Third Edition xi
1 Introduction 1(32)
1.1 Introductory Remarks
1(2)
1.2 Turbulence-Miscellaneous Remarks
3(4)
1.3 The Ubiquity of Turbulence
7(1)
1.4 The Continuum Hypothesis
8(3)
1.5 Measures of Turbulence-Intensity
11(3)
1.6 Measures of Turbulence-Scale
14(5)
1.7 Measures of Turbulence-The Energy Spectrum
19(3)
1.8 Measures of Turbulence-Intermittency
22(1)
1.9 The Diffusive Nature of Turbulence
23(3)
1.10 Turbulence Simulation
26(5)
References
31(2)
2 Conservation Equations for Compressible Turbulent Flows 33(20)
2.1 Introduction
33(1)
2.2 The Navier-Stokes Equations
34(1)
2.3 Conventional Time-Averaging and Mass-Weighted-Averaging Procedures
35(4)
2.4 Relation Between Conventional Time-Averaged Quantities and Mass-Weighted-Averaged Quantities
39(2)
2.5 Continuity and Momentum Equations
41(1)
2.6 Energy Equations
41(1)
2.7 Mean-Kinetic-Energy Equation
42(2)
2.8 Reynolds-Stress Transport Equations
44(4)
2.9 Reduced Forms of the Navier-Stokes Equations
48(3)
References
51(2)
3 Boundary-Layer Equations 53(36)
3.1 Introduction
54(1)
3.2 Boundary-Layer Approximations for Compressible Flows
54(10)
3.2.1 Laminar Flows
55(4)
3.2.2 Turbulent Flows
59(5)
3.3 Continuity, Momentum, and Energy Equations
64(9)
3.3.1 Two-Dimensional Flows
64(5)
3.3.2 Axisymmetric Flows
69(2)
3.3.3 Three-Dimensional Flows
71(2)
3.4 Mean-Kinetic-Energy Flows
73(1)
3.5 Reynolds-Stress Transport Equations
74(4)
3.6 Integral Equations of the Boundary Layer
78(9)
3.6.1 Momentum Integral Equation
79(1)
3.6.2 Mean Energy Integral Equation
80(1)
3.6.3 Turbulent Energy Integral Equation
81(1)
3.6.4 Energy Integral Equation
82(5)
References
87(2)
4 General Behavior of Turbulent Boundary Layers 89(66)
4.1 Introduction
90(1)
4.2 Composite Nature of a Turbulent Boundary Layer
90(9)
4.3 Eddy-Viscosity, Mixing-Length, Eddy-Conductivity and Turbulent Prandtl Number Concepts
99(5)
4.4 Mean-Velocity and Temperature Distributions in Incompressible Flows on Smooth Surfaces
104(19)
4.4.1 Viscous and Conductive Sublayers
107(1)
4.4.2 Fully Turbulent Part of the Inner Region
108(1)
4.4.3 Inner Region
109(3)
4.4.4 Outer Region
112(4)
4.4.5 Equilibrium Boundary Layers
116(1)
4.4.6 Velocity and Temperature Distributions for the Whole Layer Velocity Profile
117(6)
4.5 Mean-Velocity Distributions in Incompressible Turbulent Flows on Rough Surfaces with Zero Pressure Gradient
123(6)
4.6 Mean-Velocity Distribution on Smooth Porous Surfaces with Zero Pressure Gradient
129(2)
4.7 The Crocco Integral for Turbulent Boundary Layers
131(4)
4.8 Mean-Velocity and Temperature Distributions in Compressible Flows with Zero Pressure Gradient
135(10)
4.8.1 The Law-of-the-Wall for Compressible Plows
135(4)
4.8.2 Van Driest Transformation for the Law of the Wall
139(1)
4.8.3 Transformations for Compressible Turbulent Flows
140(3)
4.8.4 Law of the Wall for Compressible Flow with Mass Transfer
143(2)
4.9 Effect of Pressure Gradient on Mean-Velocity and Temperature Distributions in Incompressible and Compressible Flows
145(5)
References
150(5)
5 Algebraic Turbulence Models 155(56)
5.1 Introduction
156(1)
5.2 Eddy Viscosity and Mixing Length Models
156(4)
5.3 CS Model
160(15)
5.3.1 Effect of Low Reynolds Number
161(4)
5.3.2 Effect of Transverse Curvature
165(1)
5.3.3 Effect of Streamwise Wall Curvature
166(2)
5.3.4 The Effect of Natural Transition
168(4)
5.3.5 Effect of Roughness
172(3)
5.4 Extension of the CS Model to Strong Pressure-Gradient Flows
175(6)
5.4.1 Johnson-King Approach
175(3)
5.4.2 Cebeci-Chang Approach
178(3)
5.5 Extensions of the CS Model to Navier-Stokes Methods
181(4)
5.6 Eddy Conductivity and Turbulent Prandtl Number Models
185(9)
5.7 CS Model for Three-Dimensional Flows
194(9)
5.7.1 Infinite Swept Wing Flows
196(3)
5.7.2 Full Three-Dimensional Flows
199(4)
5.8 Summary
203(2)
References
205(6)
6 Transport-Equation Turbulence Models 211(26)
6.1 Introduction
211(4)
6.2 Two-Equation Models
215(11)
6.2.1 k-element of Model
215(6)
6.2.2 k-ω Model
221(3)
6.2.3 SST Model
224(2)
6.3 One-Equation Models
226(4)
6.3.1 Bradshaw's Model
227(1)
6.3.2 Spalart-Allmaras Model
228(2)
6.4 Stress-Transport Models
230(5)
References
235(2)
7 Short Cut Methods 237(56)
7.1 Introduction
238(1)
7.2 Flows with Zero-Pressure Gradient
238(19)
7.2.1 Incompressible Flow on a Smooth Flat Plate
239(9)
7.2.2 Incompressible Flow on a Rough Flat Plate
248(2)
7.2.3 Compressible Flow on a Smooth Flat Plate
250(6)
7.2.4 Compressible Flow on a Rough Flat Plate
256(1)
7.3 Flows with Pressure Gradient: Integral Methods
257(7)
7.4 Prediction of Flow Separation in Incompressible Flows
264(4)
7.5 Free Shear Flows
268(13)
7.5.1 Two-Dimensional Turbulent Jet
268(5)
7.5.2 Turbulent Mixing Layer Between Two Uniform Streams at Different Temperatures
273(7)
7.5.3 Power Laws for the Width and the Centerline Velocity of Similar Free Shear Layers
280(1)
Appendix 7A Gamma, Beta and Incomplete Beta Functions
281(10)
References
291(2)
8 Differential Methods with Algebraic Turbulence Models 293(64)
8.1 Introduction
294(1)
8.2 Numerical Solution of the Boundary-Layer Equations with Algebraic Turbulence Models
295(10)
8.2.1 Numerical Formulation
297(2)
8.2.2 Newton's Method
299(2)
8.2.3 Block-Elimination Method
301(1)
8.2.4 Subroutine SOLV3
302(3)
8.3 Prediction of Two-Dimensional Incompressible Flows
305(10)
8.3.1 Impermeable Surface with Zero Pressure Gradient
305(2)
8.3.2 Permeable Surface with Zero Pressure Gradient
307(3)
8.3.3 Impermeable Surface with Pressure Gradient
310(2)
8.3.4 Permeable Surface with Pressure Gradient
312(3)
8.4 Axisymmetric Incompressible Flows
315(2)
8.5 Two-Dimensional Compressible Flows
317(5)
8.5.1 Impermeable Surface with Zero Pressure Gradient
317(3)
8.5.2 Permeable Surface with Zero Pressure Gradient
320(1)
8.5.3 Impermeable Surface with Pressure Gradient
320(2)
8.6 Axisymmetric Compressible Flows
322(1)
8.7 Prediction of Two-Dimensional Incompressible Flows with Separation
322(4)
8.7.1 Interaction Problem
324(2)
8.8 Numerical Solution of the Boundary-Layer Equations in the Inverse Mode with Algebraic Turbulence Models
326(7)
8.8.1 Numerical Formulation
328(5)
8.9 Hess-Smith (HS) Panel Method
333(11)
8.9.1 Viscous Effects
340(2)
8.9.2 Flowfield Calculation in the Wake
342(2)
8.10 Results for Airfoil Flows
344(3)
8.11 Prediction of Three-Dimensional Flows with Separation
347(7)
References
354(3)
9 Differential Methods with Transport-Equation Turbulence Models 357(52)
9.1 Introduction
358(1)
9.2 Zonal Method for k-element of Model
358(13)
9.2.1 Turbulence Equations and Boundary Conditions
359(1)
9.2.2 Solution Procedure
360(11)
9.3 Solution of the k-element of Model Equations with and without Wall Functions
371(4)
9.3.1 Solution of the k-element of Model Equations without Wall Functions
371(3)
9.3.2 Solution of the k-element of Model Equations with Wall Functions
374(1)
9.4 Solution of the k-w and SST Model Equations
375(3)
9.5 Evaluation of Four Turbulence Models
378(14)
9.5.1 Free-Shear Flows
379(5)
9.5.2 Attached and Separated Turbulent Boundary Layers
384(5)
9.5.3 Summary
389(3)
Appendix: Coefficients of the Linearized Finite-Difference Equations for the k-element of Model
392(15)
References
407(2)
10 Companion Computer Programs 409(38)
10.1 Introduction
411(1)
10.2 Integral Methods
412(1)
10.2.1 Thwaites' Method
412(1)
10.2.2 Smith-Spalding Method
412(1)
10.2.3 Head's Method
412(1)
10.2.4 Ambrok's Method
413(1)
10.3 Differential Method with CS Model: Two-Dimensional Laminar and Turbulent Flows
413(5)
10.3.1 Main
413(1)
10.3.2 Subroutine INPUT
414(2)
10.3.3 Subroutine IVPL
416(1)
10.3.4 Subroutine GROWTH
417(1)
10.3.5 Subroutine COEF3
417(1)
10.3.6 Subroutine EDDY
417(1)
10.3.7 Subroutine SOLV3
418(1)
10.3.8 Subroutine OUTPUT
418(1)
10.4 Hess-Smith Panel with Viscous Effects
418(2)
10.4.1 Main
418(1)
10.4.2 Subroutine COEF
419(1)
10.4.3 Subroutine OBKUTA
419(1)
10.4.4 Subroutine GAUSS
419(1)
10.4.5 Subroutine VPDIS
419(1)
10.4.6 Subroutine CLCM
420(1)
10.4.7 Subroutine VPDWK
420(1)
10.5 Differential Method with CS Model: Two-Dimensional Flows with Heat Transfer
420(1)
10.6 Differential Method with CS Model: Infinite Swept-Wing Flows
421(1)
10.7 Differential Method with CS and k-element of Models: Components of the Computer Program Common to both Models
421(3)
10.7.1 MAIN
421(1)
10.7.2 Subroutine INPUT
422(1)
10.7.3 Subroutine IVPT
423(1)
10.7.4 Subroutine GROWTH
423(1)
10.7.5 Subroutine GRID
423(1)
10.7.6 Subroutine OUTPUT
423(1)
10.8 Differential Method with CS and k-element of Models: CS Model
424(1)
10.8.1 Subroutine COEFTR
424(1)
10.8.2 Subroutine SOLV3
424(1)
10.8.3 Subroutines EDDY, GAMCAL, CALFA
424(1)
10.9 Differential Method with CS and k-element of Models: k-element of Model
425(6)
10.9.1 Subroutines KECOEF, KEPARM, KEDEF and KEDAMP
425(2)
10.9.2 Subroutine KEINITK
427(1)
10.9.3 Subroutine KEINITG
428(1)
10.9.4 Subroutine KEWALL
428(1)
10.9.5 Subroutine KESOLV
428(1)
10.9.6 Test Cases for the CS and k-element of Models
429(1)
10.9.7 Solution Algorithm
429(2)
10.10 Differential Method with CS and k-element of Models: Basic Tools
431(1)
10.11 Differential Method with SA Model
431(1)
10.12 Differential Method for a Plane Jet
432(1)
10.13 Useful Subroutines
432(1)
10.13.1 Subroutine IVPT
432(1)
10.13.2 Subroutine SOLV2
432(1)
10.14 Differential Method for Inverse Boundary-Layer Flows with CS Model
432(3)
10.14.1 Subroutine INPUT
433(1)
10.14.2 Subroutine HIC
434(1)
10.15 Comparison Computer Programs
435(11)
10.15.1 Sample Calculations for the Panel Method without Viscous Effects
435(3)
10.15.2 Sample Calculations for the Inverse Boundary-Layer Program
438(1)
10.15.3 Sample Calculations with the Interactive Boundary-Layer program
439(7)
References
446(1)
Index 447
Chair of the Department of Aerospace Engineering, California State University, Professor Cebeci is widely regarded as an expert in the field of Turbulent Flows and has received many accolades for his work. He was named the first Distinguished Professor in the California State University System, and he received numerous awards including Fellow of the American Institute of Aeronautics and Astronautics. He also received the Presidential Science Award from Turkey.