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E-raamat: Fluid Mechanics [Wiley Online]

(University of Poitiers, France)
  • Formaat: 512 pages
  • Sari: ISTE
  • Ilmumisaeg: 23-Dec-2008
  • Kirjastus: ISTE Ltd and John Wiley & Sons Inc
  • ISBN-10: 470611502
  • ISBN-13: 9780470611500
  • Wiley Online
  • Hind: 335,16 €*
  • * hind, mis tagab piiramatu üheaegsete kasutajate arvuga ligipääsu piiramatuks ajaks
  • Formaat: 512 pages
  • Sari: ISTE
  • Ilmumisaeg: 23-Dec-2008
  • Kirjastus: ISTE Ltd and John Wiley & Sons Inc
  • ISBN-10: 470611502
  • ISBN-13: 9780470611500
This book examines the phenomena of fluid flow and transfer as governed by mechanics and thermodynamics. Part 1 concentrates on equations coming from balance laws and also discusses transportation phenomena and propagation of shock waves. Part 2 explains the basic methods of metrology, signal processing, and system modeling, using a selection of examples of fluid and thermal mechanics.
Preface xi
Thermodynamics of Discrete Systems
1(46)
The representational bases of a material system
1(14)
Introduction
1(7)
Systems analysis and thermodynamics
8(3)
The notion of state
11(2)
Processes and systems
13(2)
Axioms of thermostatics
15(6)
Introduction
15(1)
Extensive quantities
16(4)
Energy, work and heat
20(1)
Consequences of the axioms of thermostatics
21(8)
Intensive variables
21(2)
Thermodynamic potentials
23(6)
Out-of-equilibrium states
29(18)
Introduction
29(1)
Discontinuous systems
30(15)
Application to heat engines
45(2)
Thermodynamics of Continuous Media
47(54)
Thermostatics of continuous media
47(16)
Reduced extensive quantities
47(1)
Local thermodynamic equilibrium
48(2)
Flux of extensive quantities
50(4)
Balance equations in continuous media
54(3)
Phenomenological laws
57(6)
Fluid statics
63(9)
General equations of fluid statics
63(5)
Pressure forces on solid boundaries
68(4)
Heat conduction
72(1)
The heat equation
72(1)
Thermal boundary conditions
72(1)
Diffusion
73(28)
Introduction
73(4)
Molar and mass fluxes
77(3)
Choice of reference frame
80(5)
Binary isothermal mixture
85(12)
Coupled phenomena with diffusion
97(2)
Boundary conditions
99(2)
Physics of Energetic Systems in Flow
101(50)
Dynamics of a material point
101(6)
Galilean reference frames in traditional mechanics
101(1)
Isolated mechanical system and momentum
102(1)
Momentum and velocity
103(1)
Definition of force
104(2)
The fundamental law of dynamics (closed systems)
106(1)
Kinetic energy
106(1)
Mechanical material system
107(12)
Dynamic properties of a material system
107(2)
Kinetic energy of a material system
109(2)
Mechanical system in thermodynamic equilibrium: the rigid solid
111(1)
The open mechanical system
112(4)
Thermodynamics of a system in motion
116(3)
Kinematics of continuous media
119(13)
Lagrangian and Eulerian variables
119(2)
Trajectories, streamlines, streaklines
121(1)
Material (or Lagrangian) derivative
122(7)
Deformation rate tensors
129(3)
Phenomenological laws of viscosity
132(19)
Definition of a fluid
132(3)
Viscometric flows
135(11)
The Newtonian fluid
146(5)
Fluid Dynamics Equations
151(48)
Local balance equations
151(3)
Balance of an extensive quantity G
151(2)
Interpretation of an equation in terms of the balance equation
153(1)
Mass balance
154(6)
Conservation of mass and its consequences
154(6)
Volume conservation
160(1)
Balance of mechanical and thermodynamic quantities
160(18)
Momentum balance
160(4)
Kinetic energy theorem
164(7)
The vorticity equation
171(1)
The energy equation
172(5)
Balance of chemical species
177(1)
Boundary conditions
178(4)
General considerations
178(1)
Geometric boundary conditions
179(2)
Initial conditions
181(1)
Global form of the balance equations
182(7)
The interest of the global form of a balance
182(2)
Equation of mass conservation
184(1)
Volume balance
184(1)
The momentum flux theorem
184(2)
Kinetic energy theorem
186(1)
The energy equation
187(1)
The balance equation for chemical species
188(1)
Similarity and non-dimensional parameters
189(10)
Principles
189(10)
Transport and Propagation
199(58)
General considerations
199(4)
Differential equations
199(3)
The Cauchy problem for differential equations
202(1)
First order quasi-linear partial differential equations
203(4)
Introduction
203(1)
Geometric interpretation of the solutions
204(2)
Comments
206(1)
The Cauchy problem for partial differential equations
206(1)
Systems of first order partial differential equations
207(18)
The Cauchy problem for n unknowns and two variables
207(3)
Applications in fluid mechanics
210(6)
Cauchy problem with n unknowns and p variables
216(2)
Partial differential equations of order n
218(2)
Applications
220(3)
Physical interpretation of propagation
223(2)
Second order partial differential equations
225(14)
Introduction
225(1)
Characteristic curves of hyperbolic equations
226(3)
Reduced form of the second order quasi-linear partial equation
229(3)
Second order partial differential equations in a finite domain
232(1)
Second order partial differential equations and their boundary conditions
233(6)
Discontinuities: Shock waves
239(11)
General considerations
239(1)
Unsteady 1D flow of an inviscid compressible fluid
239(5)
Plane steady supersonic flow
244(1)
Flow in a nozzle
244(4)
Separated shock wave
248(1)
Other discontinuity categories
248(1)
Balance equations across a discontinuity
249(1)
Some comments on methods of numerical solution
250(7)
Characteristic curves and numerical discretization schemes
250(3)
A complex example
253(2)
Boundary conditions of flow problems
255(2)
General Properties of Flows
257(82)
Dynamics of vorticity
257(12)
Kinematic properties of the rotation vector
257(4)
Equation and properties of the rotation vector
261(8)
Potential flows
269(19)
Introduction
269(1)
Bernoulli's second theorem
269(1)
Flow of compressible inviscid fluid
270(1)
Nature of equations in inviscid flows
271(2)
Elementary solutions in irrotational flows
273(11)
Surface waves in shallow water
284(4)
Orders of magnitude
288(8)
Introduction and discussion of a simple example
288(3)
Obtaining approximate values of a solution
291(5)
Small parameters and perturbation phenomena
296(13)
Introduction
296(1)
Regular perturbation
296(9)
Singular perturbations
305(4)
Quasi-1D flows
309(18)
General properties
309(5)
Flows in pipes
314(5)
The boundary layer in steady flow
319(8)
Unsteady flows and steady flows
327(12)
Introduction
327(1)
The existence of steady flows
328(2)
Transitional regime and permanent solution
330(4)
Non-existence of a steady solution
334(5)
Measurement, Representation and Analysis of Temporal Signals
339(66)
Introduction and position of the problem
339(1)
Measurement and experimental data in flows
340(17)
Introduction
340(1)
Measurement of pressure
341(1)
Anemometric measurements
342(4)
Temperature measurements
346(1)
Measurements of concentration
347(1)
Fields of quantities and global measurements
347(4)
Errors and uncertainties of measurements
351(6)
Representation of signals
357(32)
Objectives of continuous signal representation
357(3)
Analytical representation
360(1)
Signal decomposition on the basis of functions; series and elementary solutions
361(2)
Integral transforms
363(11)
Time-frequency (or timescale) representations
374(7)
Discretized signals
381(4)
Data compression
385(4)
Choice of representation and obtaining pertinent information
389(16)
Introduction
389(1)
An example: analysis of sound
390(3)
Analysis of musical signals
393(9)
Signal analysis in aero-energetics
402(3)
Thermal Systems and Models
405(72)
Overview of models
405(7)
Introduction and definitions
405(3)
Modeling by state representation and choice of variables
408(2)
External representation
410(1)
Command models
411(1)
Thermodynamics and state representation
412(10)
General principles of modeling
412(8)
Linear time-invariant system (LTIS)
420(2)
Modeling linear invariant thermal systems
422(24)
Modeling discrete systems
422(9)
Thermal models in continuous media
431(15)
External representation of linear invariant systems
446(5)
Overview
446(1)
External description of linear invariant systems
446(5)
Parametric models
451(14)
Definition of model parameters
451(2)
Established regimes of linear invariant systems
453(5)
Established regimes in continuous media
458(7)
Model reduction
465(9)
Overview
465(1)
Model reduction of discrete systems
466(8)
Application in fluid mechanics and transfer in flows
474(3)
Appendix
1. Laplace Transform
477(4)
Definition
477(1)
Properties
477(1)
Some Laplace transforms
478(1)
Application to the solution of constant coefficient differential equations
479(2)
Appendix
2. Hilbert Transform
481(2)
Appendix
3. Cepstral Analysis
483(4)
Introduction
483(1)
Definitions
483(1)
Example of echo suppression
484(1)
General case
485(2)
Appendix
4. Eigenfunctions of an Operator
487(2)
Eigenfunctions of an operator
487(1)
Self-adjoint operator
487(2)
Eigenfunctions
487(1)
Expression of a function off using an eigenfunction basis-set
488(1)
Bibliography 489(8)
Index 497
Jean-Laurent Puebe, University of Poitiers, France.