Modeling and simulation of turbulent flows [[electronic resource] /] / Roland Schiestel |
Autore | Schiestel Roland |
Pubbl/distr/stampa | London, : ISTE |
Descrizione fisica | 1 online resource (751 p.) |
Disciplina |
532.0527015118
532/.0527015118 |
Collana | ISTE |
Soggetto topico |
Turbulence - Mathematical models
Fluid dynamics |
Soggetto genere / forma | Electronic books. |
ISBN |
1-282-16480-5
9786612164804 0-470-61084-0 0-470-39346-7 |
Formato | Materiale a stampa |
Livello bibliografico | Monografia |
Lingua di pubblicazione | eng |
Nota di contenuto |
Modeling and Simulation of Turbulent Flows; Table of Contents; Foreword; Preface; Acknowledgements; Introduction; Chapter 1. Fundamentals in Statistical Modeling: Basic Physical Concepts; 1.1. The nature of turbulence; 1.2. The various approaches to turbulence; 1.3. Homogenous and isotropic turbulence (HIT); 1.4. Kolmogorov hypotheses and the local isotropy theory; 1.5. One point closures; 1.6. Functional description of turbulence; 1.7. Turbulent diffusion and Lagrangian description; 1.8. Two-dimensional turbulence; Chapter 2. Turbulence Transport Equations for an Incompressible Fluid
2.1. General transport equations2.2. Equations specific to the main types of turbulent flows; Chapter 3. Mathematical Tools; 3.1. Tensors; 3.2. Euclidian space in curvilinear coordinates, tensor fields; 3.3. Orthogonal curvilinear coordinates; 3.4. Conformal transformation; 3.5. Invariants; 3.6. Representation of tensorial functions; 3.7. Fourier transform in the fluctuating field; 3.8. Wavelet transform; Chapter 4. Methodology for One Point Closures; 4.1. Order of magnitude estimate of terms in the turbulence transport equations 4.2. Application to the momentum equations, and the k and ε equations4.3. Derivation of closure hypotheses; 4.4. The formalist approach: Lumley's invariant modeling; 4.5. Examples of application; 4.6. Realizability problem; 4.7. Objectivity and material indifference; 4.8. Diffusive correlations; 4.9. Probability densities and stochastic models; 4.10. Intermittency; 4.11. Practicing with the development tools; Chapter 5. Homogenous Anisotropic Turbulence; 5.1. The Craya equation; 5.2. One-dimensional spectral properties in homogenous turbulent shear flows 5.3. Rapid part of pressure correlations in the rapid distortion of isotropic turbulence5.4. Spectral models; 5.5. Turbulence associated to a passive scalar; 5.6. One point correlation equations in HAT; 5.7. Examples of anisotropic homogenous turbulent flows; 5.8. Rapid distortion theory for an homogenous turbulent flow; 5.9. Additional information on linear solutions; 5.10. Interdependency between differing closure levels: the spectral integral approach; Chapter 6. Modeling of the Reynolds Stress Transport Equations; 6.1. The Reynolds stress transport equations and their trace 6.2. Modeling viscous dissipation terms6.3. Modeling turbulent diffusion terms; 6.4. Pressure-strain correlations; 6.5. Determination of numerical constants; 6.6. The realizability of the basic models; Chapter 7. Turbulence Scales; 7.1. The turbulent kinetic energy dissipation rate equation; 7.2. Modeling of diffusive terms; 7.3. Modeling of source and sink terms; 7.4. Determination of numerical constants; 7.5. Corrective changes introduced on the dissipation equation; 7.6. Reconsidering the ε equation: an asymptotic behavior with finite energy?; 7.7. Tensorial volumes 7.8. Case of generation of turbulence injected at a fixed wavenumber |
Record Nr. | UNINA-9910139486703321 |
Schiestel Roland | ||
London, : ISTE | ||
Materiale a stampa | ||
Lo trovi qui: Univ. Federico II | ||
|
Modeling and simulation of turbulent flows [[electronic resource] /] / Roland Schiestel |
Autore | Schiestel Roland |
Pubbl/distr/stampa | London, : ISTE |
Descrizione fisica | 1 online resource (751 p.) |
Disciplina |
532.0527015118
532/.0527015118 |
Collana | ISTE |
Soggetto topico |
Turbulence - Mathematical models
Fluid dynamics |
ISBN |
1-282-16480-5
9786612164804 0-470-61084-0 0-470-39346-7 |
Formato | Materiale a stampa |
Livello bibliografico | Monografia |
Lingua di pubblicazione | eng |
Nota di contenuto |
Modeling and Simulation of Turbulent Flows; Table of Contents; Foreword; Preface; Acknowledgements; Introduction; Chapter 1. Fundamentals in Statistical Modeling: Basic Physical Concepts; 1.1. The nature of turbulence; 1.2. The various approaches to turbulence; 1.3. Homogenous and isotropic turbulence (HIT); 1.4. Kolmogorov hypotheses and the local isotropy theory; 1.5. One point closures; 1.6. Functional description of turbulence; 1.7. Turbulent diffusion and Lagrangian description; 1.8. Two-dimensional turbulence; Chapter 2. Turbulence Transport Equations for an Incompressible Fluid
2.1. General transport equations2.2. Equations specific to the main types of turbulent flows; Chapter 3. Mathematical Tools; 3.1. Tensors; 3.2. Euclidian space in curvilinear coordinates, tensor fields; 3.3. Orthogonal curvilinear coordinates; 3.4. Conformal transformation; 3.5. Invariants; 3.6. Representation of tensorial functions; 3.7. Fourier transform in the fluctuating field; 3.8. Wavelet transform; Chapter 4. Methodology for One Point Closures; 4.1. Order of magnitude estimate of terms in the turbulence transport equations 4.2. Application to the momentum equations, and the k and ε equations4.3. Derivation of closure hypotheses; 4.4. The formalist approach: Lumley's invariant modeling; 4.5. Examples of application; 4.6. Realizability problem; 4.7. Objectivity and material indifference; 4.8. Diffusive correlations; 4.9. Probability densities and stochastic models; 4.10. Intermittency; 4.11. Practicing with the development tools; Chapter 5. Homogenous Anisotropic Turbulence; 5.1. The Craya equation; 5.2. One-dimensional spectral properties in homogenous turbulent shear flows 5.3. Rapid part of pressure correlations in the rapid distortion of isotropic turbulence5.4. Spectral models; 5.5. Turbulence associated to a passive scalar; 5.6. One point correlation equations in HAT; 5.7. Examples of anisotropic homogenous turbulent flows; 5.8. Rapid distortion theory for an homogenous turbulent flow; 5.9. Additional information on linear solutions; 5.10. Interdependency between differing closure levels: the spectral integral approach; Chapter 6. Modeling of the Reynolds Stress Transport Equations; 6.1. The Reynolds stress transport equations and their trace 6.2. Modeling viscous dissipation terms6.3. Modeling turbulent diffusion terms; 6.4. Pressure-strain correlations; 6.5. Determination of numerical constants; 6.6. The realizability of the basic models; Chapter 7. Turbulence Scales; 7.1. The turbulent kinetic energy dissipation rate equation; 7.2. Modeling of diffusive terms; 7.3. Modeling of source and sink terms; 7.4. Determination of numerical constants; 7.5. Corrective changes introduced on the dissipation equation; 7.6. Reconsidering the ε equation: an asymptotic behavior with finite energy?; 7.7. Tensorial volumes 7.8. Case of generation of turbulence injected at a fixed wavenumber |
Record Nr. | UNINA-9910830824903321 |
Schiestel Roland | ||
London, : ISTE | ||
Materiale a stampa | ||
Lo trovi qui: Univ. Federico II | ||
|
Modeling and simulation of turbulent flows / / Roland Schiestel |
Autore | Schiestel Roland |
Pubbl/distr/stampa | London, : ISTE |
Descrizione fisica | 1 online resource (751 p.) |
Disciplina | 532/.0527015118 |
Collana | ISTE |
Soggetto topico |
Turbulence - Mathematical models
Fluid dynamics |
ISBN |
1-282-16480-5
9786612164804 0-470-61084-0 0-470-39346-7 |
Formato | Materiale a stampa |
Livello bibliografico | Monografia |
Lingua di pubblicazione | eng |
Nota di contenuto |
Modeling and Simulation of Turbulent Flows; Table of Contents; Foreword; Preface; Acknowledgements; Introduction; Chapter 1. Fundamentals in Statistical Modeling: Basic Physical Concepts; 1.1. The nature of turbulence; 1.2. The various approaches to turbulence; 1.3. Homogenous and isotropic turbulence (HIT); 1.4. Kolmogorov hypotheses and the local isotropy theory; 1.5. One point closures; 1.6. Functional description of turbulence; 1.7. Turbulent diffusion and Lagrangian description; 1.8. Two-dimensional turbulence; Chapter 2. Turbulence Transport Equations for an Incompressible Fluid
2.1. General transport equations2.2. Equations specific to the main types of turbulent flows; Chapter 3. Mathematical Tools; 3.1. Tensors; 3.2. Euclidian space in curvilinear coordinates, tensor fields; 3.3. Orthogonal curvilinear coordinates; 3.4. Conformal transformation; 3.5. Invariants; 3.6. Representation of tensorial functions; 3.7. Fourier transform in the fluctuating field; 3.8. Wavelet transform; Chapter 4. Methodology for One Point Closures; 4.1. Order of magnitude estimate of terms in the turbulence transport equations 4.2. Application to the momentum equations, and the k and ε equations4.3. Derivation of closure hypotheses; 4.4. The formalist approach: Lumley's invariant modeling; 4.5. Examples of application; 4.6. Realizability problem; 4.7. Objectivity and material indifference; 4.8. Diffusive correlations; 4.9. Probability densities and stochastic models; 4.10. Intermittency; 4.11. Practicing with the development tools; Chapter 5. Homogenous Anisotropic Turbulence; 5.1. The Craya equation; 5.2. One-dimensional spectral properties in homogenous turbulent shear flows 5.3. Rapid part of pressure correlations in the rapid distortion of isotropic turbulence5.4. Spectral models; 5.5. Turbulence associated to a passive scalar; 5.6. One point correlation equations in HAT; 5.7. Examples of anisotropic homogenous turbulent flows; 5.8. Rapid distortion theory for an homogenous turbulent flow; 5.9. Additional information on linear solutions; 5.10. Interdependency between differing closure levels: the spectral integral approach; Chapter 6. Modeling of the Reynolds Stress Transport Equations; 6.1. The Reynolds stress transport equations and their trace 6.2. Modeling viscous dissipation terms6.3. Modeling turbulent diffusion terms; 6.4. Pressure-strain correlations; 6.5. Determination of numerical constants; 6.6. The realizability of the basic models; Chapter 7. Turbulence Scales; 7.1. The turbulent kinetic energy dissipation rate equation; 7.2. Modeling of diffusive terms; 7.3. Modeling of source and sink terms; 7.4. Determination of numerical constants; 7.5. Corrective changes introduced on the dissipation equation; 7.6. Reconsidering the ε equation: an asymptotic behavior with finite energy?; 7.7. Tensorial volumes 7.8. Case of generation of turbulence injected at a fixed wavenumber |
Record Nr. | UNINA-9910877731203321 |
Schiestel Roland | ||
London, : ISTE | ||
Materiale a stampa | ||
Lo trovi qui: Univ. Federico II | ||
|