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Computational thermo-fluid dynamics [[electronic resource] ] : in materials science and engineering / / Petr A. Nikrityuk
| Computational thermo-fluid dynamics [[electronic resource] ] : in materials science and engineering / / Petr A. Nikrityuk |
| Autore | Nikrityuk Petr A |
| Edizione | [2nd ed.] |
| Pubbl/distr/stampa | Weinheim, Germany, : Wiley-VCH Verlag, c2011 |
| Descrizione fisica | 1 online resource (371 p.) |
| Disciplina |
333.79
620.11 |
| Soggetto topico |
Materials - Thermal properties - Mathematical models
Thermodynamics - Mathematical models Fluid dynamics - Mathematical models Heat - Transmission - Mathematical models Mass transfer - Mathematical models |
| ISBN |
3-527-63608-0
1-280-66276-X 9786613639691 3-527-63607-2 3-527-63609-9 |
| Formato | Materiale a stampa  |
| Livello bibliografico | Monografia |
| Lingua di pubblicazione | eng |
| Nota di contenuto |
Computational Thermo-Fluid Dynamics; Contents; Preface; Acknowledgments; 1 Introduction; 1.1 Heat and Fluid Flows in Materials Science and Engineering; 1.2 Overview of the Present Work; 2 Mathematical Description of Physical Phenomena in Thermofluid Dynamics; 2.1 Conservation Equations for Continuum Media; 2.1.1 Conservation of Mass; 2.1.2 Conservation of Momentum; 2.1.3 Energy Conservation Equation; 2.1.4 Conservation of Chemical Species; 2.1.5 Boussinesq Approximation; 2.1.6 Unified Form of Conservation Equations; 2.1.7 Nondimensional Form of Conservation Equations; 2.1.8 Short Summary
2.2 Boundary and Initial Conditions2.2.1 Heat Transfer; 2.2.2 Solutal Transfer; 2.2.3 Fluid Dynamics; 2.3 Conservation Equations in Electromagnetics; 2.3.1 Maxwell Equations; 2.3.2 Induction and Poisson Equations; 2.3.3 An Example of a Low Magnetic Reynolds Number Approximation: Rotating Magnetic Field; 3 Discretization Approaches and Numerical Methods; 3.1 The Finite Difference Method; 3.1.1 Introduction; 3.1.2 Approximation Schemes; 3.1.3 Example of Conservative Property of FDM; 3.1.4 Discretization Schemes of Unsteady Equations; 3.1.5 Example of Unsteady Diffusion Equation 3.2 The Finite Volume Method3.2.1 Basic Concept; 3.2.2 Interpolation Schemes; 3.2.3 Linearized Form of Discretized Conservation Equation; 3.2.4 Treatment of Source Terms; 3.2.5 Boundary Conditions; 3.2.6 Comparative Study of Schemes for One-Dimensional Convection/Diffusion Problem; 3.3 Solution of Linear Equation Systems; 3.3.1 Direct Methods; 3.3.2 Iterative Methods; 3.3.3 Residuals and Convergence; 3.3.4 Multigrid Method; 3.3.5 Illustration of Iterative Methods; 4 Calculations of Flows with Heat and Mass Transfer; 4.1 Solution of Incompressible Navier-Stokes Equations 4.2 Pressure and Velocity Coupling: SIMPLE Family4.2.1 SIMPLE; 4.2.2 SIMPLER; 4.2.3 SIMPLE with Collocated Variables Arrangement; 4.3 Illustrations of Schemes for Flow with Heat Transfer; 4.4 Complex Geometry Problems on Fixed Cartesian Grids; 4.4.1 Immersed Boundary Methods; 4.4.2 Cartesian Grid Methods; 4.4.3 Immersed Surface Reconstruction; 4.4.4 Illustration of Continuous-Forcing IBM; 5 Convection-Diffusion Phase-Change Problems; 5.1 Some Aspects of Solidification Thermodynamics; 5.1.1 One-Component Melts; 5.1.2 Binary Alloys; 5.1.3 Interface and Equilibrium 5.2 Modeling of Macroscale Phase-Change Phenomena5.2.1 Heat Transfer in Phase-Change Systems: Fixed and Moving Grids; 5.2.2 Mathematical Models of a Binary Alloy Solidification; 5.2.3 Closure Relations for the Volume Fraction of Liquid; 5.3 Turbulent Solidification; 5.3.1 Review of Unsteady RANS Modeling of a Solidification; 5.3.2 Conditions for the DNS of Convection-Driven Solidification; 5.4 Microscale Phase-Change Phenomena; 5.4.1 Basic Modeling Concepts; 5.4.2 Modified Cellular Automaton Model; 5.4.3 Virtual Interface Tracking Model; 5.5 Modeling of Crystal Growth 5.5.1 Modeling Approaches |
| Record Nr. | UNINA-9910141338503321 |
Nikrityuk Petr A
|
||
| Weinheim, Germany, : Wiley-VCH Verlag, c2011 | ||
| Materiale a stampa | ||
| Lo trovi qui: Univ. Federico II | ||
| ||
Computational thermo-fluid dynamics : in materials science and engineering / / Petr A. Nikrityuk
| Computational thermo-fluid dynamics : in materials science and engineering / / Petr A. Nikrityuk |
| Autore | Nikrityuk Petr A |
| Edizione | [2nd ed.] |
| Pubbl/distr/stampa | Weinheim, Germany, : Wiley-VCH Verlag, c2011 |
| Descrizione fisica | 1 online resource (371 p.) |
| Disciplina |
333.79
620.11 |
| Soggetto topico |
Materials - Thermal properties - Mathematical models
Thermodynamics - Mathematical models Fluid dynamics - Mathematical models Heat - Transmission - Mathematical models Mass transfer - Mathematical models |
| ISBN |
3-527-63608-0
1-280-66276-X 9786613639691 3-527-63607-2 3-527-63609-9 |
| Formato | Materiale a stampa |
| Livello bibliografico | Monografia |
| Lingua di pubblicazione | eng |
| Nota di contenuto |
Computational Thermo-Fluid Dynamics; Contents; Preface; Acknowledgments; 1 Introduction; 1.1 Heat and Fluid Flows in Materials Science and Engineering; 1.2 Overview of the Present Work; 2 Mathematical Description of Physical Phenomena in Thermofluid Dynamics; 2.1 Conservation Equations for Continuum Media; 2.1.1 Conservation of Mass; 2.1.2 Conservation of Momentum; 2.1.3 Energy Conservation Equation; 2.1.4 Conservation of Chemical Species; 2.1.5 Boussinesq Approximation; 2.1.6 Unified Form of Conservation Equations; 2.1.7 Nondimensional Form of Conservation Equations; 2.1.8 Short Summary
2.2 Boundary and Initial Conditions2.2.1 Heat Transfer; 2.2.2 Solutal Transfer; 2.2.3 Fluid Dynamics; 2.3 Conservation Equations in Electromagnetics; 2.3.1 Maxwell Equations; 2.3.2 Induction and Poisson Equations; 2.3.3 An Example of a Low Magnetic Reynolds Number Approximation: Rotating Magnetic Field; 3 Discretization Approaches and Numerical Methods; 3.1 The Finite Difference Method; 3.1.1 Introduction; 3.1.2 Approximation Schemes; 3.1.3 Example of Conservative Property of FDM; 3.1.4 Discretization Schemes of Unsteady Equations; 3.1.5 Example of Unsteady Diffusion Equation 3.2 The Finite Volume Method3.2.1 Basic Concept; 3.2.2 Interpolation Schemes; 3.2.3 Linearized Form of Discretized Conservation Equation; 3.2.4 Treatment of Source Terms; 3.2.5 Boundary Conditions; 3.2.6 Comparative Study of Schemes for One-Dimensional Convection/Diffusion Problem; 3.3 Solution of Linear Equation Systems; 3.3.1 Direct Methods; 3.3.2 Iterative Methods; 3.3.3 Residuals and Convergence; 3.3.4 Multigrid Method; 3.3.5 Illustration of Iterative Methods; 4 Calculations of Flows with Heat and Mass Transfer; 4.1 Solution of Incompressible Navier-Stokes Equations 4.2 Pressure and Velocity Coupling: SIMPLE Family4.2.1 SIMPLE; 4.2.2 SIMPLER; 4.2.3 SIMPLE with Collocated Variables Arrangement; 4.3 Illustrations of Schemes for Flow with Heat Transfer; 4.4 Complex Geometry Problems on Fixed Cartesian Grids; 4.4.1 Immersed Boundary Methods; 4.4.2 Cartesian Grid Methods; 4.4.3 Immersed Surface Reconstruction; 4.4.4 Illustration of Continuous-Forcing IBM; 5 Convection-Diffusion Phase-Change Problems; 5.1 Some Aspects of Solidification Thermodynamics; 5.1.1 One-Component Melts; 5.1.2 Binary Alloys; 5.1.3 Interface and Equilibrium 5.2 Modeling of Macroscale Phase-Change Phenomena5.2.1 Heat Transfer in Phase-Change Systems: Fixed and Moving Grids; 5.2.2 Mathematical Models of a Binary Alloy Solidification; 5.2.3 Closure Relations for the Volume Fraction of Liquid; 5.3 Turbulent Solidification; 5.3.1 Review of Unsteady RANS Modeling of a Solidification; 5.3.2 Conditions for the DNS of Convection-Driven Solidification; 5.4 Microscale Phase-Change Phenomena; 5.4.1 Basic Modeling Concepts; 5.4.2 Modified Cellular Automaton Model; 5.4.3 Virtual Interface Tracking Model; 5.5 Modeling of Crystal Growth 5.5.1 Modeling Approaches |
| Record Nr. | UNINA-9910810441703321 |
|
Nikrityuk Petr A
|
||
| Weinheim, Germany, : Wiley-VCH Verlag, c2011 | ||
| Materiale a stampa | ||
| Lo trovi qui: Univ. Federico II | ||
| ||