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Thermal convection [[electronic resource] ] : patterns, evolution, and stability (historical background and current status) / / Marcello Lappa
| Thermal convection [[electronic resource] ] : patterns, evolution, and stability (historical background and current status) / / Marcello Lappa |
| Autore | Lappa Marcello |
| Pubbl/distr/stampa | Hoboken, N.J., : Wiley, 2009 |
| Descrizione fisica | 1 online resource (692 p.) |
| Disciplina |
541.36
620.11296 |
| Soggetto topico |
Thermal conductivity
Density currents Viscous flow Fluid dynamics |
| ISBN |
1-282-37960-7
9786612379604 0-470-74998-9 0-470-74999-7 |
| Formato | Materiale a stampa  |
| Livello bibliografico | Monografia |
| Lingua di pubblicazione | eng |
| Nota di contenuto |
Thermal Convection; Contents; Preface; Acknowledgements; 1 Equations, General Concepts and Methods of Analysis; 1.1 Pattern Formation and Nonlinear Dynamics; 1.1.1 Some Fundamental Concepts: Pattern, Interrelation and Scale; 1.1.2 PDEs, Symmetry and Nonequilibrium Phenomena; 1.2 The Navier-Stokes Equations; 1.2.1 A Satisfying Microscopic Derivation of the Balance Equations; 1.2.2 A Statistical Mechanical Theory of Transport Processes; 1.2.3 The Continuity Equation; 1.2.4 The Momentum Equation; 1.2.5 The Total Energy Equation; 1.2.6 The Budget of Internal Energy; 1.2.7 Newtonian Fluids
1.2.8 Some Considerations About the Dynamics of Vorticity1.2.9 Incompressible Formulation of the Balance Equations; 1.2.10 Nondimensional Form of the Equations for Thermal Problems; 1.3 Energy Equality and Dissipative Structures; 1.4 Flow Stability, Bifurcations and Transition to Chaos; 1.5 Linear Stability Analysis: Principles and Methods; 1.5.1 Conditional Stability and Infinitesimal Disturbances; 1.5.2 The Exponential Matrix and the Eigenvalue Problem; 1.5.3 Linearization of the Navier-Stokes Equations 1.5.4 A Simple Example: The Stability of a Parallel Flow with an Inflectional Velocity Profile1.5.5 Weaknesses and Limits of the Linear Stability Approach; 1.6 Energy Stability Theory; 1.6.1 A Global Budget for the Generalized Disturbance Energy; 1.6.2 The Extremum Problem; 1.7 Numerical Integration of the Navier-Stokes Equations; 1.7.1 Vorticity Methods; 1.7.2 Primitive Variables Methods; 1.8 Some Universal Properties of Chaotic States; 1.8.1 Feigenbaum, Ruelle-Takens and Manneville-Pomeau Scenarios; 1.8.2 Phase Trajectories, Attractors and Strange Attractors 1.8.3 The Lorenz Model and the Butterfly Effect1.8.4 A Possible Quantification of SIC: The Lyapunov Spectrum; 1.8.5 The Mandelbrot Set: The Ubiquitous Connection Between Chaos and Fractals; 1.9 The Maxwell Equations; 2 Classical Models, Characteristic Numbers and Scaling Arguments; 2.1 Buoyancy Convection and the Boussinesq Model; 2.2 Convection in Space; 2.2.1 A Definition of Microgravity; 2.2.2 Experiments in Space; 2.2.3 Surface Tension-driven Flows; 2.2.4 Acceleration Disturbances on Orbiting Platforms and Vibrational Flows; 2.3 Marangoni Flow 2.3.1 The Genesis and Relevant Nondimensional Numbers2.3.2 Microzone Facilities and Microscale Experimentation; 2.3.3 A Paradigm Model: The Liquid Bridge; 2.4 Exact Solutions of the Navier-Stokes Equations for Thermal Problems; 2.4.1 Thermogravitational Convection: The Hadley Flow; 2.4.2 Marangoni Flow; 2.4.3 Hybrid States; 2.4.4 General Properties; 2.4.5 The Infinitely Long Liquid Bridge; 2.4.6 Inclined Systems; 2.5 Conductive, Transition and Boundary-layer Regimes; 3 Examples of Thermal Fluid Convection and Pattern Formation in Nature and Technology 3.1 Technological Processes: Small-scale Laboratory and Industrial Setups |
| Record Nr. | UNINA-9910139959803321 |
Lappa Marcello
|
||
| Hoboken, N.J., : Wiley, 2009 | ||
| Materiale a stampa | ||
| Lo trovi qui: Univ. Federico II | ||
| ||
Thermal convection [[electronic resource] ] : patterns, evolution, and stability (historical background and current status) / / Marcello Lappa
| Thermal convection [[electronic resource] ] : patterns, evolution, and stability (historical background and current status) / / Marcello Lappa |
| Autore | Lappa Marcello |
| Pubbl/distr/stampa | Hoboken, N.J., : Wiley, 2009 |
| Descrizione fisica | 1 online resource (692 p.) |
| Disciplina |
541.36
620.11296 |
| Soggetto topico |
Thermal conductivity
Density currents Viscous flow Fluid dynamics |
| ISBN |
1-282-37960-7
9786612379604 0-470-74998-9 0-470-74999-7 |
| Formato | Materiale a stampa |
| Livello bibliografico | Monografia |
| Lingua di pubblicazione | eng |
| Nota di contenuto |
Thermal Convection; Contents; Preface; Acknowledgements; 1 Equations, General Concepts and Methods of Analysis; 1.1 Pattern Formation and Nonlinear Dynamics; 1.1.1 Some Fundamental Concepts: Pattern, Interrelation and Scale; 1.1.2 PDEs, Symmetry and Nonequilibrium Phenomena; 1.2 The Navier-Stokes Equations; 1.2.1 A Satisfying Microscopic Derivation of the Balance Equations; 1.2.2 A Statistical Mechanical Theory of Transport Processes; 1.2.3 The Continuity Equation; 1.2.4 The Momentum Equation; 1.2.5 The Total Energy Equation; 1.2.6 The Budget of Internal Energy; 1.2.7 Newtonian Fluids
1.2.8 Some Considerations About the Dynamics of Vorticity1.2.9 Incompressible Formulation of the Balance Equations; 1.2.10 Nondimensional Form of the Equations for Thermal Problems; 1.3 Energy Equality and Dissipative Structures; 1.4 Flow Stability, Bifurcations and Transition to Chaos; 1.5 Linear Stability Analysis: Principles and Methods; 1.5.1 Conditional Stability and Infinitesimal Disturbances; 1.5.2 The Exponential Matrix and the Eigenvalue Problem; 1.5.3 Linearization of the Navier-Stokes Equations 1.5.4 A Simple Example: The Stability of a Parallel Flow with an Inflectional Velocity Profile1.5.5 Weaknesses and Limits of the Linear Stability Approach; 1.6 Energy Stability Theory; 1.6.1 A Global Budget for the Generalized Disturbance Energy; 1.6.2 The Extremum Problem; 1.7 Numerical Integration of the Navier-Stokes Equations; 1.7.1 Vorticity Methods; 1.7.2 Primitive Variables Methods; 1.8 Some Universal Properties of Chaotic States; 1.8.1 Feigenbaum, Ruelle-Takens and Manneville-Pomeau Scenarios; 1.8.2 Phase Trajectories, Attractors and Strange Attractors 1.8.3 The Lorenz Model and the Butterfly Effect1.8.4 A Possible Quantification of SIC: The Lyapunov Spectrum; 1.8.5 The Mandelbrot Set: The Ubiquitous Connection Between Chaos and Fractals; 1.9 The Maxwell Equations; 2 Classical Models, Characteristic Numbers and Scaling Arguments; 2.1 Buoyancy Convection and the Boussinesq Model; 2.2 Convection in Space; 2.2.1 A Definition of Microgravity; 2.2.2 Experiments in Space; 2.2.3 Surface Tension-driven Flows; 2.2.4 Acceleration Disturbances on Orbiting Platforms and Vibrational Flows; 2.3 Marangoni Flow 2.3.1 The Genesis and Relevant Nondimensional Numbers2.3.2 Microzone Facilities and Microscale Experimentation; 2.3.3 A Paradigm Model: The Liquid Bridge; 2.4 Exact Solutions of the Navier-Stokes Equations for Thermal Problems; 2.4.1 Thermogravitational Convection: The Hadley Flow; 2.4.2 Marangoni Flow; 2.4.3 Hybrid States; 2.4.4 General Properties; 2.4.5 The Infinitely Long Liquid Bridge; 2.4.6 Inclined Systems; 2.5 Conductive, Transition and Boundary-layer Regimes; 3 Examples of Thermal Fluid Convection and Pattern Formation in Nature and Technology 3.1 Technological Processes: Small-scale Laboratory and Industrial Setups |
| Record Nr. | UNINA-9910829961403321 |
|
Lappa Marcello
|
||
| Hoboken, N.J., : Wiley, 2009 | ||
| Materiale a stampa | ||
| Lo trovi qui: Univ. Federico II | ||
| ||
Soggetto topico
-
Density currents
(2)
- Fluid dynamics (2)
- Thermal conductivity (2)
- Viscous flow (2)