
Heat Conduction: Methods, Applications and Research
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Content
- Intro
- HEAT CONDUCTIONMETHODS, APPLICATIONSAND RESEARCH
- HEAT CONDUCTIONMETHODS, APPLICATIONSAND RESEARCH
- CONTENTS
- PREFACE
- Chapter 1APPROXIMATE SOLUTIONSTO THE ONE-PHASE STEFAN PROBLEMWITH NON-LINEARTEMPERATURE-DEPENDENT THERMALCONDUCTIVITY
- Abstract
- 1. Introduction
- 2. Mathematical Formulation and Exact Solution
- 3. Heat Balance Integral Methods
- 3.1. Approximate Solution Using the Classical Heat BalanceIntegral Method
- 3.2. Approximate Solution Using an Alternative of the HeatBalance Integral Method
- 3.3. Approximate Solution Using a Refined Balance Heat IntegralMethod
- 4. Comparisons between Solutions
- Acknowledgments
- Conclusion
- References
- Chapter 2APPLICATION OF VARIATIONAL INTEGRALMETHOD TO ANALYZE VARIETYOF REWETTING PROBLEMS
- Abstract
- 1. Introduction
- 1.1. Method of Variational Calculus
- 1.1.1. Sparrow and Siegel [2] Approach
- 1.1.2. Arpaci [3] Approach
- 1.2. Application of VIM to Solve Rewetting Problems
- 1.2.1. Two Region Rewetting Model
- Quasi-steady assumption
- One-dimensional formulation
- Sparrow and Siegel [2] approach
- 1.2.2. The Effect of Precursory Cooling on Rewetting of Hot Vertical
- Theoretical analysis
- Solution Procedure
- 1.2.3. The Effect of Property Variation on Rewetting Velocity
- Theoretical analysis
- Solution procedure
- 1.2.4. Multiregion Rewetting Model [23]
- Solution procedure
- Model (1)
- Model (2)
- Model (3)
- 1.2.5. Multi-Region Rewetting Model with Precursory Cooling [25] Several
- Theoretical analysis
- 2. Results and Discussion
- Conclusion
- References
- Chapter 3 THE HEAT RADIATION DIFFUSION EQUATION WITH MEMORY: CONSTITUTIVE APPROACH AND APPROXIMATE INTEGRAL-BALANCE SOLUTIONS
- Abstract
- 1. Introduction
- 2. The Nonlinear Heat Radiation Diffusion Equation:Classical Formulation and Memory Fffects
- 2.1. The Heat Radiation Diffusion without Inertia(without Flux Relaxation)
- 2.2. Memory Formalism and Flux Damping (Relaxation)
- 2.3. The Heat Radiation Diffusion with Inertia:Model Formulation
- 3. Solution Approach: A Necessary Background aboutthe Techniques Used
- 3.1. Integral Balance Method
- 3.2. Assumed Profile
- 3.3. Transformation of the Diffusion Term and the GoverningEquation to a Degenerate Equation
- 4. DIM Solutions: Constant Density Cases
- 4.1. Step Change of Temperature at the Boundary
- 4.2. Temperature-Independent Properties with Time-DependentBoundary Condition (Marshak's Problem)
- 4.2.1. Marshak's Approach
- 4.2.2. Garrnier's Problem: Power-Law Time Dependent BoundaryTemperature
- Conclusion
- References
- Chapter 4FUNDAMENTAL SOLUTIONS TO THE CAUCHYAND DIRICHLET PROBLEMS FOR A HEATCONDUCTION EQUATION EQUIPPEDWITH THE CAPUTO-FABRIZIODIFFERENTIATION
- Abstract
- 1. Introduction
- 2. Preliminaries
- 3. Fundamental Solution of The Cauchy Problem
- 4. Fundamental Solutions to the Dirichlet Problem
- Conclusion
- References
- Chapter 5ABOUT THE HEAT CONDUCTION IMPACTON THE THERMOSOLUTAL STABILITYWITHIN ANNULUS: SILICON CARBIDECERAMIC CASE
- Abstract
- 1. Introduction
- 1.1. Thermosolutal Convection Over the Years
- 1.2. About the Heat Conduction Limit
- 1.3. Aim
- 2. Conductive Fluids between Modelling and Constitutive Equations
- 3. Nature of the Porous Matrix
- 4. Problem Statement and Mathematical Formulation
- 4.1. Problem Statement
- 4.2. Mathematical Formulation
- 5. NumericalModelisation and Code Validity
- 5.1. Numerical Procedure
- 5.2. Brief Code Validation
- 6. Results and Discussion
- 6.1. About the Order of Magnitude Analysis
- 6.2. About the Conduction and the Thermosolutal Stability-Limit
- 6.2.1. Impact of the Boundary Layers Ratio
- 6.2.2. Impact of the Buoyancy Ratio
- 6.2.3. The Transition Phase Against the Annulus Aspect Ratio
- 6.3. About the Heat Conduction and the Oscillatory Flow-Limit
- 6.3.1. Heat Conduction Limit at Fluid Annulus
- 6.3.2. Oscillation Stability Limit
- Conclusion
- References
- Chapter 6HYGROTHERMAL TRANSFERSIN POROUS MEDIA
- Abstract
- 1. Preliminary Considerations on PorousMedia-Projection on Materials
- 1.1. Porous Media, Status of Transfer
- 1.2. Parameters Characterizing the Porous Media
- 1.2.1. Representative Elementary Volume (R.E.V.)
- 1.2.2. Porosity
- 1.2.3. Intrinsic and Apparent Permeability
- 1.3. Interaction of Moisture between the Material and Air
- 1.3.1. Humid Air
- 1.3.2. Dew Temperature
- 1.3.3. RelativeHumidity
- 1.4. Moisture Content
- 1.4.1. Total Pressure
- 2. Method of Confining Moisture in PorousMedia
- 2.1. AdsorbedWater
- 2.2. CapillaryWater
- 2.3. The Hysteresis
- 3. Quantitative Analysis of Moisture TransferPhenomena
- 3.1. Molecular Diffusion
- 3.2. KNUDSEN Transport and Surface Scattering
- 3.3. Thermal Diffusion
- 4. Main Models ofWater Transfer
- 4.1. Darcy's Law (1856)
- 4.2. The Empirical Model of Brinkman
- 4.3. Model with Driving Potential of Steam Pressure/CapillaryPressure
- 4.3.1. Pedersen Model
- 4.4. Liquid DiffusionModel
- 4.4.1. Richards Model
- 4.5. Water/Temperature Transfer Models
- 4.5.1. Model of Philip and De Vries (P.D.V)
- 4.6. Total Pressure Driving Potential Models/Steam Content
- 5. Overview of Driving Potential of Coupled Heat andMoisture Transfer
- 6. Modeling Results
- Conclusion
- References
- Chapter 7ENERGY STORAGE USING PHASECHANGE MATERIALS
- Abstract
- 1. Phase Change Materials for Energy Storage
- 1.1. General Introduction
- 1.2. Strategies in Simulating the Phase Change Source Term
- 2. Properties and Applications of PCMs
- 2.1. Relative Properties of PCMs
- 2.2. Applications of PCMs
- 3. Some Solutions in Phase Change Problems
- 3.1. Analytical Solutions in Semi-Infinite Domain
- 3.2. Short Time Solution in Rectangular Corner
- 3.3. Energy Analysis in Global Freezing Process
- 3.4. A Semi-Analytical Solution in Bounded Domain
- 3.4.1. Calculation of Short Time Solution
- 3.4.2. Calculation of the Interface Position in the Stationary Case
- 3.4.3. Stefan's Problem in a
- 3.5. Multi-Phase Problem in a Cartesian Domain
- 3.6. Phase Change Problem in a Cylindrical Domain
- Conclusion
- References
- ABOUT THE EDITORS
- INDEX
- Blank Page
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