Finite difference methods in heat transfer / M. Necati ÉOzisik

Public ISBD Title : Finite difference methods in heat transfer Material Type: printed text Authors: M. Necati ÉOzisik (1923-2008), Author ; Helcio R. B Orlande (1965-.), Author ; Marcelo-José Colaço, Author ; Renato Machado Cotta (1960-..), Author Edition statement: Second edition Publisher: Boca Raton (Fla.) : CRC press Publication Date: [2017] Other publisher: Taylor & Francis Group Series: Heat transfer Pagination: 1 vol. (XX-578 p.) Size: 25 cm ISBN (or other code): 978-1-4822-4345-1 Languages : English (eng) Descriptors: Analyse numérique Différences finies Finite differences Heat Transfert de chaleur Class number: 621.4 Contents note: Machine generated contents note: 1.1.Classification of Second-Order Partial Differential Equations 1.1.1.Physical Significance of Parabolic, Elliptic, and Hyperbolic Systems 1.2.Parabolic Systems 1.3.Elliptic Systems 1.3.1.Steady-State Diffusion 1.3.2.Steady-State Advection-Diffusion 1.3.3.Fluid Flow 1.4.Hyperbolic Systems 1.5.Systems of Equations 1.5.1.Characterization of System of Equations 1.5.2.Wave Equation 1.6.Boundary Conditions 1.7.Uniqueness of the Solution Problems 2.1.Taylor Series Formulation 2.1.1.Finite Difference Approximation of First Derivative 2.1.2.Finite Difference Approximation of Second Derivative 2.1.3.Differencing via Polynomial Fitting 2.1.4.Finite Difference Approximation of Mixed Partial Derivatives 2.1.5.Changing the Mesh Size 2.1.6.Finite Difference Operators 2.2.Control Volume Approach 2.3.Boundary and Initial Conditions Note continued: 2.3.1.Discretization of Boundary Conditions with Taylor Series 2.3.1.1.Boundary Condition of the First Kind 2.3.1.2.Boundary Conditions of the Second and Third Kinds 2.3.2.Discretization of Boundary Conditions with Control Volumes 2.3.2.1.Boundary Condition of the First Kind 2.3.2.2.Boundary Condition of the Second Kind 2.3.2.3.Boundary Condition of the Third Kind 2.4.Errors Involved in Numerical Solutions 2.4.1.Round-Off Errors 2.4.2.Truncation Error 2.4.3.Discretization Error 2.4.4.Total Error 2.4.5.Stability 2.4.6.Consistency 2.5.Verification and Validation 2.5.1.Code Verification 2.5.2.Solution Verification Problems Notes 3.1.Reduction to Algebraic Equations 3.2.Direct Methods 3.2.1.Gauss Elimination Method 3.2.2.Thomas Algorithm 3.3.Iterative Methods 3.3.1.Gauss-Seidel Iteration 3.3.2.Successive Overrelaxation 3.3.3.Red-Black Ordering Scheme Note continued: 3.3.4.LU Decomposition with Iterative Improvement 3.3.5.Biconjugate Gradient Method 3.4.Nonlinear Systems Problems 4.1.Diffusive Systems 4.1.1.Slab 4.1.2.Solid Cylinder and Sphere 4.1.3.Hollow Cylinder and Sphere 4.1.4.Heat Conduction through Fins 4.1.4.1.Fin of Uniform Cross Section 4.1.4.2.Finite Difference Solution 4.2.Diffusive-Advective Systems 4.2.1.Stability for Steady-State Systems 4.2.2.Finite Volume Method 4.2.2.1.Interpolation Functions Problems 5.1.Diffusive Systems 5.1.1.Simple Explicit Method 5.1.1.1.Prescribed Potential at the Boundaries 5.1.1.2.Convection Boundary Conditions 5.1.1.3.Prescribed Flux Boundary Condition 5.1.1.4.Stability Considerations 5.1.1.5.Effects of Boundary Conditions on Stability 5.1.1.6.Effects of r on Truncation Error 5.1.1.7.Fourier Method of Stability Analysis 5.1.2.Simple Implicit Method 5.1.2.1.Stability Analysis Note continued: 5.1.3.Crank-Nicolson Method 5.1.3.1.Prescribed Heat Flux Boundary Condition 5.1.4.Combined Method 5.1.4.1.Stability of Combined Method 5.1.5.Cylindrical and Spherical Symmetry 5.1.6.Application of Simple Explicit Method 5.1.6.1.Solid Cylinder and Sphere 5.1.6.2.Stability of Solution 5.1.6.3.Hollow Cylinder and Sphere 5.1.7.Application of Simple Implicit Scheme 5.1.7.1.Solid Cylinder and Sphere 5.1.7.2.Hollow Cylinder and Sphere 5.1.8.Application of Crank-Nicolson Method 5.2.Advective-Diffusive Systems 5.2.1.Purely Advective (Wave) Equation 5.2.1.1.Upwind Method 5.2.1.2.MacCormack's Method 5.2.1.3.Warming and Beam's Method 5.2.2.Advection-Diffusion Equation 5.2.2.1.Simple Explicit Scheme 5.2.2.2.Implicit Finite Volume Method 5.3.Hyperbolic Heat Conduction Equation 5.3.1.Finite Difference Representation of Hyperbolic Heat Conduction Equation Problems 6.1.Simple Explicit Method Note continued: 6.1.1.Two-Dimensional Diffusion 6.1.2.Two-Dimensional Transient Convection-Diffusion 6.1.2.1.FTCS Differencing 6.1.2.2.Upwind Differencing 6.1.2.3.Control Volume Approach 6.2.Combined Method 6.3.ADI Method 6.4.ADE Method 6.5.An Application Related to the Hyperthermia Treatment of Cancer Problems Notes 7.1.Lagging Properties by One Time Step 7.2.Use of Three-Time-Level Implicit Scheme 7.2.1.Internal Nodes 7.2.2.Limiting Case R = 0 for Cylinder and Sphere 7.2.3.Boundary Nodes 7.3.Linearization 7.3.1.Stability Criterion 7.4.False Transient 7.4.1.Simple Explicit Scheme 7.4.2.Simple Implicit Scheme 7.4.3.A Set of Diffusion Equations 7.5.Applications in Coupled Conduction and Radiation in Participating Media 7.5.1.One-Dimensional Problem with Diffusion Approximation 7.5.2.Solution of the Three-Dimensional Equation of Radiative Transfer Problems Note continued: 8.1.Vorticity-Stream Function Formulation 8.1.1.Vorticity and Stream Function 8.1.2.Finite Difference Representation of Vorticity-Stream Function Formulation 8.1.2.1.Vorticity Transport Equation 8.1.2.2.Poisson's Equation for Stream Function 8.1.2.3.Poisson's Equation for Pressure 8.1.3.Method of Solution for omega and psi 8.1.3.1.Solution for a Transient Problem 8.1.3.2.Solution for a Steady-State Problem 8.1.4.Method of Solution for Pressure 8.1.5.Treatment of Boundary Conditions 8.1.5.1.Boundary Conditions on Velocity 8.1.5.2.Boundary Conditions on pis 8.1.5.3.Boundary Condition on omega 8.1.5.4.Boundary Conditions on Pressure 8.1.5.5.Initial Condition 8.1.6.Energy Equation 8.2.Primitive Variables Formulation 8.2.1.Determination of the Velocity Field: The SIMPLEC Method 8.2.2.Treatment of Boundary Conditions 8.2.2.1.Pressure 8.2.2.2.Momentum and Energy Equations Note continued: 8.3.Two-Dimensional Steady Laminar Boundary Layer Flow Problems 9.1.Quasi-One-Dimensional Compressible Flow 9.1.1.Solution with MacCormack's Method 9.1.2.Solution with WAF-TVD Method 9.2.Two-Dimensional Compressible Flow Problems 10.1.Mathematical Formulation of Phase Change Problems 10.1.1.Interface Condition 10.1.2.Generalization to Multidimensions 10.1.3.Dimensionless Variables 10.1.4.Mathematical Formulation 10.2.Variable Time Step Approach for Single-Phase Solidification 10.2.1.Finite Difference Approximation 10.2.1.1.Differential Equation 10.2.1.2.Boundary Condition at x = 0 10.2.1.3.Interface Conditions 10.2.2.Determination of Time Steps 10.2.2.1.Starting Time Step Deltat0 10.2.2.2.Time Step Deltat1 10.2.2.3.Time Step Deltatn 10.3.Variable Time Step Approach for Two-Phase Solidification 10.3.1.Finite Difference Approximation 10.3.1.1.Equation for the Solid Phase Note continued: 10.3.1.2.Boundary Condition at x = 0 10.3.1.3.Equation for the Liquid Phase 10.3.1.4.Interface Conditions 10.3.2.Determination of Time Steps 10.3.2.1.Starting Time Step Ato 10.3.2.2.Time Step Deltat1 10.3.2.3.Time Steps Deltatn, (2 < or = to n < or = to N 4) 10.3.2.4.Time Step DeltatN-3 10.3.2.5.Time Step DeltatN-2 10.3.2.6.Time Step DeltatN-1 10.4.Enthalpy Method 10.4.1.Explicit Enthalpy Method: Phase Change with Single Melting Temperature 10.4.1.1.Algorithm for Explicit Method 10.4.1.2.Interpretation of Enthalpy Results 10.4.1.3.Improved Algorithm for Explicit Method 10.4.2.Implicit Enthalpy Method: Phase Change with Single Melting Temperature 10.4.2.1.Algorithm for Implicit Method 10.4.3.Explicit Enthalpy Method: Phase Change over a Temperature Range 10.5.Phase Change Model for Convective-Diffusive Problems 10.5.1.Model for the Passive Scalar Transport Equation Note continued: 10.5.2.Model for the Energy Equation Problems 11.1.Coordinate Transformation Relations 11.1.1.Gradient 11.1.2.Divergence 11.1.3.Laplacian 11.1.4.Normal Derivatives 11.1.5.Tangential Derivatives 11.2.Basic Ideas in Simple Transformations 11.3.Basic Ideas in Numerical Grid Generation and Mapping 11.4.Boundary Value Problem of Numerical Grid Generation 11.5.Finite Difference Representation of Boundary Value Problem of Numerical Grid Generation 11.6.Steady-State Heat Conduction in Irregular Geometry 11.7.Steady-State Laminar Free Convection in Irregular Enclosures-Vorticity-Stream Function Formulation 11.7.1.The Nusselt Number 11.7.2.Results 11.8.Transient Laminar Free Convection in Irregular Enclosures-Primitive Variables Formulation 11.9.Computational Aspects for the Evaluation of Metrics 11.9.1.One-Dimensional Advection-Diffusion Equation 11.9.2.Two-Dimensional Heat Conduction in a Hollow Sphere Note continued: Problems Notes 12.1.Combining Finite Differences and Integral Transforms 12.1.1.The Hybrid Approach 12.1.2.Hybrid Approach Application: Transient Forced Convection in Channels 12.2.Unified Integral Transforms 12.2.1.Total Transformation 12.2.2.Partial Transformation 12.2.3.Computational Algorithm 12.2.4.Test Case 12.3.Convective Eigenvalue Problem Problems Finite difference methods in heat transfer [printed text] / M. Necati ÉOzisik (1923-2008), Author ; Helcio R. B Orlande (1965-.), Author ; Marcelo-José Colaço, Author ; Renato Machado Cotta (1960-..), Author  . -  Second edition . - Boca Raton (Fla.) : CRC press : Taylor & Francis Group, [2017] . - 1 vol. (XX-578 p.) ; 25 cm. - (Heat transfer) . ISBN : 978-1-4822-4345-1 Languages : English (eng) Descriptors: Analyse numérique Différences finies Finite differences Heat Transfert de chaleur Class number: 621.4 Contents note: Machine generated contents note: 1.1.Classification of Second-Order Partial Differential Equations 1.1.1.Physical Significance of Parabolic, Elliptic, and Hyperbolic Systems 1.2.Parabolic Systems 1.3.Elliptic Systems 1.3.1.Steady-State Diffusion 1.3.2.Steady-State Advection-Diffusion 1.3.3.Fluid Flow 1.4.Hyperbolic Systems 1.5.Systems of Equations 1.5.1.Characterization of System of Equations 1.5.2.Wave Equation 1.6.Boundary Conditions 1.7.Uniqueness of the Solution Problems 2.1.Taylor Series Formulation 2.1.1.Finite Difference Approximation of First Derivative 2.1.2.Finite Difference Approximation of Second Derivative 2.1.3.Differencing via Polynomial Fitting 2.1.4.Finite Difference Approximation of Mixed Partial Derivatives 2.1.5.Changing the Mesh Size 2.1.6.Finite Difference Operators 2.2.Control Volume Approach 2.3.Boundary and Initial Conditions Note continued: 2.3.1.Discretization of Boundary Conditions with Taylor Series 2.3.1.1.Boundary Condition of the First Kind 2.3.1.2.Boundary Conditions of the Second and Third Kinds 2.3.2.Discretization of Boundary Conditions with Control Volumes 2.3.2.1.Boundary Condition of the First Kind 2.3.2.2.Boundary Condition of the Second Kind 2.3.2.3.Boundary Condition of the Third Kind 2.4.Errors Involved in Numerical Solutions 2.4.1.Round-Off Errors 2.4.2.Truncation Error 2.4.3.Discretization Error 2.4.4.Total Error 2.4.5.Stability 2.4.6.Consistency 2.5.Verification and Validation 2.5.1.Code Verification 2.5.2.Solution Verification Problems Notes 3.1.Reduction to Algebraic Equations 3.2.Direct Methods 3.2.1.Gauss Elimination Method 3.2.2.Thomas Algorithm 3.3.Iterative Methods 3.3.1.Gauss-Seidel Iteration 3.3.2.Successive Overrelaxation 3.3.3.Red-Black Ordering Scheme Note continued: 3.3.4.LU Decomposition with Iterative Improvement 3.3.5.Biconjugate Gradient Method 3.4.Nonlinear Systems Problems 4.1.Diffusive Systems 4.1.1.Slab 4.1.2.Solid Cylinder and Sphere 4.1.3.Hollow Cylinder and Sphere 4.1.4.Heat Conduction through Fins 4.1.4.1.Fin of Uniform Cross Section 4.1.4.2.Finite Difference Solution 4.2.Diffusive-Advective Systems 4.2.1.Stability for Steady-State Systems 4.2.2.Finite Volume Method 4.2.2.1.Interpolation Functions Problems 5.1.Diffusive Systems 5.1.1.Simple Explicit Method 5.1.1.1.Prescribed Potential at the Boundaries 5.1.1.2.Convection Boundary Conditions 5.1.1.3.Prescribed Flux Boundary Condition 5.1.1.4.Stability Considerations 5.1.1.5.Effects of Boundary Conditions on Stability 5.1.1.6.Effects of r on Truncation Error 5.1.1.7.Fourier Method of Stability Analysis 5.1.2.Simple Implicit Method 5.1.2.1.Stability Analysis Note continued: 5.1.3.Crank-Nicolson Method 5.1.3.1.Prescribed Heat Flux Boundary Condition 5.1.4.Combined Method 5.1.4.1.Stability of Combined Method 5.1.5.Cylindrical and Spherical Symmetry 5.1.6.Application of Simple Explicit Method 5.1.6.1.Solid Cylinder and Sphere 5.1.6.2.Stability of Solution 5.1.6.3.Hollow Cylinder and Sphere 5.1.7.Application of Simple Implicit Scheme 5.1.7.1.Solid Cylinder and Sphere 5.1.7.2.Hollow Cylinder and Sphere 5.1.8.Application of Crank-Nicolson Method 5.2.Advective-Diffusive Systems 5.2.1.Purely Advective (Wave) Equation 5.2.1.1.Upwind Method 5.2.1.2.MacCormack's Method 5.2.1.3.Warming and Beam's Method 5.2.2.Advection-Diffusion Equation 5.2.2.1.Simple Explicit Scheme 5.2.2.2.Implicit Finite Volume Method 5.3.Hyperbolic Heat Conduction Equation 5.3.1.Finite Difference Representation of Hyperbolic Heat Conduction Equation Problems 6.1.Simple Explicit Method Note continued: 6.1.1.Two-Dimensional Diffusion 6.1.2.Two-Dimensional Transient Convection-Diffusion 6.1.2.1.FTCS Differencing 6.1.2.2.Upwind Differencing 6.1.2.3.Control Volume Approach 6.2.Combined Method 6.3.ADI Method 6.4.ADE Method 6.5.An Application Related to the Hyperthermia Treatment of Cancer Problems Notes 7.1.Lagging Properties by One Time Step 7.2.Use of Three-Time-Level Implicit Scheme 7.2.1.Internal Nodes 7.2.2.Limiting Case R = 0 for Cylinder and Sphere 7.2.3.Boundary Nodes 7.3.Linearization 7.3.1.Stability Criterion 7.4.False Transient 7.4.1.Simple Explicit Scheme 7.4.2.Simple Implicit Scheme 7.4.3.A Set of Diffusion Equations 7.5.Applications in Coupled Conduction and Radiation in Participating Media 7.5.1.One-Dimensional Problem with Diffusion Approximation 7.5.2.Solution of the Three-Dimensional Equation of Radiative Transfer Problems Note continued: 8.1.Vorticity-Stream Function Formulation 8.1.1.Vorticity and Stream Function 8.1.2.Finite Difference Representation of Vorticity-Stream Function Formulation 8.1.2.1.Vorticity Transport Equation 8.1.2.2.Poisson's Equation for Stream Function 8.1.2.3.Poisson's Equation for Pressure 8.1.3.Method of Solution for omega and psi 8.1.3.1.Solution for a Transient Problem 8.1.3.2.Solution for a Steady-State Problem 8.1.4.Method of Solution for Pressure 8.1.5.Treatment of Boundary Conditions 8.1.5.1.Boundary Conditions on Velocity 8.1.5.2.Boundary Conditions on pis 8.1.5.3.Boundary Condition on omega 8.1.5.4.Boundary Conditions on Pressure 8.1.5.5.Initial Condition 8.1.6.Energy Equation 8.2.Primitive Variables Formulation 8.2.1.Determination of the Velocity Field: The SIMPLEC Method 8.2.2.Treatment of Boundary Conditions 8.2.2.1.Pressure 8.2.2.2.Momentum and Energy Equations Note continued: 8.3.Two-Dimensional Steady Laminar Boundary Layer Flow Problems 9.1.Quasi-One-Dimensional Compressible Flow 9.1.1.Solution with MacCormack's Method 9.1.2.Solution with WAF-TVD Method 9.2.Two-Dimensional Compressible Flow Problems 10.1.Mathematical Formulation of Phase Change Problems 10.1.1.Interface Condition 10.1.2.Generalization to Multidimensions 10.1.3.Dimensionless Variables 10.1.4.Mathematical Formulation 10.2.Variable Time Step Approach for Single-Phase Solidification 10.2.1.Finite Difference Approximation 10.2.1.1.Differential Equation 10.2.1.2.Boundary Condition at x = 0 10.2.1.3.Interface Conditions 10.2.2.Determination of Time Steps 10.2.2.1.Starting Time Step Deltat0 10.2.2.2.Time Step Deltat1 10.2.2.3.Time Step Deltatn 10.3.Variable Time Step Approach for Two-Phase Solidification 10.3.1.Finite Difference Approximation 10.3.1.1.Equation for the Solid Phase Note continued: 10.3.1.2.Boundary Condition at x = 0 10.3.1.3.Equation for the Liquid Phase 10.3.1.4.Interface Conditions 10.3.2.Determination of Time Steps 10.3.2.1.Starting Time Step Ato 10.3.2.2.Time Step Deltat1 10.3.2.3.Time Steps Deltatn, (2 < or = to n < or = to N 4) 10.3.2.4.Time Step DeltatN-3 10.3.2.5.Time Step DeltatN-2 10.3.2.6.Time Step DeltatN-1 10.4.Enthalpy Method 10.4.1.Explicit Enthalpy Method: Phase Change with Single Melting Temperature 10.4.1.1.Algorithm for Explicit Method 10.4.1.2.Interpretation of Enthalpy Results 10.4.1.3.Improved Algorithm for Explicit Method 10.4.2.Implicit Enthalpy Method: Phase Change with Single Melting Temperature 10.4.2.1.Algorithm for Implicit Method 10.4.3.Explicit Enthalpy Method: Phase Change over a Temperature Range 10.5.Phase Change Model for Convective-Diffusive Problems 10.5.1.Model for the Passive Scalar Transport Equation Note continued: 10.5.2.Model for the Energy Equation Problems 11.1.Coordinate Transformation Relations 11.1.1.Gradient 11.1.2.Divergence 11.1.3.Laplacian 11.1.4.Normal Derivatives 11.1.5.Tangential Derivatives 11.2.Basic Ideas in Simple Transformations 11.3.Basic Ideas in Numerical Grid Generation and Mapping 11.4.Boundary Value Problem of Numerical Grid Generation 11.5.Finite Difference Representation of Boundary Value Problem of Numerical Grid Generation 11.6.Steady-State Heat Conduction in Irregular Geometry 11.7.Steady-State Laminar Free Convection in Irregular Enclosures-Vorticity-Stream Function Formulation 11.7.1.The Nusselt Number 11.7.2.Results 11.8.Transient Laminar Free Convection in Irregular Enclosures-Primitive Variables Formulation 11.9.Computational Aspects for the Evaluation of Metrics 11.9.1.One-Dimensional Advection-Diffusion Equation 11.9.2.Two-Dimensional Heat Conduction in a Hollow Sphere Note continued: Problems Notes 12.1.Combining Finite Differences and Integral Transforms 12.1.1.The Hybrid Approach 12.1.2.Hybrid Approach Application: Transient Forced Convection in Channels 12.2.Unified Integral Transforms 12.2.1.Total Transformation 12.2.2.Partial Transformation 12.2.3.Computational Algorithm 12.2.4.Test Case 12.3.Convective Eigenvalue Problem Problems

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Finite elements / Allen J Baker

Public ISBD Title : Finite elements : computational engineering sciences Material Type: printed text Authors: Allen J Baker (1936-..), Author Publisher: Chichester (UK) : John Wiley & Sons Publication Date: C 2012 Pagination: 1 vol. (XX-267 p.) Layout: ill Size: 25 cm ISBN (or other code): 978-1-119-94050-0 Price: 98,10 EUR General note: Contient des exercices Languages : English (eng) Descriptors: Éléments finis, Méthode des Ingénierie Milieux continus, Mécanique des Transfert de chaleur Abstract: "Uniting theory with hands-on computer practice, this book gives readers a firm appreciation of the error mechanisms and control that underlie discrete approximation implementations in the engineering sciences. Key features : illustrative examples include heat conduction, structural mechanics, mechanical vibrations, heat transfer with convection and radiation, fluid mechanics and heat and mass transport ; takes a cross-discipline continuum mechanics viewpoint ; includes Matlab toolbox and .m data files on a companion website, immediately enabling hands-on computing in all covered disciplines. It provides a holistic view of the topic from covering the different engineering problems that can be solved using finite element to how each particular method can be implemented on a computer. Computational aspects of the method are provided on a companion website facilitating engineering implementation in an easy way." Finite elements : computational engineering sciences [printed text] / Allen J Baker (1936-..), Author . - Chichester (UK) : John Wiley & Sons, C 2012 . - 1 vol. (XX-267 p.) : ill ; 25 cm. ISBN : 978-1-119-94050-0 : 98,10 EUR Contient des exercices Languages : English (eng) Descriptors: Éléments finis, Méthode des Ingénierie Milieux continus, Mécanique des Transfert de chaleur Abstract: "Uniting theory with hands-on computer practice, this book gives readers a firm appreciation of the error mechanisms and control that underlie discrete approximation implementations in the engineering sciences. Key features : illustrative examples include heat conduction, structural mechanics, mechanical vibrations, heat transfer with convection and radiation, fluid mechanics and heat and mass transport ; takes a cross-discipline continuum mechanics viewpoint ; includes Matlab toolbox and .m data files on a companion website, immediately enabling hands-on computing in all covered disciplines. It provides a holistic view of the topic from covering the different engineering problems that can be solved using finite element to how each particular method can be implemented on a computer. Computational aspects of the method are provided on a companion website facilitating engineering implementation in an easy way."

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Transferts thermiques / Alain Triboix

Public ISBD Title : Transferts thermiques : conduction, convection, rayonnement, échangeurs de chaleur ; méthodes analytiques avec 49 problèmes d'application résolus Material Type: printed text Authors: Alain Triboix, Author ; Jean-Baptiste Bouvenot, Author Publisher: Paris : Éditions Eyrolles Publication Date: DL 2021 Other publisher: 93-La Courneuve : Isiprint Pagination: 1 vol. (VIII-314 p.) Layout: ill. Size: 24 cm ISBN (or other code): 978-2-212-67944-1 Price: 39 EUR General note: Bibliogr. p. 313-314 Languages : French (fre) Descriptors: Transfert de chaleur Class number: 621.4 Abstract: Transferts thermiques. Théorie et applications : méthode analytique Conduction. Convection. Rayonnement. Echangeurs de chaleur avec 44 problèmes  d'application résolus Méthodes et formulaires Destiné aux futurs professionnels de l'industrie et de la construction, ce manuel illustre l'ensemble des connaissances théoriques par des cas d'études issus de l'enseignement délivré à l'INSA de Strasbourg. Dans ce volume correspondant au premier cycle de l'enseignement supérieurr (Licence) les auteurs montrent comment mettre en oeuvre les méthodes analytiques Sommaire Sommaire : Introduction Nomenclature   MÉTHODES & FORMULAIRES 1. Conduction 2. Convection 3. Rayonnement 4. Echangeurs de chaleur Problèmes résolus Annexes (propriétés thermophysiques des matériaux, de l'air et de l'eau) Unités. Bibliographie.Index Transferts thermiques : conduction, convection, rayonnement, échangeurs de chaleur ; méthodes analytiques avec 49 problèmes d'application résolus [printed text] / Alain Triboix, Author ; Jean-Baptiste Bouvenot, Author . - Paris : Éditions Eyrolles : 93-La Courneuve : Isiprint, DL 2021 . - 1 vol. (VIII-314 p.) : ill. ; 24 cm. ISBN : 978-2-212-67944-1 : 39 EUR Bibliogr. p. 313-314 Languages : French (fre) Descriptors: Transfert de chaleur Class number: 621.4 Abstract: Transferts thermiques. Théorie et applications : méthode analytique Conduction. Convection. Rayonnement. Echangeurs de chaleur avec 44 problèmes  d'application résolus Méthodes et formulaires Destiné aux futurs professionnels de l'industrie et de la construction, ce manuel illustre l'ensemble des connaissances théoriques par des cas d'études issus de l'enseignement délivré à l'INSA de Strasbourg. Dans ce volume correspondant au premier cycle de l'enseignement supérieurr (Licence) les auteurs montrent comment mettre en oeuvre les méthodes analytiques Sommaire Sommaire : Introduction Nomenclature   MÉTHODES & FORMULAIRES 1. Conduction 2. Convection 3. Rayonnement 4. Echangeurs de chaleur Problèmes résolus Annexes (propriétés thermophysiques des matériaux, de l'air et de l'eau) Unités. Bibliographie.Index

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Transferts thermiques / Jean Taine

Public ISBD Title : Transferts thermiques : introduction aux transferts d'énergie Material Type: printed text Authors: Jean Taine (1949-....), Author ; Franck Enguehard, Author ; Estelle Iacona, Author Edition statement: 6e éd. Publisher: Malakoff : Dunod Publication Date: DL 2021 Other publisher: 95-Domont : Dupli-print Series: Sciences sup, ISSN 1636-2217 Pagination: 1 vol. (XV-463 p.) Layout: ill. Size: 24 cm ISBN (or other code): 978-2-10-082166-2 Price: 49 EUR General note: La couv. porte en plus : "cours et exercices corrigés" Bibliogr. p. 452-460. Index Languages : French (fre) Descriptors: Transfert de chaleur Class number: 536.2 Abstract: Les transferts thermiques sont une science clé de l'énergie. Cet ouvrage aborde les principaux modes de transferts d'énergie : la conduction, le rayonnement et la convection.Ces phénomènes très différents, mais pouvant interagir, doivent être connus de l'étudiant qui sera confronté un jour ou l'autre à un problème de transfert thermique. Il trouvera dans ce cours de nombreuses applications concrètes (centrales nucléaires, panneaux solaires, propulseur Vulcain...) ainsi que de nombreux exercices corrigés.Dans cette sixième édition entièrement actualisée, la priorité est donnée à la compréhension physique des phénomènes et à l'apprentissage de la modélisation physique. Le chapitre sur le rayonnement des milieux semi-transparents a été entièrement refondu pour intégrer des avancées récentes des concepts et des méthodes. Transferts thermiques : introduction aux transferts d'énergie [printed text] / Jean Taine (1949-....), Author ; Franck Enguehard, Author ; Estelle Iacona, Author  . -  6e éd. . - Malakoff : Dunod : 95-Domont : Dupli-print, DL 2021 . - 1 vol. (XV-463 p.) : ill. ; 24 cm. - (Sciences sup, ISSN 1636-2217) . ISBN : 978-2-10-082166-2 : 49 EUR La couv. porte en plus : "cours et exercices corrigés" Bibliogr. p. 452-460. Index Languages : French (fre) Descriptors: Transfert de chaleur Class number: 536.2 Abstract: Les transferts thermiques sont une science clé de l'énergie. Cet ouvrage aborde les principaux modes de transferts d'énergie : la conduction, le rayonnement et la convection.Ces phénomènes très différents, mais pouvant interagir, doivent être connus de l'étudiant qui sera confronté un jour ou l'autre à un problème de transfert thermique. Il trouvera dans ce cours de nombreuses applications concrètes (centrales nucléaires, panneaux solaires, propulseur Vulcain...) ainsi que de nombreux exercices corrigés.Dans cette sixième édition entièrement actualisée, la priorité est donnée à la compréhension physique des phénomènes et à l'apprentissage de la modélisation physique. Le chapitre sur le rayonnement des milieux semi-transparents a été entièrement refondu pour intégrer des avancées récentes des concepts et des méthodes.

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