Microporomechanics [[electronic resource] /] / Luc Dormieux, Djimédo Kondo, Franz-Josef Ulm |
Autore | Dormieux Luc |
Pubbl/distr/stampa | Chichester, West Sussex, England ; ; Hoboken, NJ, : Wiley, c2006 |
Descrizione fisica | 1 online resource (346 p.) |
Disciplina | 620.11692 |
Altri autori (Persone) |
KondoDjimédo
UlmF.-J (Franz-Josef) |
Soggetto topico |
Porous materials - Mechanical properties
Porous materials - Mechanical properties - Mathematical models Micromechanics |
ISBN |
1-280-64883-X
9786610648832 0-470-03200-6 0-470-03199-9 |
Formato | Materiale a stampa |
Livello bibliografico | Monografia |
Lingua di pubblicazione | eng |
Nota di contenuto |
Microporomechanics; Contents; Preface; Notation; 1 A Mathematical Framework for Upscaling Operations; 1.1 Representative Elementary Volume (rev); 1.2 Averaging Operations; 1.2.1 Apparent and Intrinsic Averages; 1.2.2 Spatial Derivatives of an Average; 1.2.3 Time Derivative of an Average; 1.2.4 Spatial and Time Derivatives of e; 1.3 Application to Balance Laws; 1.3.1 Mass Balance; 1.3.2 Momentum Balance; 1.4 The Periodic Cell Assumption; 1.4.1 Introduction; 1.4.2 Spatial and Time Derivative of e in the Periodic Case; 1.4.3 Spatial and Time Derivative of e of in the Periodic Case
1.4.4 Application: Micro- versus Macroscopic CompatibilityPart I Modeling of Transport Phenomena; 2 Micro(fluid)mechanics of Darcy's Law; 2.1 Darcy's Law; 2.2 Microscopic Derivation of Darcy's Law; 2.2.1 Thought Model: Viscous Flow in a Cylinder; 2.2.2 Homogenization of the Stokes System; 2.2.3 Lower Bound Estimate of the Permeability Tensor; 2.2.4 Upper Bound Estimate of the Permeability Tensor; 2.3 Training Set: Upper and Lower Bounds of the Permeability of a 2-D Microstructure; 2.3.1 Lower Bound; 2.3.2 Upper Bound; 2.3.3 Comparison 2.4 Generalization: Periodic Homogenization Based on Double-Scale Expansion2.4.1 Double-Scale Expansion Technique; 2.4.2 Extension of Darcy's Law to the Case of Deformable Porous Media; 2.5 Interaction Between Fluid and Solid Phase; 2.5.1 Macroscopic Representation of the Solid-Fluid Interaction; 2.5.2 Microscopic Representation of the Solid-Fluid Interaction; 2.6 Beyond Darcy's (Linear) Law; 2.6.1 Bingham Fluid; 2.6.2 Power-Law Fluids; 2.7 Appendix: Convexity of (d); 3 Micro-to-Macro Diffusive Transport of a Fluid Component; 3.1 Fick's Law 3.2 Diffusion without Advection in Steady State Conditions3.2.1 Periodic Homogenization of Diffusive Properties; 3.2.2 The Tortuosity Tensor; 3.2.3 Variational Approach to Periodic Homogenization; 3.2.4 The Geometrical Meaning of Tortuosity; 3.3 Double-Scale Expansion Technique; 3.3.1 Steady State Diffusion without Advection; 3.3.2 Steady State Diffusion Coupled with Advection; 3.3.3 Transient Conditions; 3.4 Training Set: Multilayer Porous Medium; 3.5 Concluding Remarks; Part II Microporoelasticity; 4 Drained Microelasticity; 4.1 The 1-D Thought Model: The Hollow Sphere 4.1.1 Macroscopic Bulk Modulus and Compressibility4.1.2 Model Extension to the Cavity; 4.1.3 Energy Point of View; 4.1.4 Displacement Boundary Conditions; 4.2 Generalization; 4.2.1 Macroscopic and Microscopic Scales; 4.2.2 Formulation of the Local Problem on the rev; 4.2.3 Uniform Stress Boundary Condition; 4.2.4 An Instructive Exercise: Capillary Pressure Effect; 4.2.5 Uniform Strain Boundary Condition; 4.2.6 The Hill Lemma; 4.2.7 The Homogenized Compliance Tensor and Stress Concentration 4.2.8 An Instructive Exercise: Example of an rev for an Isotropic Porous Medium. Hashin's Composite Sphere Assemblage |
Record Nr. | UNINA-9910143590403321 |
Dormieux Luc | ||
Chichester, West Sussex, England ; ; Hoboken, NJ, : Wiley, c2006 | ||
Materiale a stampa | ||
Lo trovi qui: Univ. Federico II | ||
|
Microporomechanics [[electronic resource] /] / Luc Dormieux, Djimédo Kondo, Franz-Josef Ulm |
Autore | Dormieux Luc |
Pubbl/distr/stampa | Chichester, West Sussex, England ; ; Hoboken, NJ, : Wiley, c2006 |
Descrizione fisica | 1 online resource (346 p.) |
Disciplina | 620.11692 |
Altri autori (Persone) |
KondoDjimédo
UlmF.-J (Franz-Josef) |
Soggetto topico |
Porous materials - Mechanical properties
Porous materials - Mechanical properties - Mathematical models Micromechanics |
ISBN |
1-280-64883-X
9786610648832 0-470-03200-6 0-470-03199-9 |
Formato | Materiale a stampa |
Livello bibliografico | Monografia |
Lingua di pubblicazione | eng |
Nota di contenuto |
Microporomechanics; Contents; Preface; Notation; 1 A Mathematical Framework for Upscaling Operations; 1.1 Representative Elementary Volume (rev); 1.2 Averaging Operations; 1.2.1 Apparent and Intrinsic Averages; 1.2.2 Spatial Derivatives of an Average; 1.2.3 Time Derivative of an Average; 1.2.4 Spatial and Time Derivatives of e; 1.3 Application to Balance Laws; 1.3.1 Mass Balance; 1.3.2 Momentum Balance; 1.4 The Periodic Cell Assumption; 1.4.1 Introduction; 1.4.2 Spatial and Time Derivative of e in the Periodic Case; 1.4.3 Spatial and Time Derivative of e of in the Periodic Case
1.4.4 Application: Micro- versus Macroscopic CompatibilityPart I Modeling of Transport Phenomena; 2 Micro(fluid)mechanics of Darcy's Law; 2.1 Darcy's Law; 2.2 Microscopic Derivation of Darcy's Law; 2.2.1 Thought Model: Viscous Flow in a Cylinder; 2.2.2 Homogenization of the Stokes System; 2.2.3 Lower Bound Estimate of the Permeability Tensor; 2.2.4 Upper Bound Estimate of the Permeability Tensor; 2.3 Training Set: Upper and Lower Bounds of the Permeability of a 2-D Microstructure; 2.3.1 Lower Bound; 2.3.2 Upper Bound; 2.3.3 Comparison 2.4 Generalization: Periodic Homogenization Based on Double-Scale Expansion2.4.1 Double-Scale Expansion Technique; 2.4.2 Extension of Darcy's Law to the Case of Deformable Porous Media; 2.5 Interaction Between Fluid and Solid Phase; 2.5.1 Macroscopic Representation of the Solid-Fluid Interaction; 2.5.2 Microscopic Representation of the Solid-Fluid Interaction; 2.6 Beyond Darcy's (Linear) Law; 2.6.1 Bingham Fluid; 2.6.2 Power-Law Fluids; 2.7 Appendix: Convexity of (d); 3 Micro-to-Macro Diffusive Transport of a Fluid Component; 3.1 Fick's Law 3.2 Diffusion without Advection in Steady State Conditions3.2.1 Periodic Homogenization of Diffusive Properties; 3.2.2 The Tortuosity Tensor; 3.2.3 Variational Approach to Periodic Homogenization; 3.2.4 The Geometrical Meaning of Tortuosity; 3.3 Double-Scale Expansion Technique; 3.3.1 Steady State Diffusion without Advection; 3.3.2 Steady State Diffusion Coupled with Advection; 3.3.3 Transient Conditions; 3.4 Training Set: Multilayer Porous Medium; 3.5 Concluding Remarks; Part II Microporoelasticity; 4 Drained Microelasticity; 4.1 The 1-D Thought Model: The Hollow Sphere 4.1.1 Macroscopic Bulk Modulus and Compressibility4.1.2 Model Extension to the Cavity; 4.1.3 Energy Point of View; 4.1.4 Displacement Boundary Conditions; 4.2 Generalization; 4.2.1 Macroscopic and Microscopic Scales; 4.2.2 Formulation of the Local Problem on the rev; 4.2.3 Uniform Stress Boundary Condition; 4.2.4 An Instructive Exercise: Capillary Pressure Effect; 4.2.5 Uniform Strain Boundary Condition; 4.2.6 The Hill Lemma; 4.2.7 The Homogenized Compliance Tensor and Stress Concentration 4.2.8 An Instructive Exercise: Example of an rev for an Isotropic Porous Medium. Hashin's Composite Sphere Assemblage |
Record Nr. | UNISA-996211213803316 |
Dormieux Luc | ||
Chichester, West Sussex, England ; ; Hoboken, NJ, : Wiley, c2006 | ||
Materiale a stampa | ||
Lo trovi qui: Univ. di Salerno | ||
|
Microporomechanics [[electronic resource] /] / Luc Dormieux, Djimédo Kondo, Franz-Josef Ulm |
Autore | Dormieux Luc |
Pubbl/distr/stampa | Chichester, West Sussex, England ; ; Hoboken, NJ, : Wiley, c2006 |
Descrizione fisica | 1 online resource (346 p.) |
Disciplina | 620.11692 |
Altri autori (Persone) |
KondoDjimédo
UlmF.-J (Franz-Josef) |
Soggetto topico |
Porous materials - Mechanical properties
Porous materials - Mechanical properties - Mathematical models Micromechanics |
ISBN |
1-280-64883-X
9786610648832 0-470-03200-6 0-470-03199-9 |
Formato | Materiale a stampa |
Livello bibliografico | Monografia |
Lingua di pubblicazione | eng |
Nota di contenuto |
Microporomechanics; Contents; Preface; Notation; 1 A Mathematical Framework for Upscaling Operations; 1.1 Representative Elementary Volume (rev); 1.2 Averaging Operations; 1.2.1 Apparent and Intrinsic Averages; 1.2.2 Spatial Derivatives of an Average; 1.2.3 Time Derivative of an Average; 1.2.4 Spatial and Time Derivatives of e; 1.3 Application to Balance Laws; 1.3.1 Mass Balance; 1.3.2 Momentum Balance; 1.4 The Periodic Cell Assumption; 1.4.1 Introduction; 1.4.2 Spatial and Time Derivative of e in the Periodic Case; 1.4.3 Spatial and Time Derivative of e of in the Periodic Case
1.4.4 Application: Micro- versus Macroscopic CompatibilityPart I Modeling of Transport Phenomena; 2 Micro(fluid)mechanics of Darcy's Law; 2.1 Darcy's Law; 2.2 Microscopic Derivation of Darcy's Law; 2.2.1 Thought Model: Viscous Flow in a Cylinder; 2.2.2 Homogenization of the Stokes System; 2.2.3 Lower Bound Estimate of the Permeability Tensor; 2.2.4 Upper Bound Estimate of the Permeability Tensor; 2.3 Training Set: Upper and Lower Bounds of the Permeability of a 2-D Microstructure; 2.3.1 Lower Bound; 2.3.2 Upper Bound; 2.3.3 Comparison 2.4 Generalization: Periodic Homogenization Based on Double-Scale Expansion2.4.1 Double-Scale Expansion Technique; 2.4.2 Extension of Darcy's Law to the Case of Deformable Porous Media; 2.5 Interaction Between Fluid and Solid Phase; 2.5.1 Macroscopic Representation of the Solid-Fluid Interaction; 2.5.2 Microscopic Representation of the Solid-Fluid Interaction; 2.6 Beyond Darcy's (Linear) Law; 2.6.1 Bingham Fluid; 2.6.2 Power-Law Fluids; 2.7 Appendix: Convexity of (d); 3 Micro-to-Macro Diffusive Transport of a Fluid Component; 3.1 Fick's Law 3.2 Diffusion without Advection in Steady State Conditions3.2.1 Periodic Homogenization of Diffusive Properties; 3.2.2 The Tortuosity Tensor; 3.2.3 Variational Approach to Periodic Homogenization; 3.2.4 The Geometrical Meaning of Tortuosity; 3.3 Double-Scale Expansion Technique; 3.3.1 Steady State Diffusion without Advection; 3.3.2 Steady State Diffusion Coupled with Advection; 3.3.3 Transient Conditions; 3.4 Training Set: Multilayer Porous Medium; 3.5 Concluding Remarks; Part II Microporoelasticity; 4 Drained Microelasticity; 4.1 The 1-D Thought Model: The Hollow Sphere 4.1.1 Macroscopic Bulk Modulus and Compressibility4.1.2 Model Extension to the Cavity; 4.1.3 Energy Point of View; 4.1.4 Displacement Boundary Conditions; 4.2 Generalization; 4.2.1 Macroscopic and Microscopic Scales; 4.2.2 Formulation of the Local Problem on the rev; 4.2.3 Uniform Stress Boundary Condition; 4.2.4 An Instructive Exercise: Capillary Pressure Effect; 4.2.5 Uniform Strain Boundary Condition; 4.2.6 The Hill Lemma; 4.2.7 The Homogenized Compliance Tensor and Stress Concentration 4.2.8 An Instructive Exercise: Example of an rev for an Isotropic Porous Medium. Hashin's Composite Sphere Assemblage |
Record Nr. | UNINA-9910829998503321 |
Dormieux Luc | ||
Chichester, West Sussex, England ; ; Hoboken, NJ, : Wiley, c2006 | ||
Materiale a stampa | ||
Lo trovi qui: Univ. Federico II | ||
|
Microporomechanics / / Luc Dormieux, Djimedo Kondo, Franz-Josef Ulm |
Autore | Dormieux Luc |
Pubbl/distr/stampa | Chichester, West Sussex, England ; ; Hoboken, NJ, : Wiley, c2006 |
Descrizione fisica | 1 online resource (346 p.) |
Disciplina | 620.11692 |
Altri autori (Persone) |
KondoDjimedo
UlmF.-J (Franz-Josef) |
Soggetto topico |
Porous materials - Mechanical properties
Porous materials - Mechanical properties - Mathematical models Micromechanics |
ISBN |
1-280-64883-X
9786610648832 0-470-03200-6 0-470-03199-9 |
Formato | Materiale a stampa |
Livello bibliografico | Monografia |
Lingua di pubblicazione | eng |
Nota di contenuto |
Microporomechanics; Contents; Preface; Notation; 1 A Mathematical Framework for Upscaling Operations; 1.1 Representative Elementary Volume (rev); 1.2 Averaging Operations; 1.2.1 Apparent and Intrinsic Averages; 1.2.2 Spatial Derivatives of an Average; 1.2.3 Time Derivative of an Average; 1.2.4 Spatial and Time Derivatives of e; 1.3 Application to Balance Laws; 1.3.1 Mass Balance; 1.3.2 Momentum Balance; 1.4 The Periodic Cell Assumption; 1.4.1 Introduction; 1.4.2 Spatial and Time Derivative of e in the Periodic Case; 1.4.3 Spatial and Time Derivative of e of in the Periodic Case
1.4.4 Application: Micro- versus Macroscopic CompatibilityPart I Modeling of Transport Phenomena; 2 Micro(fluid)mechanics of Darcy's Law; 2.1 Darcy's Law; 2.2 Microscopic Derivation of Darcy's Law; 2.2.1 Thought Model: Viscous Flow in a Cylinder; 2.2.2 Homogenization of the Stokes System; 2.2.3 Lower Bound Estimate of the Permeability Tensor; 2.2.4 Upper Bound Estimate of the Permeability Tensor; 2.3 Training Set: Upper and Lower Bounds of the Permeability of a 2-D Microstructure; 2.3.1 Lower Bound; 2.3.2 Upper Bound; 2.3.3 Comparison 2.4 Generalization: Periodic Homogenization Based on Double-Scale Expansion2.4.1 Double-Scale Expansion Technique; 2.4.2 Extension of Darcy's Law to the Case of Deformable Porous Media; 2.5 Interaction Between Fluid and Solid Phase; 2.5.1 Macroscopic Representation of the Solid-Fluid Interaction; 2.5.2 Microscopic Representation of the Solid-Fluid Interaction; 2.6 Beyond Darcy's (Linear) Law; 2.6.1 Bingham Fluid; 2.6.2 Power-Law Fluids; 2.7 Appendix: Convexity of (d); 3 Micro-to-Macro Diffusive Transport of a Fluid Component; 3.1 Fick's Law 3.2 Diffusion without Advection in Steady State Conditions3.2.1 Periodic Homogenization of Diffusive Properties; 3.2.2 The Tortuosity Tensor; 3.2.3 Variational Approach to Periodic Homogenization; 3.2.4 The Geometrical Meaning of Tortuosity; 3.3 Double-Scale Expansion Technique; 3.3.1 Steady State Diffusion without Advection; 3.3.2 Steady State Diffusion Coupled with Advection; 3.3.3 Transient Conditions; 3.4 Training Set: Multilayer Porous Medium; 3.5 Concluding Remarks; Part II Microporoelasticity; 4 Drained Microelasticity; 4.1 The 1-D Thought Model: The Hollow Sphere 4.1.1 Macroscopic Bulk Modulus and Compressibility4.1.2 Model Extension to the Cavity; 4.1.3 Energy Point of View; 4.1.4 Displacement Boundary Conditions; 4.2 Generalization; 4.2.1 Macroscopic and Microscopic Scales; 4.2.2 Formulation of the Local Problem on the rev; 4.2.3 Uniform Stress Boundary Condition; 4.2.4 An Instructive Exercise: Capillary Pressure Effect; 4.2.5 Uniform Strain Boundary Condition; 4.2.6 The Hill Lemma; 4.2.7 The Homogenized Compliance Tensor and Stress Concentration 4.2.8 An Instructive Exercise: Example of an rev for an Isotropic Porous Medium. Hashin's Composite Sphere Assemblage |
Record Nr. | UNINA-9910877728203321 |
Dormieux Luc | ||
Chichester, West Sussex, England ; ; Hoboken, NJ, : Wiley, c2006 | ||
Materiale a stampa | ||
Lo trovi qui: Univ. Federico II | ||
|
Poromechanics [[electronic resource] /] / Olivier Coussy |
Autore | Coussy Olivier |
Edizione | [2nd ed.] |
Pubbl/distr/stampa | Chichester, England ; ; Hoboken, NJ, : Wiley, c2004 |
Descrizione fisica | 1 online resource (314 p.) |
Disciplina |
620.1/1692
620.11692 |
Altri autori (Persone) | CoussyOlivier |
Soggetto topico |
Porous materials - Mechanical properties
Porous materials - Mechanical properties - Mathematical models Continuum mechanics |
Soggetto genere / forma | Electronic books. |
ISBN |
1-280-26936-7
9786610269365 0-470-09270-X 0-470-09271-8 |
Formato | Materiale a stampa |
Livello bibliografico | Monografia |
Lingua di pubblicazione | eng |
Nota di contenuto |
Poromechanics; Contents; Preface; Acknowledgements; 1 Deformation and Kinematics. Mass Balance; 1.1 The Porous Medium and the Continuum Approach; 1.1.1 Connected and Occluded Porosity. The Matrix; 1.1.2 Skeleton and Fluid Particles. Continuity Hypothesis; 1.2 The Skeleton Deformation; 1.2.1 Deformation Gradient and Transport Formulae; 1.2.2 Eulerian and Lagrangian Porosities. Void Ratio; 1.2.3 Strain Tensor; 1.2.4 Infinitesimal Transformation and the Linearized Strain Tensor; 1.3 Kinematics; 1.3.1 Particle Derivative; 1.3.2 Strain Rates; 1.4 Mass Balance; 1.4.1 Equation of Continuity
1.4.2 The Relative Flow Vector of a Fluid Mass. Filtration Vector. Fluid Mass Content 1.5 Advanced Analysis; 1.5.1 Particle Derivative with a Surface of Discontinuity; 1.5.2 Mass Balance with a Surface of Discontinuity. The Rankine-Hugoniot Jump Condition; 1.5.3 Mass Balance and the Double Porosity Network; 2 Momentum Balance. Stress Tensor; 2.1 Momentum Balance; 2.1.1 The Hypothesis of Local Forces; 2.1.2 The Momentum Balance; 2.1.3 The Dynamic Theorem; 2.2 The Stress Tensor; 2.2.1 Action-Reaction Law; 2.2.2 The Tetrahedron Lemma and the Cauchy Stress Tensor; 2.3 Equation of Motion 2.3.1 The Local Dynamic Resultant Theorem 2.3.2 The Dynamic Moment Theorem and the Symmetry of the Stress Tensor; 2.3.3 Partial Stress Tensor; 2.4 Kinetic Energy Theorem; 2.4.1 Strain Work Rates; 2.4.2 Piola-Kirchhoff Stress Tensor; 2.4.3 Kinetic Energy Theorem; 2.5 Advanced Analysis; 2.5.1 The Stress Partition Theorem; 2.5.2 Momentum Balance and the Double Porosity Network; 2.5.3 The Tortuosity Effect; 3 Thermodynamics; 3.1 Thermostatics of Homogeneous Fluids; 3.1.1 Energy Conservation and Entropy Balance; 3.1.2 Fluid State Equations. Gibbs Potential; 3.2 Thermodynamics of Porous Continua 3.2.1 Postulate of Local State 3.2.2 The First Law; 3.2.3 The Second Law; 3.3 Conduction Laws; 3.3.1 Darcy's Law; 3.3.2 Fourier's Law; 3.4 Constitutive Equations of the Skeleton; 3.4.1 State Equations of the Skeleton; 3.4.2 Complementary Evolution Laws; 3.5 Recapitulating the Laws; 3.6 Advanced Analysis; 3.6.1 Fluid Particle Head. Bernoulli Theorem; 3.6.2 Thermodynamics and the Double Porosity Network; 3.6.3 Chemically Active Porous Continua; 4 Thermoporoelasticity; 4.1 Non-linear Thermoporoelastic Skeleton; 4.1.1 Infinitesimal Transformation and State Equations 4.1.2 Tangent Thermoporoelastic Properties 4.1.3 The Incompressible Matrix and the Effective Stress; 4.2 Linear Thermoporoelastic Skeleton; 4.2.1 Linear Thermoporoelasticity; 4.2.2 Isotropic Linear Thermoporoelasticity; 4.2.3 Relations Between Skeleton and Matrix Properties; 4.2.4 Anisotropic Poroelasticity; 4.3 Thermoporoelastic Porous Material; 4.3.1 Constitutive Equations of the Saturating Fluid; 4.3.2 Constitutive Equations of the Porous Material; 4.4 Advanced Analysis; 4.4.1 Non-linear Isotropic Poroelasticity; 4.4.2 Brittle Fracture of Fluid-infiltrated Materials 4.4.3 From Poroelasticity to the Swelling of Colloidal Mixtures |
Record Nr. | UNISA-996201061503316 |
Coussy Olivier | ||
Chichester, England ; ; Hoboken, NJ, : Wiley, c2004 | ||
Materiale a stampa | ||
Lo trovi qui: Univ. di Salerno | ||
|
Poromechanics [[electronic resource] /] / Olivier Coussy |
Autore | Coussy Olivier |
Edizione | [2nd ed.] |
Pubbl/distr/stampa | Chichester, England ; ; Hoboken, NJ, : Wiley, c2004 |
Descrizione fisica | 1 online resource (314 p.) |
Disciplina |
620.1/1692
620.11692 |
Altri autori (Persone) | CoussyOlivier |
Soggetto topico |
Porous materials - Mechanical properties
Porous materials - Mechanical properties - Mathematical models Continuum mechanics |
Soggetto genere / forma | Electronic books. |
ISBN |
1-280-26936-7
9786610269365 0-470-09270-X 0-470-09271-8 |
Formato | Materiale a stampa |
Livello bibliografico | Monografia |
Lingua di pubblicazione | eng |
Nota di contenuto |
Poromechanics; Contents; Preface; Acknowledgements; 1 Deformation and Kinematics. Mass Balance; 1.1 The Porous Medium and the Continuum Approach; 1.1.1 Connected and Occluded Porosity. The Matrix; 1.1.2 Skeleton and Fluid Particles. Continuity Hypothesis; 1.2 The Skeleton Deformation; 1.2.1 Deformation Gradient and Transport Formulae; 1.2.2 Eulerian and Lagrangian Porosities. Void Ratio; 1.2.3 Strain Tensor; 1.2.4 Infinitesimal Transformation and the Linearized Strain Tensor; 1.3 Kinematics; 1.3.1 Particle Derivative; 1.3.2 Strain Rates; 1.4 Mass Balance; 1.4.1 Equation of Continuity
1.4.2 The Relative Flow Vector of a Fluid Mass. Filtration Vector. Fluid Mass Content 1.5 Advanced Analysis; 1.5.1 Particle Derivative with a Surface of Discontinuity; 1.5.2 Mass Balance with a Surface of Discontinuity. The Rankine-Hugoniot Jump Condition; 1.5.3 Mass Balance and the Double Porosity Network; 2 Momentum Balance. Stress Tensor; 2.1 Momentum Balance; 2.1.1 The Hypothesis of Local Forces; 2.1.2 The Momentum Balance; 2.1.3 The Dynamic Theorem; 2.2 The Stress Tensor; 2.2.1 Action-Reaction Law; 2.2.2 The Tetrahedron Lemma and the Cauchy Stress Tensor; 2.3 Equation of Motion 2.3.1 The Local Dynamic Resultant Theorem 2.3.2 The Dynamic Moment Theorem and the Symmetry of the Stress Tensor; 2.3.3 Partial Stress Tensor; 2.4 Kinetic Energy Theorem; 2.4.1 Strain Work Rates; 2.4.2 Piola-Kirchhoff Stress Tensor; 2.4.3 Kinetic Energy Theorem; 2.5 Advanced Analysis; 2.5.1 The Stress Partition Theorem; 2.5.2 Momentum Balance and the Double Porosity Network; 2.5.3 The Tortuosity Effect; 3 Thermodynamics; 3.1 Thermostatics of Homogeneous Fluids; 3.1.1 Energy Conservation and Entropy Balance; 3.1.2 Fluid State Equations. Gibbs Potential; 3.2 Thermodynamics of Porous Continua 3.2.1 Postulate of Local State 3.2.2 The First Law; 3.2.3 The Second Law; 3.3 Conduction Laws; 3.3.1 Darcy's Law; 3.3.2 Fourier's Law; 3.4 Constitutive Equations of the Skeleton; 3.4.1 State Equations of the Skeleton; 3.4.2 Complementary Evolution Laws; 3.5 Recapitulating the Laws; 3.6 Advanced Analysis; 3.6.1 Fluid Particle Head. Bernoulli Theorem; 3.6.2 Thermodynamics and the Double Porosity Network; 3.6.3 Chemically Active Porous Continua; 4 Thermoporoelasticity; 4.1 Non-linear Thermoporoelastic Skeleton; 4.1.1 Infinitesimal Transformation and State Equations 4.1.2 Tangent Thermoporoelastic Properties 4.1.3 The Incompressible Matrix and the Effective Stress; 4.2 Linear Thermoporoelastic Skeleton; 4.2.1 Linear Thermoporoelasticity; 4.2.2 Isotropic Linear Thermoporoelasticity; 4.2.3 Relations Between Skeleton and Matrix Properties; 4.2.4 Anisotropic Poroelasticity; 4.3 Thermoporoelastic Porous Material; 4.3.1 Constitutive Equations of the Saturating Fluid; 4.3.2 Constitutive Equations of the Porous Material; 4.4 Advanced Analysis; 4.4.1 Non-linear Isotropic Poroelasticity; 4.4.2 Brittle Fracture of Fluid-infiltrated Materials 4.4.3 From Poroelasticity to the Swelling of Colloidal Mixtures |
Record Nr. | UNISA-996454749203316 |
Coussy Olivier | ||
Chichester, England ; ; Hoboken, NJ, : Wiley, c2004 | ||
Materiale a stampa | ||
Lo trovi qui: Univ. di Salerno | ||
|
Poromechanics / / Olivier Coussy |
Autore | Coussy Olivier |
Edizione | [2nd ed.] |
Pubbl/distr/stampa | Chichester, England ; ; Hoboken, NJ, : Wiley, c2004 |
Descrizione fisica | 1 online resource (314 p.) |
Disciplina | 620.1/1692 |
Altri autori (Persone) | CoussyOlivier |
Soggetto topico |
Porous materials - Mechanical properties
Porous materials - Mechanical properties - Mathematical models Continuum mechanics |
ISBN |
1-280-26936-7
9786610269365 0-470-09270-X 0-470-09271-8 |
Formato | Materiale a stampa |
Livello bibliografico | Monografia |
Lingua di pubblicazione | eng |
Nota di contenuto |
Poromechanics; Contents; Preface; Acknowledgements; 1 Deformation and Kinematics. Mass Balance; 1.1 The Porous Medium and the Continuum Approach; 1.1.1 Connected and Occluded Porosity. The Matrix; 1.1.2 Skeleton and Fluid Particles. Continuity Hypothesis; 1.2 The Skeleton Deformation; 1.2.1 Deformation Gradient and Transport Formulae; 1.2.2 Eulerian and Lagrangian Porosities. Void Ratio; 1.2.3 Strain Tensor; 1.2.4 Infinitesimal Transformation and the Linearized Strain Tensor; 1.3 Kinematics; 1.3.1 Particle Derivative; 1.3.2 Strain Rates; 1.4 Mass Balance; 1.4.1 Equation of Continuity
1.4.2 The Relative Flow Vector of a Fluid Mass. Filtration Vector. Fluid Mass Content 1.5 Advanced Analysis; 1.5.1 Particle Derivative with a Surface of Discontinuity; 1.5.2 Mass Balance with a Surface of Discontinuity. The Rankine-Hugoniot Jump Condition; 1.5.3 Mass Balance and the Double Porosity Network; 2 Momentum Balance. Stress Tensor; 2.1 Momentum Balance; 2.1.1 The Hypothesis of Local Forces; 2.1.2 The Momentum Balance; 2.1.3 The Dynamic Theorem; 2.2 The Stress Tensor; 2.2.1 Action-Reaction Law; 2.2.2 The Tetrahedron Lemma and the Cauchy Stress Tensor; 2.3 Equation of Motion 2.3.1 The Local Dynamic Resultant Theorem 2.3.2 The Dynamic Moment Theorem and the Symmetry of the Stress Tensor; 2.3.3 Partial Stress Tensor; 2.4 Kinetic Energy Theorem; 2.4.1 Strain Work Rates; 2.4.2 Piola-Kirchhoff Stress Tensor; 2.4.3 Kinetic Energy Theorem; 2.5 Advanced Analysis; 2.5.1 The Stress Partition Theorem; 2.5.2 Momentum Balance and the Double Porosity Network; 2.5.3 The Tortuosity Effect; 3 Thermodynamics; 3.1 Thermostatics of Homogeneous Fluids; 3.1.1 Energy Conservation and Entropy Balance; 3.1.2 Fluid State Equations. Gibbs Potential; 3.2 Thermodynamics of Porous Continua 3.2.1 Postulate of Local State 3.2.2 The First Law; 3.2.3 The Second Law; 3.3 Conduction Laws; 3.3.1 Darcy's Law; 3.3.2 Fourier's Law; 3.4 Constitutive Equations of the Skeleton; 3.4.1 State Equations of the Skeleton; 3.4.2 Complementary Evolution Laws; 3.5 Recapitulating the Laws; 3.6 Advanced Analysis; 3.6.1 Fluid Particle Head. Bernoulli Theorem; 3.6.2 Thermodynamics and the Double Porosity Network; 3.6.3 Chemically Active Porous Continua; 4 Thermoporoelasticity; 4.1 Non-linear Thermoporoelastic Skeleton; 4.1.1 Infinitesimal Transformation and State Equations 4.1.2 Tangent Thermoporoelastic Properties 4.1.3 The Incompressible Matrix and the Effective Stress; 4.2 Linear Thermoporoelastic Skeleton; 4.2.1 Linear Thermoporoelasticity; 4.2.2 Isotropic Linear Thermoporoelasticity; 4.2.3 Relations Between Skeleton and Matrix Properties; 4.2.4 Anisotropic Poroelasticity; 4.3 Thermoporoelastic Porous Material; 4.3.1 Constitutive Equations of the Saturating Fluid; 4.3.2 Constitutive Equations of the Porous Material; 4.4 Advanced Analysis; 4.4.1 Non-linear Isotropic Poroelasticity; 4.4.2 Brittle Fracture of Fluid-infiltrated Materials 4.4.3 From Poroelasticity to the Swelling of Colloidal Mixtures |
Record Nr. | UNINA-9910143228203321 |
Coussy Olivier | ||
Chichester, England ; ; Hoboken, NJ, : Wiley, c2004 | ||
Materiale a stampa | ||
Lo trovi qui: Univ. Federico II | ||
|
Porous media [[electronic resource] ] : heat and mass transfer, transport and mechanics / / Jose Luis Acosta and Andres Felipe Camacho, editors |
Pubbl/distr/stampa | New York, : Nova Science Publishers, c2009 |
Descrizione fisica | 1 online resource (267 p.) |
Disciplina | 620.1/169 |
Altri autori (Persone) |
AcostaJose Luis
CamachoAndres Felipe |
Soggetto topico |
Diffusion - Mathematical models
Heat - Transmission - Mathematical models Porous materials - Industrial applications Porous materials - Mechanical properties |
Soggetto genere / forma | Electronic books. |
ISBN | 1-60741-401-5 |
Formato | Materiale a stampa |
Livello bibliografico | Monografia |
Lingua di pubblicazione | eng |
Nota di contenuto |
""POROUS MEDIA: HEAT AND MASSTRANSFER, TRANSPORT ANDMECHANICS""; ""NOTICE TO THE READER""; ""CONTENTS""; ""PREFACE""; ""MODELING REACTIVE TRANSPORT DRIVENBY SCALE DEPENDENT SEGREGATION""; ""ABSTRACT""; ""INTRODUCTION""; ""SEGREGATION""; ""SEGREGATION IN URBAN ATMOSPHERIC MODELING""; ""REACTIVE TRANSPORT AND FLOW MODELING""; ""THE TRANSPORT EQUATION""; ""TRANSPORT MODELING""; ""BIMOLECULAR REACTIVE TRANSPORT""; ""NUMERICAL SIMULATIONS""; ""SEGREGATION INTENSITY MODEL""; ""APPLYING THE MODEL: EXAMPLES AND DISCUSSION""; ""REFERENCES""
""INDUCED POROELASTIC AND THERMOELASTICSTRESS CHANGES WITHIN RESERVOIRS DURINGFLUID INJECTION AND PRODUCTION""""ABSTRACT""; ""1. INTRODUCTION""; ""2. STRESS CHANGE MEASUREMENT""; ""STRESS ARCHING EFFECTS""; ""3.1. Introduction""; ""3.2. Poroelastic Arching Ratios""; ""3.3. Thermoelastic Arching Ratios""; ""4. INDUCED STRESS CHANGE MODELING""; ""4.1. Background""; ""4.2. Elasticity Field Equations""; ""4.3. Theory of Strain Nuclei""; ""4.4. Theory of Inclusions""; ""5. THEORY OF INHOMOGENEITIES""; ""6. CASE STUDY: EKOFISK OIL FIELD""; ""6.1. Reservoir Characteristics"" ""6.2. Geomechanical Properties""""6.3. Induced Stress Change Analysis""; ""7. CONCLUSION""; ""8. NOMENCLATURE""; ""REFERENCES""; ""POROUS HYDROGELS""; ""ABSTRACT""; ""ABBREVIATIONS""; ""1. INTRODUCTION""; ""2. CLASSIFICATION OF THE POROUS HYDROGELS BY PORE SIZE""; ""3. PREPARATIVE METHODS FOR POROUS HYDROGELS""; ""3.1. Crosslinking Polymerization in the Presence of Substances that AreSolvents for Monomers, but Precipitants for Formed Polymer"" ""3.2. Crosslinking Polymerization in Presence of Soluble Substances(Particles of Sugars, Salts) which Are Washed out from theHydrogel after Polymerization""""3.3. Crosslinking Polymerization in the Presence of SubstancesReleasing Gases which Remain in the Resulting Hydrogel""; ""3.4. Freeze-Sublimation of the Hydrogel Swollen in Water(Lyophilization of Swollen Hydrogel)""; ""4. CHARACTERIZATION OF POROUS HYDROGELS""; ""4.1. Mercury Porosimetry""; ""4.2. BET Surfeace Area Measurements""; ""4.3. Scanning Electron Microscopy (SEM)""; ""4.4. Confocal Microscopy""; ""4.5. Diffusion Properties"" ""4.6. Mechanical Properties""""5. MODIFICATION OF POROUS HYDROGELS""; ""6. AUTHORÂ?S EXPERIENCE WITH POROUS HYDROGELSPREPARED IN THE PRESENCE OF POROGEN PARTICLES""; ""6.1. Porous Hydrogels (According to 3.2.) for Tissue Engine""; ""6.2. Characterization of the Porous Hydrogels Prepared According to 3.2""; ""6.3. Characterization of through-Flow Properties of the Hydrogelswith Communicating Pores""; ""7. PERSPECTIVE""; ""ACKNOWLEDGMENTS""; ""8. REFERENCES""; ""MONTE CARLO SIMULATIONS FOR THE STUDY OFDIFFUSION-LIMITED DRUG RELEASEFROM POROUS MATRICES""; ""ABSTRACT""; ""INTRODUCTION"" ""SOME DRUG RELEASE KINETIC EQUATIONS"" |
Record Nr. | UNINA-9910454581003321 |
New York, : Nova Science Publishers, c2009 | ||
Materiale a stampa | ||
Lo trovi qui: Univ. Federico II | ||
|
Porous media [[electronic resource] ] : heat and mass transfer, transport and mechanics / / Jose Luis Acosta and Andres Felipe Camacho, editors |
Pubbl/distr/stampa | New York, : Nova Science Publishers, c2009 |
Descrizione fisica | 1 online resource (267 p.) |
Disciplina | 620.1/169 |
Altri autori (Persone) |
AcostaJose Luis
CamachoAndres Felipe |
Soggetto topico |
Diffusion - Mathematical models
Heat - Transmission - Mathematical models Porous materials - Industrial applications Porous materials - Mechanical properties |
ISBN | 1-60741-401-5 |
Formato | Materiale a stampa |
Livello bibliografico | Monografia |
Lingua di pubblicazione | eng |
Nota di contenuto |
""POROUS MEDIA: HEAT AND MASSTRANSFER, TRANSPORT ANDMECHANICS""; ""NOTICE TO THE READER""; ""CONTENTS""; ""PREFACE""; ""MODELING REACTIVE TRANSPORT DRIVENBY SCALE DEPENDENT SEGREGATION""; ""ABSTRACT""; ""INTRODUCTION""; ""SEGREGATION""; ""SEGREGATION IN URBAN ATMOSPHERIC MODELING""; ""REACTIVE TRANSPORT AND FLOW MODELING""; ""THE TRANSPORT EQUATION""; ""TRANSPORT MODELING""; ""BIMOLECULAR REACTIVE TRANSPORT""; ""NUMERICAL SIMULATIONS""; ""SEGREGATION INTENSITY MODEL""; ""APPLYING THE MODEL: EXAMPLES AND DISCUSSION""; ""REFERENCES""
""INDUCED POROELASTIC AND THERMOELASTICSTRESS CHANGES WITHIN RESERVOIRS DURINGFLUID INJECTION AND PRODUCTION""""ABSTRACT""; ""1. INTRODUCTION""; ""2. STRESS CHANGE MEASUREMENT""; ""STRESS ARCHING EFFECTS""; ""3.1. Introduction""; ""3.2. Poroelastic Arching Ratios""; ""3.3. Thermoelastic Arching Ratios""; ""4. INDUCED STRESS CHANGE MODELING""; ""4.1. Background""; ""4.2. Elasticity Field Equations""; ""4.3. Theory of Strain Nuclei""; ""4.4. Theory of Inclusions""; ""5. THEORY OF INHOMOGENEITIES""; ""6. CASE STUDY: EKOFISK OIL FIELD""; ""6.1. Reservoir Characteristics"" ""6.2. Geomechanical Properties""""6.3. Induced Stress Change Analysis""; ""7. CONCLUSION""; ""8. NOMENCLATURE""; ""REFERENCES""; ""POROUS HYDROGELS""; ""ABSTRACT""; ""ABBREVIATIONS""; ""1. INTRODUCTION""; ""2. CLASSIFICATION OF THE POROUS HYDROGELS BY PORE SIZE""; ""3. PREPARATIVE METHODS FOR POROUS HYDROGELS""; ""3.1. Crosslinking Polymerization in the Presence of Substances that AreSolvents for Monomers, but Precipitants for Formed Polymer"" ""3.2. Crosslinking Polymerization in Presence of Soluble Substances(Particles of Sugars, Salts) which Are Washed out from theHydrogel after Polymerization""""3.3. Crosslinking Polymerization in the Presence of SubstancesReleasing Gases which Remain in the Resulting Hydrogel""; ""3.4. Freeze-Sublimation of the Hydrogel Swollen in Water(Lyophilization of Swollen Hydrogel)""; ""4. CHARACTERIZATION OF POROUS HYDROGELS""; ""4.1. Mercury Porosimetry""; ""4.2. BET Surfeace Area Measurements""; ""4.3. Scanning Electron Microscopy (SEM)""; ""4.4. Confocal Microscopy""; ""4.5. Diffusion Properties"" ""4.6. Mechanical Properties""""5. MODIFICATION OF POROUS HYDROGELS""; ""6. AUTHORÂ?S EXPERIENCE WITH POROUS HYDROGELSPREPARED IN THE PRESENCE OF POROGEN PARTICLES""; ""6.1. Porous Hydrogels (According to 3.2.) for Tissue Engine""; ""6.2. Characterization of the Porous Hydrogels Prepared According to 3.2""; ""6.3. Characterization of through-Flow Properties of the Hydrogelswith Communicating Pores""; ""7. PERSPECTIVE""; ""ACKNOWLEDGMENTS""; ""8. REFERENCES""; ""MONTE CARLO SIMULATIONS FOR THE STUDY OFDIFFUSION-LIMITED DRUG RELEASEFROM POROUS MATRICES""; ""ABSTRACT""; ""INTRODUCTION"" ""SOME DRUG RELEASE KINETIC EQUATIONS"" |
Record Nr. | UNINA-9910778034903321 |
New York, : Nova Science Publishers, c2009 | ||
Materiale a stampa | ||
Lo trovi qui: Univ. Federico II | ||
|
Porous media [[electronic resource] ] : heat and mass transfer, transport and mechanics / / Jose Luis Acosta and Andres Felipe Camacho, editors |
Edizione | [1st ed.] |
Pubbl/distr/stampa | New York, : Nova Science Publishers, c2009 |
Descrizione fisica | 1 online resource (267 p.) |
Disciplina | 620.1/169 |
Altri autori (Persone) |
AcostaJose Luis
CamachoAndres Felipe |
Soggetto topico |
Diffusion - Mathematical models
Heat - Transmission - Mathematical models Porous materials - Industrial applications Porous materials - Mechanical properties |
ISBN | 1-60741-401-5 |
Formato | Materiale a stampa |
Livello bibliografico | Monografia |
Lingua di pubblicazione | eng |
Nota di contenuto |
""POROUS MEDIA: HEAT AND MASSTRANSFER, TRANSPORT ANDMECHANICS""; ""NOTICE TO THE READER""; ""CONTENTS""; ""PREFACE""; ""MODELING REACTIVE TRANSPORT DRIVENBY SCALE DEPENDENT SEGREGATION""; ""ABSTRACT""; ""INTRODUCTION""; ""SEGREGATION""; ""SEGREGATION IN URBAN ATMOSPHERIC MODELING""; ""REACTIVE TRANSPORT AND FLOW MODELING""; ""THE TRANSPORT EQUATION""; ""TRANSPORT MODELING""; ""BIMOLECULAR REACTIVE TRANSPORT""; ""NUMERICAL SIMULATIONS""; ""SEGREGATION INTENSITY MODEL""; ""APPLYING THE MODEL: EXAMPLES AND DISCUSSION""; ""REFERENCES""
""INDUCED POROELASTIC AND THERMOELASTICSTRESS CHANGES WITHIN RESERVOIRS DURINGFLUID INJECTION AND PRODUCTION""""ABSTRACT""; ""1. INTRODUCTION""; ""2. STRESS CHANGE MEASUREMENT""; ""STRESS ARCHING EFFECTS""; ""3.1. Introduction""; ""3.2. Poroelastic Arching Ratios""; ""3.3. Thermoelastic Arching Ratios""; ""4. INDUCED STRESS CHANGE MODELING""; ""4.1. Background""; ""4.2. Elasticity Field Equations""; ""4.3. Theory of Strain Nuclei""; ""4.4. Theory of Inclusions""; ""5. THEORY OF INHOMOGENEITIES""; ""6. CASE STUDY: EKOFISK OIL FIELD""; ""6.1. Reservoir Characteristics"" ""6.2. Geomechanical Properties""""6.3. Induced Stress Change Analysis""; ""7. CONCLUSION""; ""8. NOMENCLATURE""; ""REFERENCES""; ""POROUS HYDROGELS""; ""ABSTRACT""; ""ABBREVIATIONS""; ""1. INTRODUCTION""; ""2. CLASSIFICATION OF THE POROUS HYDROGELS BY PORE SIZE""; ""3. PREPARATIVE METHODS FOR POROUS HYDROGELS""; ""3.1. Crosslinking Polymerization in the Presence of Substances that AreSolvents for Monomers, but Precipitants for Formed Polymer"" ""3.2. Crosslinking Polymerization in Presence of Soluble Substances(Particles of Sugars, Salts) which Are Washed out from theHydrogel after Polymerization""""3.3. Crosslinking Polymerization in the Presence of SubstancesReleasing Gases which Remain in the Resulting Hydrogel""; ""3.4. Freeze-Sublimation of the Hydrogel Swollen in Water(Lyophilization of Swollen Hydrogel)""; ""4. CHARACTERIZATION OF POROUS HYDROGELS""; ""4.1. Mercury Porosimetry""; ""4.2. BET Surfeace Area Measurements""; ""4.3. Scanning Electron Microscopy (SEM)""; ""4.4. Confocal Microscopy""; ""4.5. Diffusion Properties"" ""4.6. Mechanical Properties""""5. MODIFICATION OF POROUS HYDROGELS""; ""6. AUTHORÂ?S EXPERIENCE WITH POROUS HYDROGELSPREPARED IN THE PRESENCE OF POROGEN PARTICLES""; ""6.1. Porous Hydrogels (According to 3.2.) for Tissue Engine""; ""6.2. Characterization of the Porous Hydrogels Prepared According to 3.2""; ""6.3. Characterization of through-Flow Properties of the Hydrogelswith Communicating Pores""; ""7. PERSPECTIVE""; ""ACKNOWLEDGMENTS""; ""8. REFERENCES""; ""MONTE CARLO SIMULATIONS FOR THE STUDY OFDIFFUSION-LIMITED DRUG RELEASEFROM POROUS MATRICES""; ""ABSTRACT""; ""INTRODUCTION"" ""SOME DRUG RELEASE KINETIC EQUATIONS"" |
Record Nr. | UNINA-9910810461903321 |
New York, : Nova Science Publishers, c2009 | ||
Materiale a stampa | ||
Lo trovi qui: Univ. Federico II | ||
|