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International journal of solids and structures
International journal of solids and structures
Pubbl/distr/stampa Oxford ; ; New York, : Pergamon
Soggetto topico Mechanics, Applied
Structural analysis (Engineering)
Elastic solids
Mécanique appliquée - Périodiques
Constructions, Théorie des - Périodiques
Solides élastiques
Soggetto genere / forma Periodicals.
ISSN 1879-2146
Formato Materiale a stampa
Livello bibliografico Periodico
Lingua di pubblicazione eng
Record Nr. UNISA-996209471603316
Oxford ; ; New York, : Pergamon
Materiale a stampa
Lo trovi qui: Univ. di Salerno
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International journal of solids and structures
International journal of solids and structures
Pubbl/distr/stampa Oxford ; ; New York, : Pergamon
Soggetto topico Mechanics, Applied
Structural analysis (Engineering)
Elastic solids
Mécanique appliquée - Périodiques
Constructions, Théorie des - Périodiques
Solides élastiques
Soggetto genere / forma Periodicals.
ISSN 1879-2146
Formato Materiale a stampa
Livello bibliografico Periodico
Lingua di pubblicazione eng
Record Nr. UNINA-9910333124403321
Oxford ; ; New York, : Pergamon
Materiale a stampa
Lo trovi qui: Univ. Federico II
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Non-classical elastic solids / M. Ciarletta and D. Iesan
Non-classical elastic solids / M. Ciarletta and D. Iesan
Autore Ciarletta, M.
Pubbl/distr/stampa Harlow : Longman Scientific & Technical ; New York : John Wiley, 1993
Descrizione fisica 346 p. ; 25 cm.
Disciplina 530.15
Altri autori (Persone) Iesan, Dorin
Collana Pitman research notes in mathematics series, ISSN 02693674 ; 293
Soggetto topico Boundary value problems
Elastic solids
ISBN 058222716X
Classificazione AMS 73C
QA935.C53
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Record Nr. UNISALENTO-991001169149707536
Ciarletta, M.  
Harlow : Longman Scientific & Technical ; New York : John Wiley, 1993
Materiale a stampa
Lo trovi qui: Univ. del Salento
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Nonlinear acoustic waves in micro-inhomogeneous solids / / Veniamin E. Nazarov and Andrey V. Radostin, Institute of Applied Physics of the Russian Academy of Sciences (IAP RAS), Russia
Nonlinear acoustic waves in micro-inhomogeneous solids / / Veniamin E. Nazarov and Andrey V. Radostin, Institute of Applied Physics of the Russian Academy of Sciences (IAP RAS), Russia
Autore Nazarov V. E (Veniamin Evgen'evich)
Pubbl/distr/stampa Hoboken, New Jersey : , : John Wiley & Sons Inc., , 2015
Descrizione fisica 1 online resource (264 p.)
Disciplina 534/.22
Soggetto topico Nonlinear acoustics
Elastic wave propagation
Elastic solids
Inhomogeneous materials
Microstructure
ISBN 1-118-69832-0
1-118-69833-9
1-118-69835-5
1-118-69834-7
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Nota di contenuto Nonlinear wave processes in homogeneous media -- Physical models and mechanisms of the structure nonlinearity of micro-inhomogeneous media with cracks and cavities -- Elastic waves in media with strong acoustic nonlinearity -- Wave processes in micro-inhomogeneous media with hysteretic nonlinearity -- Wave processes in nonlinear micro-inhomogeneous media with relaxation -- Wave processes in the polycrystalline solids with dissipative and elastic nonlinearity caused by dislocations -- Experimental studies of the nonlinear acoustic phenomena in polycrystalline rocks and metals -- Experimental studies of nonlinear acoustic phenomena in granular media -- Nonlinear phenomena in seismic waves.
Record Nr. UNINA-9910132320303321
Nazarov V. E (Veniamin Evgen'evich)  
Hoboken, New Jersey : , : John Wiley & Sons Inc., , 2015
Materiale a stampa
Lo trovi qui: Univ. Federico II
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Nonlinear acoustic waves in micro-inhomogeneous solids / / Veniamin E. Nazarov and Andrey V. Radostin, Institute of Applied Physics of the Russian Academy of Sciences (IAP RAS), Russia
Nonlinear acoustic waves in micro-inhomogeneous solids / / Veniamin E. Nazarov and Andrey V. Radostin, Institute of Applied Physics of the Russian Academy of Sciences (IAP RAS), Russia
Autore Nazarov V. E (Veniamin Evgen'evich)
Pubbl/distr/stampa Hoboken, New Jersey : , : John Wiley & Sons Inc., , 2015
Descrizione fisica 1 online resource (264 p.)
Disciplina 534/.22
Soggetto topico Nonlinear acoustics
Elastic wave propagation
Elastic solids
Inhomogeneous materials
Microstructure
ISBN 1-118-69832-0
1-118-69833-9
1-118-69835-5
1-118-69834-7
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Nota di contenuto Nonlinear wave processes in homogeneous media -- Physical models and mechanisms of the structure nonlinearity of micro-inhomogeneous media with cracks and cavities -- Elastic waves in media with strong acoustic nonlinearity -- Wave processes in micro-inhomogeneous media with hysteretic nonlinearity -- Wave processes in nonlinear micro-inhomogeneous media with relaxation -- Wave processes in the polycrystalline solids with dissipative and elastic nonlinearity caused by dislocations -- Experimental studies of the nonlinear acoustic phenomena in polycrystalline rocks and metals -- Experimental studies of nonlinear acoustic phenomena in granular media -- Nonlinear phenomena in seismic waves.
Record Nr. UNINA-9910825258803321
Nazarov V. E (Veniamin Evgen'evich)  
Hoboken, New Jersey : , : John Wiley & Sons Inc., , 2015
Materiale a stampa
Lo trovi qui: Univ. Federico II
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Numerical simulation of waves and fronts in inhomogeneous solids [[electronic resource] /] / Arkadi Berezovski, Juri Engelbrecht, Gerard A Maugin
Numerical simulation of waves and fronts in inhomogeneous solids [[electronic resource] /] / Arkadi Berezovski, Juri Engelbrecht, Gerard A Maugin
Autore Berezovski Arkadi
Pubbl/distr/stampa Hackensack, NJ, : World Scientific, c2008
Descrizione fisica 1 online resource (236 p.)
Disciplina 530.4/12
Altri autori (Persone) EngelbrechtJuri
MauginG. A <1944-> (Gerard A.)
Collana World Scientific series on nonlinear science
Soggetto topico Elastic solids
Inhomogeneous materials
Wave-motion, Theory of
Soggetto genere / forma Electronic books.
ISBN 1-281-96830-7
9786611968304
981-283-268-8
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Nota di contenuto Preface; Contents; 1. Introduction; 1.1 Waves and fronts; 1.2 True and quasi-inhomogeneities; 1.3 Driving force and the corresponding dissipation; 1.4 Example of a straight brittle crack; 1.5 Example of a phase-transition front; 1.6 Numerical simulations of moving discontinuities; 1.7 Outline of the book; 2. Material Inhomogeneities in Thermomechanics; 2.1 Kinematics; 2.2 Integral balance laws; 2.3 Localization and jump relations; 2.3.1 Local balance laws; 2.3.2 Jump relations; 2.3.3 Constitutive relations; 2.4 True and quasi-material inhomogeneities; 2.4.1 Balance of pseudomomentum
2.5 Brittle fracture2.5.1 Straight brittle crack; 2.6 Phase-transition fronts; 2.6.1 Jump relations; 2.6.2 Driving force; 2.7 On the exploitation of Eshelby's stress in isothermal and adiabatic conditions; 2.7.1 Driving force at singular surface in adiabatic conditions; 2.7.2 Another approach to the driving force; 2.8 Concluding remarks; 3. Local Phase Equilibrium and Jump Relations at Moving Discontinuities; 3.1 Intrinsic stability of simple systems; 3.2 Local phase equilibrium; 3.2.1 Classical equilibrium conditions; 3.2.2 Local equilibrium jump relations; 3.3 Non-equilibrium states
3.4 Local equilibrium jump relations at discontinuity3.5 Excess quantities at a moving discontinuity; 3.6 Velocity of moving discontinuity; 3.7 Concluding remarks; 4. Linear Thermoelasticity; 4.1 Local balance laws; 4.2 Balance of pseudomomentum; 4.3 Jump relations; 4.4 Wave-propagation algorithm: an example of finite volume methods; 4.4.1 One-dimensional elasticity; 4.4.2 Averaged quantities; 4.4.3 Numerical fluxes; 4.4.4 Second order corrections; 4.4.5 Conservative wave propagation algorithm; 4.5 Local equilibrium approximation; 4.5.1 Excess quantities and numerical fluxes
4.5.2 Riemann problem4.5.3 Excess quantities at the boundaries between cells; 4.6 Concluding remarks; 5. Wave Propagation in Inhomogeneous Solids; 5.1 Governing equations; 5.2 One-dimensional waves in periodic media; 5.3 One-dimensional weakly nonlinear waves in periodic media; 5.4 One-dimensional linear waves in laminates; 5.5 Nonlinear elastic wave in laminates under impact loading; 5.5.1 Problem formulation; 5.5.2 Comparison with experimental data; 5.5.3 Discussion of results; 5.6 Waves in functionally graded materials; 5.7 Concluding remarks
6. Macroscopic Dynamics of Phase-Transition Fronts6.1 Isothermal impact-induced front propagation; 6.1.1 Uniaxial motion of a slab; 6.1.2 Excess quantities in the bulk; 6.1.3 Excess quantities at the phase boundary; 6.1.4 Initiation criterion for the stress-induced phase transformation; 6.1.5 Velocity of the phase boundary; 6.2 Numerical simulations; 6.2.1 Algorithm description; 6.2.2 Comparison with experimental data; 6.3 Interaction of a plane wave with phase boundary; 6.3.1 Pseudoelastic behavior; 6.4 One-dimensional adiabatic fronts in a bar; 6.4.1 Formulation of the problem
6.4.2 Adiabatic approximation
Record Nr. UNINA-9910453831303321
Berezovski Arkadi  
Hackensack, NJ, : World Scientific, c2008
Materiale a stampa
Lo trovi qui: Univ. Federico II
Opac: Controlla la disponibilità qui
Numerical simulation of waves and fronts in inhomogeneous solids [[electronic resource] /] / Arkadi Berezovski, Juri Engelbrecht, Gerard A Maugin
Numerical simulation of waves and fronts in inhomogeneous solids [[electronic resource] /] / Arkadi Berezovski, Juri Engelbrecht, Gerard A Maugin
Autore Berezovski Arkadi
Pubbl/distr/stampa Hackensack, NJ, : World Scientific, c2008
Descrizione fisica 1 online resource (236 p.)
Disciplina 530.4/12
Altri autori (Persone) EngelbrechtJuri
MauginG. A <1944-> (Gerard A.)
Collana World Scientific series on nonlinear science
Soggetto topico Elastic solids
Inhomogeneous materials
Wave-motion, Theory of
ISBN 1-281-96830-7
9786611968304
981-283-268-8
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Nota di contenuto Preface; Contents; 1. Introduction; 1.1 Waves and fronts; 1.2 True and quasi-inhomogeneities; 1.3 Driving force and the corresponding dissipation; 1.4 Example of a straight brittle crack; 1.5 Example of a phase-transition front; 1.6 Numerical simulations of moving discontinuities; 1.7 Outline of the book; 2. Material Inhomogeneities in Thermomechanics; 2.1 Kinematics; 2.2 Integral balance laws; 2.3 Localization and jump relations; 2.3.1 Local balance laws; 2.3.2 Jump relations; 2.3.3 Constitutive relations; 2.4 True and quasi-material inhomogeneities; 2.4.1 Balance of pseudomomentum
2.5 Brittle fracture2.5.1 Straight brittle crack; 2.6 Phase-transition fronts; 2.6.1 Jump relations; 2.6.2 Driving force; 2.7 On the exploitation of Eshelby's stress in isothermal and adiabatic conditions; 2.7.1 Driving force at singular surface in adiabatic conditions; 2.7.2 Another approach to the driving force; 2.8 Concluding remarks; 3. Local Phase Equilibrium and Jump Relations at Moving Discontinuities; 3.1 Intrinsic stability of simple systems; 3.2 Local phase equilibrium; 3.2.1 Classical equilibrium conditions; 3.2.2 Local equilibrium jump relations; 3.3 Non-equilibrium states
3.4 Local equilibrium jump relations at discontinuity3.5 Excess quantities at a moving discontinuity; 3.6 Velocity of moving discontinuity; 3.7 Concluding remarks; 4. Linear Thermoelasticity; 4.1 Local balance laws; 4.2 Balance of pseudomomentum; 4.3 Jump relations; 4.4 Wave-propagation algorithm: an example of finite volume methods; 4.4.1 One-dimensional elasticity; 4.4.2 Averaged quantities; 4.4.3 Numerical fluxes; 4.4.4 Second order corrections; 4.4.5 Conservative wave propagation algorithm; 4.5 Local equilibrium approximation; 4.5.1 Excess quantities and numerical fluxes
4.5.2 Riemann problem4.5.3 Excess quantities at the boundaries between cells; 4.6 Concluding remarks; 5. Wave Propagation in Inhomogeneous Solids; 5.1 Governing equations; 5.2 One-dimensional waves in periodic media; 5.3 One-dimensional weakly nonlinear waves in periodic media; 5.4 One-dimensional linear waves in laminates; 5.5 Nonlinear elastic wave in laminates under impact loading; 5.5.1 Problem formulation; 5.5.2 Comparison with experimental data; 5.5.3 Discussion of results; 5.6 Waves in functionally graded materials; 5.7 Concluding remarks
6. Macroscopic Dynamics of Phase-Transition Fronts6.1 Isothermal impact-induced front propagation; 6.1.1 Uniaxial motion of a slab; 6.1.2 Excess quantities in the bulk; 6.1.3 Excess quantities at the phase boundary; 6.1.4 Initiation criterion for the stress-induced phase transformation; 6.1.5 Velocity of the phase boundary; 6.2 Numerical simulations; 6.2.1 Algorithm description; 6.2.2 Comparison with experimental data; 6.3 Interaction of a plane wave with phase boundary; 6.3.1 Pseudoelastic behavior; 6.4 One-dimensional adiabatic fronts in a bar; 6.4.1 Formulation of the problem
6.4.2 Adiabatic approximation
Record Nr. UNINA-9910782226603321
Berezovski Arkadi  
Hackensack, NJ, : World Scientific, c2008
Materiale a stampa
Lo trovi qui: Univ. Federico II
Opac: Controlla la disponibilità qui
Numerical simulation of waves and fronts in inhomogeneous solids [[electronic resource] /] / Arkadi Berezovski, Juri Engelbrecht, Gerard A Maugin
Numerical simulation of waves and fronts in inhomogeneous solids [[electronic resource] /] / Arkadi Berezovski, Juri Engelbrecht, Gerard A Maugin
Autore Berezovski Arkadi
Pubbl/distr/stampa Hackensack, NJ, : World Scientific, c2008
Descrizione fisica 1 online resource (236 p.)
Disciplina 530.4/12
Altri autori (Persone) EngelbrechtJuri
MauginG. A <1944-> (Gerard A.)
Collana World Scientific series on nonlinear science
Soggetto topico Elastic solids
Inhomogeneous materials
Wave-motion, Theory of
ISBN 1-281-96830-7
9786611968304
981-283-268-8
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Nota di contenuto Preface; Contents; 1. Introduction; 1.1 Waves and fronts; 1.2 True and quasi-inhomogeneities; 1.3 Driving force and the corresponding dissipation; 1.4 Example of a straight brittle crack; 1.5 Example of a phase-transition front; 1.6 Numerical simulations of moving discontinuities; 1.7 Outline of the book; 2. Material Inhomogeneities in Thermomechanics; 2.1 Kinematics; 2.2 Integral balance laws; 2.3 Localization and jump relations; 2.3.1 Local balance laws; 2.3.2 Jump relations; 2.3.3 Constitutive relations; 2.4 True and quasi-material inhomogeneities; 2.4.1 Balance of pseudomomentum
2.5 Brittle fracture2.5.1 Straight brittle crack; 2.6 Phase-transition fronts; 2.6.1 Jump relations; 2.6.2 Driving force; 2.7 On the exploitation of Eshelby's stress in isothermal and adiabatic conditions; 2.7.1 Driving force at singular surface in adiabatic conditions; 2.7.2 Another approach to the driving force; 2.8 Concluding remarks; 3. Local Phase Equilibrium and Jump Relations at Moving Discontinuities; 3.1 Intrinsic stability of simple systems; 3.2 Local phase equilibrium; 3.2.1 Classical equilibrium conditions; 3.2.2 Local equilibrium jump relations; 3.3 Non-equilibrium states
3.4 Local equilibrium jump relations at discontinuity3.5 Excess quantities at a moving discontinuity; 3.6 Velocity of moving discontinuity; 3.7 Concluding remarks; 4. Linear Thermoelasticity; 4.1 Local balance laws; 4.2 Balance of pseudomomentum; 4.3 Jump relations; 4.4 Wave-propagation algorithm: an example of finite volume methods; 4.4.1 One-dimensional elasticity; 4.4.2 Averaged quantities; 4.4.3 Numerical fluxes; 4.4.4 Second order corrections; 4.4.5 Conservative wave propagation algorithm; 4.5 Local equilibrium approximation; 4.5.1 Excess quantities and numerical fluxes
4.5.2 Riemann problem4.5.3 Excess quantities at the boundaries between cells; 4.6 Concluding remarks; 5. Wave Propagation in Inhomogeneous Solids; 5.1 Governing equations; 5.2 One-dimensional waves in periodic media; 5.3 One-dimensional weakly nonlinear waves in periodic media; 5.4 One-dimensional linear waves in laminates; 5.5 Nonlinear elastic wave in laminates under impact loading; 5.5.1 Problem formulation; 5.5.2 Comparison with experimental data; 5.5.3 Discussion of results; 5.6 Waves in functionally graded materials; 5.7 Concluding remarks
6. Macroscopic Dynamics of Phase-Transition Fronts6.1 Isothermal impact-induced front propagation; 6.1.1 Uniaxial motion of a slab; 6.1.2 Excess quantities in the bulk; 6.1.3 Excess quantities at the phase boundary; 6.1.4 Initiation criterion for the stress-induced phase transformation; 6.1.5 Velocity of the phase boundary; 6.2 Numerical simulations; 6.2.1 Algorithm description; 6.2.2 Comparison with experimental data; 6.3 Interaction of a plane wave with phase boundary; 6.3.1 Pseudoelastic behavior; 6.4 One-dimensional adiabatic fronts in a bar; 6.4.1 Formulation of the problem
6.4.2 Adiabatic approximation
Record Nr. UNINA-9910825711603321
Berezovski Arkadi  
Hackensack, NJ, : World Scientific, c2008
Materiale a stampa
Lo trovi qui: Univ. Federico II
Opac: Controlla la disponibilità qui
On the steady motion of a coupled system solid-liquid / / Josef Bemelmans, Giovanni P. Galdi, Mads Kyed
On the steady motion of a coupled system solid-liquid / / Josef Bemelmans, Giovanni P. Galdi, Mads Kyed
Autore Bemelmans Josef
Pubbl/distr/stampa Providence, Rhode Island : , : American Mathematical Society, , 2013
Descrizione fisica 1 online resource (102 p.)
Disciplina 530.4/17
Collana Memoirs of the American Mathematical Society
Soggetto topico Solid-liquid interfaces
Coupled mode theory
Elastic solids
Navier-Stokes equations
Soggetto genere / forma Electronic books.
ISBN 1-4704-1060-5
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Nota di contenuto ""Contents""; ""Chapter 1. Introduction""; ""Chapter 2. Notation and Preliminaries""; ""2.1. Notation""; ""2.2. Preliminaries""; ""Chapter 3. Steady Free Motion: Definition and Formulation of the Problem""; ""3.1. Equations of Motion for the Elastic Body""; ""3.2. Equations of Motion for the Liquid""; ""3.3. Definition of a Steady Free Motion""; ""3.4. Non-dimensionlization""; ""Chapter 4. Main Result""; ""4.1. Strategy of Proof""; ""4.2. Isolated Orientation""; ""4.3. Statement of the Main Theorem""; ""4.4. Perturbation Parameter""; ""4.5. The Stokes Problem""
""4.6. Perturbing Around an Isolated Orientation""""4.7. Compatibility Conditions""; ""Chapter 5. Approximating Problem in Bounded Domains""; ""5.1. Fixed-Point Approach""; ""5.2. Validity of the Compatibility Conditions""; ""5.3. Solvability of the Fluid Equations""; ""5.4. Solvability of the Elasticity Equations""; ""5.5. Existence in a Bounded Domain""; ""Chapter 6. Proof of Main Theorem""; ""Chapter 7. Bodies with Symmetry""; ""7.1. Symmetry Function Spaces""; ""7.2. Main Theorem for Symmetric Bodies""; ""7.3. Stokes Problem for a Symmetric Body""
""7.4. Reformulation of the Equations of Motion""""7.5. Compatibility Conditions""; ""7.6. Approximating Problem in Bounded Domains""; ""7.7. Fixed-Point Approach""; ""7.8. Validity of the Compatibility Conditions""; ""7.9. Solvability of the Fluid Equations""; ""7.10. Solvability of the Elasticity Equations""; ""7.11. Existence in a Bounded Domain""; ""7.12. Proof of Main Theorem for Symmetric Bodies""; ""7.13. Examples""; ""Appendix A. Isolated Orientation""; ""Bibliography""
Record Nr. UNINA-9910480646603321
Bemelmans Josef  
Providence, Rhode Island : , : American Mathematical Society, , 2013
Materiale a stampa
Lo trovi qui: Univ. Federico II
Opac: Controlla la disponibilità qui
On the steady motion of a coupled system solid-liquid / / Josef Bemelmans, Giovanni P. Galdi, Mads Kyed
On the steady motion of a coupled system solid-liquid / / Josef Bemelmans, Giovanni P. Galdi, Mads Kyed
Autore Bemelmans Josef
Pubbl/distr/stampa Providence, Rhode Island : , : American Mathematical Society, , 2013
Descrizione fisica 1 online resource (102 p.)
Disciplina 530.4/17
Collana Memoirs of the American Mathematical Society
Soggetto topico Solid-liquid interfaces
Coupled mode theory
Elastic solids
Navier-Stokes equations
ISBN 1-4704-1060-5
Formato Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione eng
Nota di contenuto ""Contents""; ""Chapter 1. Introduction""; ""Chapter 2. Notation and Preliminaries""; ""2.1. Notation""; ""2.2. Preliminaries""; ""Chapter 3. Steady Free Motion: Definition and Formulation of the Problem""; ""3.1. Equations of Motion for the Elastic Body""; ""3.2. Equations of Motion for the Liquid""; ""3.3. Definition of a Steady Free Motion""; ""3.4. Non-dimensionlization""; ""Chapter 4. Main Result""; ""4.1. Strategy of Proof""; ""4.2. Isolated Orientation""; ""4.3. Statement of the Main Theorem""; ""4.4. Perturbation Parameter""; ""4.5. The Stokes Problem""
""4.6. Perturbing Around an Isolated Orientation""""4.7. Compatibility Conditions""; ""Chapter 5. Approximating Problem in Bounded Domains""; ""5.1. Fixed-Point Approach""; ""5.2. Validity of the Compatibility Conditions""; ""5.3. Solvability of the Fluid Equations""; ""5.4. Solvability of the Elasticity Equations""; ""5.5. Existence in a Bounded Domain""; ""Chapter 6. Proof of Main Theorem""; ""Chapter 7. Bodies with Symmetry""; ""7.1. Symmetry Function Spaces""; ""7.2. Main Theorem for Symmetric Bodies""; ""7.3. Stokes Problem for a Symmetric Body""
""7.4. Reformulation of the Equations of Motion""""7.5. Compatibility Conditions""; ""7.6. Approximating Problem in Bounded Domains""; ""7.7. Fixed-Point Approach""; ""7.8. Validity of the Compatibility Conditions""; ""7.9. Solvability of the Fluid Equations""; ""7.10. Solvability of the Elasticity Equations""; ""7.11. Existence in a Bounded Domain""; ""7.12. Proof of Main Theorem for Symmetric Bodies""; ""7.13. Examples""; ""Appendix A. Isolated Orientation""; ""Bibliography""
Record Nr. UNINA-9910796033003321
Bemelmans Josef  
Providence, Rhode Island : , : American Mathematical Society, , 2013
Materiale a stampa
Lo trovi qui: Univ. Federico II
Opac: Controlla la disponibilità qui