Wave propagation in layered anisotropic media : with applications to composites /

Recent advances in the study of the dynamic behavior of layered materials in general, and laminated fibrous composites in particular, are presented in this book. The need to understand the microstructural behavior of such classes of materials has brought a new challenge to existing analytical tools....

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Detalles Bibliográficos
Clasificación:Libro Electrónico
Autor principal: Nayfeh, Adnan H.
Formato: Electrónico eBook
Idioma:Inglés
Publicado: Amsterdam ; New York : Elsevier, 1995.
Colección:North-Holland series in applied mathematics and mechanics ; v. 39.
Temas:
Fibrous composites > Mechanical properties > Mathematical models.
Laminated materials > Mechanical properties > Mathematical models.
Anisotropy > Mathematical models.
Wave mechanics.
Composites �a fibres > Propri�et�es m�ecaniques > Mod�eles math�ematiques.
Stratifi�es > Propri�et�es m�ecaniques > Mod�eles math�ematiques.
Anisotropie > Mod�eles math�ematiques.
M�ecanique ondulatoire.
TECHNOLOGY & ENGINEERING > Material Science.
Anisotropy > Mathematical models
Laminated materials > Mechanical properties > Mathematical models
Wave mechanics
Composite materials > Mechanics
Acceso en línea:Texto completo
Texto completo
Tabla de Contenidos:
  • Cover
  • Contents
  • CHAPTER 1. INTRODUCTION
  • 1.1 Historical background
  • CHAPTER 2. FIELD EQUATIONS AND TENSOR ANALYSIS
  • 2.1 The stiffness tensor
  • 2.2 Material symmetry
  • 2.3 Matrix forms of stiffness
  • 2.4 Engineering constants
  • 2.5 Transformed equations
  • 2.6 Expanded field equations
  • 2.7 Planes of symmetry
  • CHAPTER 3. BULK WAVES
  • 3.1 An overview
  • 3.2 The Christoffel equation
  • 3.3 Material symmetry
  • 3.4 Computer aided analysis
  • 3.5 Group velocity
  • 3.6 Energy flux
  • CHAPTER 4. GENERALIZED SNELL'S LAW AND INTERFACES
  • 4.1 Boundary conditions
  • 4.2 Characterization of incident waves
  • 4.3 Critical angles
  • 4.4 Two fluid media
  • 4.5 Two isotropic media
  • CHAPTER 5. FORMAL SOLUTIONS
  • 5.1 Common form of solutions
  • 5.2 Triclinic layer
  • 5.3 The monoclinic case
  • 5.4 Higher symmetry materials
  • 5.5 Formal solutions in fluid media
  • 5.6 The a-c relation and the Christoffel equation
  • CHAPTER 6. SCATTERED WAVE AMPLITUDES
  • 6.1 Notation
  • 6.2 Reflection from a free surface
  • 6.3 Scattering from fluid-solid interfaces
  • 6.4 Scattering from solid-solid interface
  • CHAPTER 7. INTERFACE WAVES
  • 7.1 Surface waves
  • 7.2 Pseudo-surface waves
  • 7.3 Scholte waves
  • CHAPTER 8. FREE WAVE IN PLATES
  • 8.1 Free waves in triclinic plates
  • 8.2 Free waves in monoclinic plates
  • 8.3 Higher symmetry material plates
  • 8.4 Numerical computation strategy
  • CHAPTER 9. GENERAL LAYERED MEDIA
  • 9.1 Geometric description of unit cell
  • 9.2 Analysis
  • 9.3 Properties of the transfer matrix
  • 9.4 Free waves on the layered cell
  • 9.5 Waves in a periodic medium
  • 9.6 Bottom bounding solid substrate
  • CHAPTER 10. PROPAGATION ALONG AXES OF SYMMETRY
  • 10.1 Geometry
  • 10.2 S H waves
  • 10.3 Motion in the sagittal plane
  • 10.4 Free waves on the layered cell
  • 10.5 Waves in a periodic medium
  • 10.6 Bottom bounding solid substrate
  • CHAPTER 11. FLUID-LOADED SOLIDS
  • 11.1 Reflection from a substrate
  • 11.2 Plates completely immersed in fluids
  • 11.3 Higher symmetry cases
  • 11.4 Leaky waves
  • 11.5 Experimental technique
  • CHAPTER 12. PIEZOELECTRIC EFFECTS
  • 12.1 Basic relations of piezoelectric materials
  • 12.2 Simplified field equations
  • 12.3 Analysis
  • 12.4 Formal solutions
  • 12.5 Higher symmetric materials
  • 12.6 Remarks on the monoclinic-m case
  • 12.7 Reflection and transmission coefficients
  • 12.8 Sample illustrations
  • 12.9 Remarks on layered piezoelectric media
  • CHAPTER 13. TRANSIENT WAVES
  • 13.1 Theoretical development
  • 13.2 Source characterization
  • 13.3 Integral transforms of formal solutions
  • 13.4 Isotropic media
  • 13.5 Anisotropic media
  • 13.6 Cagniard-de Hoop transformation
  • 13.7 Semi-space media
  • CHAPTER 14. SCATTERING FROM LAYERED CYLINDERS
  • 14.1 Field equations
  • 14.2 Formal solutions in iso.

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