Analytical Models of Coherent-Interface-Induced Stresses in Composite Materials III

Detalles Bibliográficos
Clasificación:Libro Electrónico
Autor principal: Ceniga, Ladislav
Formato: Electrónico eBook
Idioma:Inglés
Publicado: New York : Nova Science Publishers, Incorporated, 2021.
Colección:Materials science and technologies series.
Temas:
Composite materials.
Composites.
composite material.
Composite materials
Acceso en línea:Texto completo
Tabla de Contenidos:
  • Intro
  • ANALYTICAL MODELS OFCOHERENT-INTERFACE-INDUCEDSTRESSES IN COMPOSITEMATERIALS III
  • ANALYTICAL MODELS OFCOHERENT-INTERFACE-INDUCEDSTRESSES IN COMPOSITEMATERIALS III
  • Contents
  • Preface
  • Chapter 1Composite Materials
  • 1.1. Model Material Systems
  • 1.2. Coordinate System
  • Chapter 2Interface-Induced Stresses
  • 2.1. Reason of Interface-Induced Stresses
  • 2.2. Multi-Particle-Matrix System
  • 2.2.1. Coherent Interface
  • 2.2.2. Semi-Coherent Interface
  • 2.3. Multi-Particle-Envelope-Matrix System
  • 2.3.1. Condition ap 6= ae = am
  • 2.3.2. Condition ap = ae 6= am
  • 2.3.3. Condition ap 6= ae 6= am
  • Chapter 3Solid Continuum Mechanics
  • 3.1. Radial Displacement
  • 3.2. Fundamental Equations
  • 3.2.1. Cauchy's Equations
  • 3.2.2. Equilibrium Equations
  • 3.2.3. Hooke's Law
  • 3.3. System of Differential Equations
  • 3.4. Elastic Energy
  • 3.5. Limit State
  • 3.5.1. Multi-Particle-Matrix System
  • 3.5.2. Multi-Particle-Envelope-Matrix System
  • 3.6. Analysis of Mathematical Solutions
  • Chapter 4Mathematical BoundaryConditions
  • 4.1. Spherical Particle
  • 4.2. Spherical Envelope
  • 4.3. Cell Matrix
  • Chapter 5AnalyticalModel 1
  • 5.1. Mathematical Procedure 1
  • 5.2. Analysis of Mathematical Solutions
  • 5.3. Multi-Particle-Matrix System
  • 5.3.1. Spherical Particle
  • 5.3.2. Cell Matrix
  • 5.4. Multi-Particle-Envelope-Matrix System
  • 5.4.1. Condition ap 6= ae 6= am
  • 5.4.2. Condition ap = ae 6= am
  • 5.4.3. Condition ap 6= ae = am
  • Chapter 6AnalyticalModel 2
  • 6.1. Mathematical Procedure 2
  • 6.2. Analysis of Mathematical Solutions
  • 6.3. Multi-Particle-Matrix System
  • 6.4. Multi-Particle-Envelope-Matrix System
  • 6.4.1. Condition ap 6= ae 6= am
  • 6.4.2. Condition ap 6= ae = am
  • References
  • About the Author
  • Index
  • Blank Page

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