Table of Contents: Table of Contents:
Preface
About the author
1 Outline of principles
1.1 Cell model
1.2 Mathematical techniques
1.3 Reasonof thermal stresses
1.4 Radial stresses p1, p2
1.5 Temperaturerange
1.6 Finite matrix
1.7 Subscriptsand notation
1.8 Recommendations of author
2 Cell model
2.1 Geometricboundary condition for cell matrix
2.2 Particlevolume fraction
2.3 Determination of distance rc = rc
2.4 Realcomposite material
3 Thermal stresses in elastic solid continuum 33
3.1 Selected topics of Mechanics of Solid Continuum
3.2 Reason for thermal stresses
3.3 Determination of radii R1, R2
3.3.1 Multi-particle-matrix system
4 Boundary conditions
4.1 Multi-particle-(envelope)-matrix system
4.2 One-particle-(envelope)-matrix system
4.3 Supplement
5 Isotropic multi-and one-particle-(envelope)-matrix systems. Solutions
5.1 Mathematicaltechniques 1
5.2 Mathematicaltechniques 2
5.3 Mathematicaltechniques 3
5.4 Analysis of solutions
5.5 Multi-particle-matrix system
5.6 Multi-particle-envelope-matrix system
6 Isotropic multi-and one-particle-(envelope)-matrix systems. Solution
6.1 Mathematical techniques
6.2 Analysisof solution
6.3 Multi-particle-matrix system
6.4 Multi-particle-envelope-matrix system
7 Isotropic multi-and one-particle-(envelope)-matrix systems. Solutions
7.1 Mathematicaltechniques 5
7.2 Mathematicaltechniques 6
7.3 Analysisof solution
7.4 Multi-particle-matrix system
7.5 Multi-particle-envelope-matrix system 5
8 Isotropic multi-and one-particle-(envelope)-matrix systems. Solutions
8.1 Mathematical techniques
9 Isotropic multi-and one-particle-(envelope)-matrix systems. Solution
10 Radial stresses p1, p2 and temperature range
10.1 Radial stresses p1, p2 03
10.2 Dependencies p1 = p1 (v, R1,R2), p2 = p2 (v, R1,R2) 10.3 Temperature range
11 Related phenomenon
12 Appendix
12.1 Phase-transformation induced radial displacement and radial strain
Bibliography
Index |