Micromechanics of Composites: Multipole Expansion Approach
Autor Volodymyr Kushchen Limba Engleză Hardback – 30 iul 2013
- Contains detailed analytical and numerical analyses of a variety of micromechanical multiple inclusion models, providing clear insight into the physical nature of the problems under study
- Provides researchers with a reliable theoretical framework for developing the micromechanical theories of a composite’s strength, brittle/fatigue damage development and other properties
- Includes a large amount of highly accurate numerical data and plots for a variety of model problems, serving as a benchmark for testing the applicability of existing approximate models and accuracy of numerical solutions
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Specificații
ISBN-13: 9780124076839
ISBN-10: 0124076831
Pagini: 512
Ilustrații: Illustrated
Dimensiuni: 191 x 235 x 31 mm
Greutate: 1.23 kg
Editura: ELSEVIER SCIENCE
ISBN-10: 0124076831
Pagini: 512
Ilustrații: Illustrated
Dimensiuni: 191 x 235 x 31 mm
Greutate: 1.23 kg
Editura: ELSEVIER SCIENCE
Public țintă
A multidisciplinary audience consisting of researchers, professionals and graduate students in materials science, mechanics, engineering, applied mathematics, physics and related areas dealing with heterogeneous solids.Cuprins
1. Introduction2. Potential fields of interacting spherical inclusions3. Periodic multipoles: application to composites4. Elastic solid with spherical inclusions5. Elasticity of composite half-space, layer and bulk6. Conductivity of a solid with spheroidal inclusions7. Elastic solid with spheroidal inclusions8. Composites with transversely isotropic constituents9. Circular fiber composite with perfect interfaces10. Fibrous composite with interface cracks11. Solids with elliptic inclusions12. Fibrous composite with anisotropic constituentsReferences
Recenzii
"Kushch presents the multipole expansion method as an alternative to computational micromechanics for analyzing heterogeneous materials on the level of individual constituents. Being mostly analytical in nature, he says, it constitutes a theoretical basis for high-performance computational algorithms and has found applications in astronomy, physics, chemistry, engineering, statistics, and other fields." --Reference & Research Book News, October 2013