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Micromechanics of Composites Multipole Expansion Approach Kushch Paperback 2e

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Micromechanics of Composites

Multipole Expansion Approach

Introduces the implementation and application of the multipole expansion method, including new findings in theory and techniques

Volodymyr Kushch (Author)

9780128232538, Elsevier Science

Paperback / softback, published 19 February 2020

640 pages

22.9 x 15.2 x 3.9 cm, 1.02 kg

Micromechanics of Composites: Multipole Expansion Approach, Second Edition outlines substantial recent progress in the development of the multipole expansion method and focuses on its application to actual micromechanical problems. The book covers micromechanics topics such as conductivity and elasticity of particulate and fibrous composites, including those with imperfect and partially debonded interfaces, nanocomposites, cracked solids, and more. Complete analytical solutions and accurate numerical data are presented in a unified manner for the multiple inhomogeneity models of finite, semi-, and infinite heterogeneous solids. This n]

Micromechanics of Composites Multipole Expansion Approach Kushch Paperback 2e

Micromechanics of Composites

Multipole Expansion Approach

Introduces the implementation and application of the multipole expansion method, including new findings in theory and techniques

Volodymyr Kushch (Author)

9780128232538, Elsevier Science

Paperback / softback, published 19 February 2020

640 pages

22.9 x 15.2 x 3.9 cm, 1.02 kg

Micromechanics of Composites: Multipole Expansion Approach, Second Edition outlines substantial recent progress in the development of the multipole expansion method and focuses on its application to actual micromechanical problems. The book covers micromechanics topics such as conductivity and elasticity of particulate and fibrous composites, including those with imperfect and partially debonded interfaces, nanocomposites, cracked solids, and more. Complete analytical solutions and accurate numerical data are presented in a unified manner for the multiple inhomogeneity models of finite, semi-, and infinite heterogeneous solids. This n]

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