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Softcover reprint of hardcover 1st ed. 2008 Kartoniert / Broschiert Optische Physik, Elektrizität, Magnetismus und Elektromagnetismus, Industrielle Chemie und Chemietechnologie, Maschin… Meer...

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Self-Consistent Methods for Composites Vol.1: Static Problems - pocketboek

2010, ISBN: 9048176948

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Softcover reprint of hardcover 1st ed. 2008 Kartoniert / Broschiert Optische Physik, Elektrizität, Magnetismus und Elektromagnetismus, Industrielle Chemie und Chemietechnologie, Maschin… Meer...

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Self-Consistent Methods for Composites - pocketboek

ISBN: 9789048176946

Paperback, [PU: Springer], This timely text is the first monograph to develop self-consistent methods and apply these to the solution of problems of electromagnetic and elastic wave propa… Meer...

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Materials Science; Materials Science, general; Continuum Mechanics and Mechanics of Materials; Structural Materials; Ceramics, Glass, Composites, Natural Materials; Characterization and E… Meer...

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2008, ISBN: 9789048176946

Vol. 1: Static Problems Solid Mechanics and Its Applications. Softcover reprint of hardcover 1st ed. 2008. Vol. 1: Static Problems Solid Mechanics and Its Applications. Softcover reprint … Meer...

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Self-Consistent Methods for Composites

This timely text is the first monograph to develop self-consistent methods and apply these to the solution of problems of electromagnetic and elastic wave propagation in matrix composites and polycrystals. Predictions are compared with experimental data and exact solutions. Explicit equations and efficient numerical algorithms for calculating the velocities and attenuation coefficients of the mean (coherent) wave fields propagating in composites and polycrystals are presented.

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EAN (ISBN-13): 9789048176946
ISBN (ISBN-10): 9048176948
Gebonden uitgave
pocket book
Verschijningsjaar: 2010
Uitgever: Springer-Verlag GmbH
400 Bladzijden
Gewicht: 0,602 kg
Taal: eng/Englisch

Boek bevindt zich in het datenbestand sinds 2012-10-17T12:08:39+02:00 (Amsterdam)
Detailpagina laatst gewijzigd op 2020-12-18T12:23:23+01:00 (Amsterdam)
ISBN/EAN: 9789048176946

ISBN - alternatieve schrijfwijzen:
90-481-7694-8, 978-90-481-7694-6


Gegevens van de uitgever

Auteur: S.K. Kanaun; V. Levin
Titel: Solid Mechanics and Its Applications; Self-Consistent Methods for Composites - Vol.1: Static Problems
Uitgeverij: Springer; Springer Netherland
384 Bladzijden
Verschijningsjaar: 2010-11-25
Dordrecht; NL
Gedrukt / Gemaakt in
Gewicht: 0,611 kg
Taal: Engels
181,89 € (DE)
186,99 € (AT)
200,50 CHF (CH)
POD
XVI, 384 p.

BC; Previously published in hardcover; Hardcover, Softcover / Technik/Maschinenbau, Fertigungstechnik; Materialwissenschaft; Verstehen; Phase; Wave; composite material; composite materials; crystal; elasticity; thermoelasticity; B; Materials Science, general; Solid Mechanics; Structural Materials; Ceramics, Glass, Composites, Natural Materials; Characterization and Evaluation of Materials; Classical Electrodynamics; Materials Science; Solid Mechanics; Structural Materials; Ceramics; Characterization and Analytical Technique; Classical Electrodynamics; Engineering; Maschinenbau: Festkörpermechanik; Materialwissenschaft; Materialwissenschaft; Keramik- und Glastechnologie; Werkstoffprüfung; Elektrizität, Magnetismus und Elektromagnetismus; BB

1. Introduction 2. An elastic medium with sources of external and internal stresses 2.1 Medium with sources of external stresses 2.2 Medium with sources of internal stresses 2.3 Discontinuities of elastic fields in a medium with sources of external and internal stresses 2.4 Elastic fields far from the sources 2.5 Notes 3. Equilibrium of a homogeneous elastic medium with an isolated inclusion 3.1 Integral equations for a medium with an isolated inhomogeneity 3.2 Conditions on the interface between two media 3.3 Ellipsoidal inhomogeneity 3.4 Ellipsoidal inhomogeneity in a constant external field 3.5 Inclusion in the form of a plane layer 3.6 Spheroidal inclusion in a transversely isotropic medium 3.7 Crack in an elastic medium 3.8 Elliptical crack 3.9 Radially heterogeneous inclusion 3.9.1 Elastic fields in a medium with a radially heterogeneous inclusion 3.9.2 Thermoelastic problem for a medium with a radially heterogeneous inclusion 3.10 Multi-layered spherical inclusion 3.11 Axially symmetric inhomogeneity in an elastic medium 3.12 Multi-layered cylindrical inclusion 3.13 Notes 4. Thin inclusion in a homogeneous elastic medium 4.1 External expansions of elastic fields 4.2 Properties of potentials (4.4) and (4.5) 4.3 External limit problems for a thin inclusion 4.3.1 Thin soft inclusion 4.3.2 Thin hard inclusion 4.4 Internal limiting problems and the matching procedure 4.5 Singular models of thin inclusions 4.6 Thin ellipsoidal inclusions 4.7 Notes 5. Hard fiber in a homogeneous elastic medium 5.1 External and internal limiting solutions 5.2 Principal terms of the stress field inside a hard fiber 5.3 Stress fields inside fibers of various forms 5.3.1 Cylindrical fiber 5.3.2 Prolate ellipsoidal fiber 5.3.3 Fiber in the form of a double cone 5.4 Curvilinear fiber 5.5 Notes 6. Thermal and electric fields in a medium with an isolated inclusion 6.1 Fields with scalar potentials in a homogeneous medium with an isolated inclusion 6.2 Ellipsoidal inhomogeneity 6.2.1 Constant external field 6.2.2 Linear external field 6.2.3 Spheroidal inhomogeneity in a transversely isotropic medium 6.3 Multi-layered spherical inclusion in a homogeneous medium 6.4 Thin inclusion in a homogeneous medium 6.5 Axisymmetric fiber in a homogeneous media 7. Homogeneous elastic medium with a set of isolated inclusion 7.1 The homogenization problem 7.2 Integral equations for the elastic fields in a medium with isolated inclusions 7.3 Tensor of the effective elastic moduli 7.4 The effective medium method and its versions 7.4.1 Differential effective medium method 7.5 The effective field method 7.5.1 Homogeneous elastic medium with a set of ellipsoidal inclusions 7.5.2 Elastic medium with a set of spherically layered inclusion 7.6 The Mon-Tanaka method 7.7 Regular lattices 7.8 Thin inclusions in a homogeneous elastic medium 7.9 Elastic medium reinforced with hard thin flakes or bands 7.9.1 Elastic medium with thin hard spheroids (flakes) of the same orientation 7.9.2 Elastic medium with thin hard spheroids homoge neousl distributed over the orientations 7.9.3 Elastic medium with thin hard unidirected bands of the same orientation 7.10 Elastic media with thin soft inclusions and cracks 7.10.1 Thin soft inclusions of the same orientation 7.10.2 Homogeneous distribution of thin soft inclusions over the orientations 7.10.3 Elastic medium with regular lattices of thin inclusions 7.11 Plane problem for a medium with a set of thin inclusions 7.11.1 A set of thin soft elliptical inclusions of the same orientation 7.11.2 Homogeneous distribution of thin inclusions over the orientations 7.11.3 Regular lattices of thin inclusions in plane 7.11.4 A triangular lattice of cracks 7.11.5 Col

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