Electromagnetic Properties of Heterostructures: Background and Calculation Methods covers the fundamental aspects of the electromagnetic properties of heterostructures and the theoretical knowledge of the computational techniques needed to understand dielectric phenomena in quantitative and physical terms. The book re-establishes the conceptual foundations of the physics associated with numerical simulation tools of the Laplace or the Poisson equations and shows their immediate implementation. It is relevant for all practicing engineers and materials scientists who develop composite materials that are capable of handling specified technological requirements by utilizing their electromagnetic properties.
Reihe
Sprache
Verlagsort
Verlagsgruppe
Elsevier - Health Sciences Division
Zielgruppe
Maße
Höhe: 229 mm
Breite: 152 mm
Gewicht
ISBN-13
978-0-443-33540-2 (9780443335402)
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Schweitzer Klassifikation
Christian Brosseau is Professor of Physics at the Universite de Bretagne Occidentale, Brest, France where he led the wave-matter interaction modelling and simulation group. His research interests include electromagnetic wave propagation in complex media, plasmonics, nanophysics, biological physics, and computational materials physics.
Autor*in
Professor of Physics, Universite de Bretagne Occidentale, Brest, France
Part 1. Elementary concepts and definitions
1. Maxwell equations and basic electromagnetic theory
2. Polarization in a static electric field
3. Polarization and permittivity in an alternating electric field
Part 2. Analytical approaches
4. Prelude: A historical examination
5. Some preliminary considerations
6. Mixing laws
7. Effective-medium approximation: its basis and formulation
8. Bounds for the homogenization of dielectric composite materials
9. Percolation: Crossing the great divide of bulk heterogeneous matter
10. Reciprocity relations and extensions
Part 3. Computational approaches
11. Some preliminary considerations: the problem in context
12. Finite differences method
13. Finite-difference time-domain propagation
14. Finite element method
15. Integral equation approaches
16. Monte Carlo method
17. Other selected methods
