Polaritons in Periodic and Quasiperiodic StructuresIn recent years there have been exciting developments in techniques for producing multilayered structures of different materials, often with thicknesses as small as only a few atomic layers. These artificial structures, known as superlattices, can either be grown with the layers stacked in an alternating fashion (the periodic case) or according to some other well-defined mathematical rule (the quasiperiodic case). This book describes research on the excitations (or wave-like behavior) of these materials, with emphasis on how the material properties are coupled to photons (the quanta of the light or the electromagnetic radiation) to produce “mixed waves called polaritons. · Clear and comprehensive account of polaritons in multilayered structures · Covers both periodic and quasiperiodic superlattices · Careful attention to theoretical developments and tools · Invaluable guide for researchers in this field · Shows developments from the basics to advanced topics |
Contents
1 | |
25 | |
Chapter 3 Bulk Polaritons | 41 |
Chapter 4 Surface Plasmon and PhononPolaritons | 65 |
Chapter 5 PlasmonPolaritons in Periodic Structures | 89 |
Chapter 6 PlasmonPolaritons in Quasiperiodic Structures | 125 |
Chapter 7 Magnetic Polaritons | 157 |
Chapter 8 Magnetic Polaritons in SpinCanted Systems | 195 |
Chapter 9 Metallic Magnetic Multilayers | 215 |
Chapter 10 ExcitonPolaritons | 249 |
Chapter 11 Experimental Techniques | 267 |
Chapter 12 Concluding Topics | 311 |
Appendix A Some Theoretical Tools | 327 |
339 | |
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Polaritons in Periodic and Quasiperiodic Structures Eudenilson L. Albuquerque,Michael G. Cottam No preview available - 2004 |
Common terms and phrases
Albuquerque antiferromagnetic applied assumed becomes behavior boundary branch bulk bulk bands calculations cell Chapter components consider constant corresponding coupling crystal curves defined denoted dependence described dielectric dielectric function direction discussed dispersion relation effects electromagnetic electron energy equal equation example exchange excitations exciton experimental expression ferromagnetic Fibonacci film formally frequency function geometry given gives Green functions important interest interface lattice layers Lett light limit linear localized materials matrix medium method non-linear obtained operators optical parameters periodic phase phonon Phys physical plasmon-polariton plotted present propagation properties quasiperiodic structures region represents resonance respectively scattering semiconductor sequence shown similar Solid solutions specific spectra spectrum structure studied superlattice surface modes surface polaritons symmetry taking techniques tensor theory thickness unit values wave wavevector