Tutorials in complex photonic media
著者
書誌事項
Tutorials in complex photonic media
SPIE Press, c2009
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注記
Includes bibliographical references and index
内容説明・目次
内容説明
The field of complex photonic media is truly interdisciplinary, inevitably overarching multiple topics of physics, chemistry, nanotechnology, materials science, and engineering. In ""Tutorials in Complex Photonic Media"", the editors bring together 19 essential chapters written by leading scientists in their respective fields. These tutorials cover the basic physical properties of complex photonic media and the underlying concepts that constitute breakthroughs in modern optics. ""Tutorials in Complex Photonic Media"" helps students, engineers, and scientists entering the field to become familiar with the interrelated aspects of the subject. It also serves well as a supplemental text in introductory and advanced courses on optical materials, nanotechnology, physical optics, or photonic metamaterials. The covered topics include: nanoplasmonics and nanophotonics, chiral media, negative index of refraction, random lasers, propagation of electromagnetic waves in scattering media, fundamental physics of photonic materials, organic photonic materials, photonic crystals, metamaterials, magneto-optics, optical vortexes, holography, and slow light.
目次
- Foreword
- Introduction
- List of Contributors
- 1 Negative Refraction
- Martin W. McCall and Graeme Dewar
- 1.1 Introduction
- 1.2 Background
- 1.3 Beyond natural media: waves that run backwards
- 1.4 Wires and rings
- 1.5 Experimental confirmation
- 1.6 The perfect lens
- 1.7 The formal criterion for achieving negative phase velocity propagation
- 1.8 Fermat's principle and negative space
- 1.9 Cloaking
- 1.10 Conclusions
- 1.11 Appendices
- Appendix I: The [epsilon]([omega]) of a square wire array
- Appendix II: Physics of the wire array's plasma frequency and damping rate
- References
- 2 Optical Hyperspace: Negative Refractive Index and Subwavelength Imaging
- Leonid V. Alekseyev, Zubin Jacob, and Evgenii Narimanov.
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