Buch, Englisch, 474 Seiten, Format (B × H): 152 mm x 229 mm, Gewicht: 793 g
Buch, Englisch, 474 Seiten, Format (B × H): 152 mm x 229 mm, Gewicht: 793 g
ISBN: 978-981-4669-95-5
Verlag: Pan Stanford
Space–time transformations as a design tool for a new class of composite materials (metamaterials) have proved successful recently. The concept is based on the fact that metamaterials can mimic a transformed but empty space. Light rays follow trajectories according to Fermat’s principle in this transformed electromagnetic, acoustic, or elastic space instead of laboratory space. This allows one to manipulate wave behaviors with various exotic characteristics such as (but not limited to) invisibility cloaks.
This book is a collection of works by leading international experts in the fields of electromagnetics, plasmonics, elastodynamics, and diffusion waves. The experimental and theoretical contributions will revolutionize ways to control the propagation of sound, light, and other waves in macroscopic and microscopic scales. The potential applications range from underwater camouflaging and electromagnetic invisibility to enhanced biosensors and protection from harmful physical waves (e.g., tsunamis and earthquakes). This is the first book that deals with transformation physics for all kinds of waves in one volume, covering the newest results from emerging topical subjects such as transformational plasmonics and thermodynamics.
Zielgruppe
Academic and Postgraduate
Autoren/Hrsg.
Fachgebiete
Weitere Infos & Material
Part 1: Non-Classical, Non-Linear Transport. Properties of quantum transport. Non-equilibrium transport. Resonant tunneling. Longitudinal transport of superlattices. Mesoscopic transport. Transport in quantum dots. Silicon single electron transistor. Silicon single electron memory. Part 2: Quantum Waveguide Theory. Properties of quantum transport. One-dimensional quantum waveguide theory. Two-dimensional quantum waveguide theory. One-dimensional quantum waveguide theory of Rashba electron. One-dimensional quantum waveguide theory of Rashba electrons in curved circuits. Spin polarization of Rashba electron with mixed state. Two-dimensional quantum waveguide theory of Rashba electrons.