April 19, 2024
Afshin Moradi

Afshin Moradi

Academic rank: Professor
Address: Department of Engineering Physics, Kermanshah University of Technology, Kermanshah, Iran
Education: Ph.D in Physics, Nano-Optics
Phone: 08338305010
Faculty:

Research

Title
Canonical Problems in the Theory of Plasmonics: From 3D to 2D Systems
Type Book
Keywords
Electron gas, Hydrodynamic model, Maxwell’s equations, Bohm potential, Poynting’s theorem, Boundary condition, Spatial nonlocal effect, Nanostructure, Power flow, Energy distribution, Dispersion relation, Effective permittivity, Quantization, Multipolar response, Polarizability, Superlattice, Surface magneto plasmon polariton, Extinction property, Surface plasmon polariton, Poisson’s equation, Additional boundary condition, Spatial nonlocal effect Scattering, Reflection, Damping, Two-dimensional electron gas, Graphene, Goos–Hänchen shift, Transmittance, Absorbance, Reflectance, Carbon nanotube, C60 molecule
Researchers Afshin Moradi

Abstract

This book provides a systemic and self-contained guide to the theoretical description of the fundamental properties of plasmonic waves. The field of plasmonics is built on the interaction of electromagnetic radiation and conduction electrons at metallic interfaces or in metallic nanostructures, and so to describe basic plasmonic behavior, boundary-value problems may be formulated and solved using electromagnetic wave theory based on Maxwell’s equations and the electrostatic approximation. In preparation, the book begins with the basics of electromagnetic and electrostatic theories, along with a review of the local and spatial nonlocal plasma model of an electron gas. This is followed by clear and detailed boundary value analysis of both classical three-dimensional and novel two-dimensional plasmonic systems in a range of different geometries. With only general electromagnetic theory as a prerequisite, this resulting volume will be a useful entry point to plasmonic theory for students, as well as a convenient reference work for researchers who want to see how the underlying models can be analysed rigorously.