Most available books on computational electrodynamics are focused on FDTD, FEM, or other specific technique developed in microwave engineering. In contrast, Fourier Modal Method and Its Applications in Computational Nanophotonics is a complete guide to the principles and detailed mathematics of the up-to-date Fourier modal method of optical analysis. It takes readers through the implementation of MATLABĀ® codes for practical modeling of well-known and promising nanophotonic structures. The authors also address the limitations of the Fourier modal method.
Features
Using this book, graduate students and researchers can learn about nanophotonics simulations through a comprehensive treatment of the mathematics underlying the Fourier modal method and examples of practical problems solved with MATLAB codes.
Introduction
Nanophotonics and Fourier Modal Methods
Elements of the Fourier Modal Method
Scattering Matrix Method for Multiblock Structures
Scattering Matrix Analysis of Finite Single-Block Structures
Scattering Matrix Analysis of Collinear Multiblock Structures
MATLAB Implementation
Fourier Modal Method
Fourier Modal Analysis of Single-Block Structures
Fourier Modal Analysis of Collinear Multiblock Structures
Applications
A Perfect Matched Layer for Fourier Modal Method
An Absorbing Boundary Layer for Fourier Modal Method
Nonlinear Coordinate Transformed Perfect Matched Layer for Fourier Modal Method
Applications
Local Fourier Modal Method
Local Fourier Modal Analysis of Single-Super-Block Structures
Local Fourier Modal Analysis of Collinear Multi-Super-Block Structures
MATLAB Implementation
Applications
Perspectives on the Fourier Modal Method
Nanophotonic Network Modeling
Local Fourier Modal Analysis of Two-Port Block Structures
Local Fourier Modal Analysis of Four-Port Cross-Block Structures
Generalized Scattering Matrix Method
Concluding Remarks
| Resource | OS Platform | Updated | Description | Instructions |
|---|---|---|---|---|
| MATLAB_codes.zip | Cross Platform | July 25, 2011 | MATLAB Codes |