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    "Fourier Modal Method and Its Applications in Computational Nanophotonics" by Hwi Kim, Byoungho Lee, Junghyun Park

    Posted By: exLib
    "Fourier Modal Method and Its Applications in Computational Nanophotonics" by Hwi Kim, Byoungho Lee, Junghyun Park

    "Fourier Modal Method and Its Applications in Computational Nanophotonics" by Hwi Kim, Byoungho Lee, Junghyun Park
    CRC Press | 2017 | ISBN: 1420088394 9781420088397 1138074306 9781138074309 | 321 pages | PDF | 10 MB

    Most available books on computational electrodynamics are focused on FDTD, FEM, or other specific technique developed in microwave engineering. This is a complete guide to the principles and detailed mathematics of the up-to-date Fourier modal method of optical analysis.

    The authors provide researchers and graduate students with a detailed mathematical framework for the sound numerical analysis of nanophotonics phenonema as well as the practical skills and source code required for implementing the Fourier model method on MATLAB
    It takes readers through the implementation of MATLAB® codes for practical modeling of well-known and promising nanophotonic structures. The authors also address the limitations of the Fourier modal method.

    Features

    Provides a comprehensive guide to the principles, methods, and mathematics of the Fourier modal method
    Explores the emerging field of computational nanophotonics
    Presents clear, step-by-step, practical explanations on how to use the Fourier modal method for photonics and nanophotonics applications
    Includes the necessary MATLAB codes, enabling readers to construct their own code

    Contents

    1 Introduction
    Nanophotonics and Fourier Modal Methods
    Elements of the Fourier Modal Method

    2 Scattering Matrix Method for Multiblock Structures
    Scattering Matrix Analysis of Finite Single-Block Structures
    Scattering Matrix Analysis of Collinear Multiblock Structures
    MATLAB Implementation

    3 Fourier Modal Method
    Fourier Modal Analysis of Single-Block Structures
    Fourier Modal Analysis of Collinear Multiblock Structures
    Applications

    4 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

    5 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

    6 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

    References
    Index
    with TOC BookMarkLinks