As a broad area of science and technology, modeling and computational photonics is an ever-growing and developing topic. Covering the crucial foundations of photonics, as well as delving into the more complex aspects of the field, Modeling and Design Photonics by Examples with MATLAB® is a comprehensive study of computational photonics that will bridge the gap between academic and industrial worlds. Using MATLAB® code to help provide solutions, this book will help readers to use modelling as an effective tool for designing and optimizing photonic systems.
Key Features
- Bridges the gap between academic descriptions and real modeling works in photonics.
- Provides details of physics and mathematical models of the problems.
- Includes MATLAB® codes for some important problems that are still new to many readers.
- Presents detailed explanations of the physics and solutions from the modeling results.
- Helps readers to use modeling as a tool for designing and optimizing photonics systems.
Author(s): Dan Nguyen
Series: IOP Series in Emerging Technologies in Optics and Photonics
Publisher: IOP Publishing
Year: 2021
Language: English
Pages: 248
City: Bristol
PRELIMS.pdf
Preface
Author biography
Dan T Nguyen
CH001.pdf
Chapter 1 Introduction
1.1 Overview of the book
1.2 An instruction using MATLAB® programs
References
CH002.pdf
Chapter 2 One-dimensional periodic and quasi-periodic photonics crystal structures
2.1 1D photonics crystals and mathematics models
2.1.1 One-dimensional photonics crystals
2.1.2 Transfer matrix method
2.2 Linear transfer matrix method and modeling examples
2.2.1 Linear transfer matrix method formalism
2.2.2 Modeling example: 1D photonics band gap structures
2.2.3 Modeling example: distributed bragg reflector (DBR) fiber laser—cavity design
2.2.4 Modeling example: distributed feedback fiber laser—cavity design
2.2.5 Modeling example: quasi-periodic Fibonacci mirrors
2.3 Nonlinear transfer matrix method formalism
2.3.1 General equations
2.3.2 Modeling example: nonlinear defected PhC structures
References
CH003.pdf
Chapter 3 Beam propagation method for modeling multimode cladding-pumped fiber amplifiers
3.1 Modeling problems for multimode cladding-pumped fiber amplifiers
3.1.1 PREM modeling SM pumped fiber amplifiers
3.1.2 Problems of modeling MM pumped fiber amplifiers by PREM
3.2 Beam propagation method for modeling multimode cladding-pumped fiber amplifiers
3.3 Modeling example: effective BPM modeling MM cladding-pumped Yb-doped fiber amplifiers
3.3.1 Example with MATLAB®: cladding-pumped YDFA
3.3.2 Explanation of program 3.1
3.4 Modeling example: effective BPM modeling of MM cladding-pumped Yb–Er do-doped fiber amplifiers
3.4.1 Modeling 1480 nm-pumped Er-doped fiber amplifiers
3.4.2 Modeling 980 nm-pumped Er-doped fiber amplifiers
3.5 Modeling multimode cladding-pumped Yb–Er co-doped fiber amplifiers
3.5.1 The model of 980 nm-pumped Yb–Er Co-doped fiber amplifiers
3.5.2 Normalization and dimensionless notations
3.6 Modeling example: MM cladding-pumped Yb–Er Co-doped fiber amplifiers
3.6.1 Programming example
3.7 Modeling MM cladding-pumped fiber amplifiers with ASEs
References
CH004.pdf
Chapter 4 Modeling ultrafast mode-locked fiber lasers
4.1 A brief introduction to mode-locked lasers
4.2 General model of mode-locked fiber lasers
4.2.1 Saturable absorption
4.2.2 Material and waveguide dispersions
4.2.3 Nonlinear Schrödinger equation
4.2.4 Fourth-order Runge–Kutta in interaction picture method
4.3 Example of modeling mode-locked ring fiber lasers
4.4 Example of modeling linear cavity mode-locked fiber lasers
References
CH005.pdf
Chapter 5 Chirped pulse fiber amplifiers
5.1 Background
5.2 Example: CPA system based on Tm-doped fiber lasers and amplifiers
5.2.1 Tm-doped fiber lasers and fiber amplifiers
5.2.2 All-fiber pulse stretcher
5.2.3 Third stage: cladding-pump Tm-doped fiber amplifiers in 2 μm-region
5.2.4 Effects of high order dispersion in pulse compression
References
