A Non-Iterative Bidirectional Beam Propagation Method,

Abstract

For the analysis and optimization of guided-wave optoelectronic devices, efficient modeling techniques are essential. For this purpose the Beam Propagation Method (BPM) is widely used. However, BPM has certain limitations, one of which is its applicability only to forward beam propagation. As a result, the BPM cannot handle structures with multiple discontinuities with strong reflections along the direction of propagation. To eliminate this difficulty a bidirectional BPM was introduced. This is essentially an iterative scheme, in which multiple reflections are kept track of until a self consistent steady state is reached. Although this approach can analyze structures with limited number of discontinuities, it is not very suitable to analyze structures with multiple discontinuities, such as gratings both due to difficulty of implementation as well as large computational effort. The most commonly used method that can naturally include the reflection from discontinuities is the finite-difference time-domain (FDTD) method. However, the FDTD method needs quite a lot of memory and computing time, which, are usually an order of magnitude larger than the BPM. Therefore, it is very desirable to develop a beam propagation technique which can model backward optical wave as well as forward going wave in a simple way. The aim of this paper is to introduce such a method.

Document Details

Document Type
Technical Report
Publication Date
Apr 01, 1992
Accession Number
ADP008194

Entities

People

  • Nadir Dagli
  • Youngchul Chung

Organizations

  • University of California, Santa Barbara

Tags

DTIC Thesaurus Topics

  • Discontinuities
  • Finite Difference Time Domain
  • Optics
  • Optimization
  • Optoelectronic Devices
  • Photonics
  • Physics
  • Reflection
  • Steady State
  • Time Domain

Fields of Study

  • Physics

Readers

  • Finite Element Method (FEM) for solving Partial Differential Equations (PDEs)
  • Optical Physics and Photonics.
  • Wave Propagation and Nonlinear Chaotic Dynamics.

Technology Areas

  • Microelectronics