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锥形光纤的复耦合模理论。

Complex coupled-mode theory for tapered optical waveguides.

机构信息

Department of Electrical and Computer Engineering, McMaster University, Hamilton, Ontario, Canada.

出版信息

Opt Lett. 2011 Mar 15;36(6):1026-8. doi: 10.1364/ol.36.001026.

Abstract

A coupled-mode formulation based on complex local modes is developed for tapered and longitudinally varying optical waveguides. Different from the conventional coupled-mode theory that requires integration over the entire spectrum of radiation modes, the new formulation treats the radiation fields via discrete complex modes similarly to the guided modes. Accuracy, convergence, and scope of validity for the solutions of the complex coupled-mode equations are investigated in detail for a typical single-mode waveguide taper. It is demonstrated that the complex coupled-mode theory has overcome the difficulties of the conventional theory in simulation of radiation field effects while preserving the simplicity and intuitiveness of this popular method.

摘要

本文提出了一种基于复局域模的模耦合理论,用于锥形和纵向渐变光纤波导。与传统的需要对整个辐射模谱进行积分的模耦合理论不同,新的理论通过离散的复局域模来处理辐射场,类似于导模。本文详细研究了典型单模光纤锥中复模耦合方程解的准确性、收敛性和有效性范围。结果表明,复模耦合理论克服了传统理论在模拟辐射场效应方面的困难,同时保持了这种流行方法的简单性和直观性。

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