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Nonlinear propagation equations in fibers with multiple modes—Transitions between representation bases

机译:具有多种模式基础之间的多种模式的光纤中的非线性传播方程

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摘要

The transverse pattern of the field that propagates in a fiber supporting multiple modes can always be described as a superposition of the patterns of the individual fiber modes. Yet, the use of other bases is often found to be more convenient, with the most famous example being that of linearly polarized modes in weakly guiding fibers. The nonlinear propagation equations contain coefficients that involve overlap integrals between the lateral profiles of multiple propagation modes. A fundamental question that has been raised in this context is whether it is legitimate to compute these coefficients from the overlap integrals between elements of alternative bases for the field representation. In this paper, we show that the answer to this question is positive in the most general sense. This result is significant in the context of space-division multiplexed transmission in multi-mode and multi-core fibers.
机译:在支撑多种模式的光纤中传播的场的横向图案可以始终被描述为各个光纤模式的图案的叠加。然而,通常发现使用其他碱基更方便,最着名的示例是弱引导纤维中线性偏振模式的示例。非线性传播方程包含涉及多个传播模式的横向配置之间的重叠积分的系数。在此上下文中提出的一个基本问题是,从替代基础元素之间的重叠积分计算这些系数是合法的,可以是字段表示的替代基础元素之间的重叠积分。在本文中,我们表明这个问题的答案是最常见的意义上的积极态度。该结果在多模和多核光纤中的空间多路复用传输的上下文中是显着的。

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