Closed-Form Expressions for Nonlinearity Coefficients in Multimode Fibers

Paolo Carniello;Filipe M. Ferreira;Norbert Hanik
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Abstract

We derive novel approximate closed-form expressions for the nonlinear coupling coefficients appearing in the Manakov equations for multimode fibers for space-division multiplexing in the two regimes of strong and weak coupling. The expressions depend only on few fiber design parameters. In particular, the Manakov coefficients are shown to be simple rational numbers which depend solely on the number of guided modes. The overall nonlinearity coefficients are found to decrease with increasing core radius and to stay nearly constant with increasing refractive index difference between core and cladding. Validation is performed through a numerical approach. The consequences of the findings onto fiber design are discussed in terms of achievable data rates. The analysis is mainly focused on the trenchless parabolic graded-index profile, but considerations on the use of realistic trenches and non-parabolic indices, and on the step-index profile are given.
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多模光纤非线性系数的封闭表达式
本文导出了在强耦合和弱耦合两种情况下多模空分复用光纤的Manakov方程中非线性耦合系数的近似封闭表达式。这些表达式只依赖于几个纤维设计参数。特别地,马纳科夫系数被证明是简单的有理数,它仅仅依赖于导模的数量。总体非线性系数随堆芯半径的增大而减小,随堆芯与包层之间折射率差的增大而保持不变。通过数值方法进行验证。从可实现的数据速率的角度讨论了这些发现对光纤设计的影响。本文主要分析了非开挖抛物线渐变指数剖面,同时考虑了实际堑壕和非抛物线指数的使用,以及阶梯指数剖面。
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