光通信系统中的光孤子非交互传输

IF 2.9 2区 数学 Q1 MATHEMATICS, APPLIED
Xin Zhang , Xiaofeng Li , Guoli Ma
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引用次数: 0

摘要

国家通信基础设施的建设和日益增长的数据流量需求都在很大程度上依赖于光孤子通信技术的进步。特别是通过研究光孤子的相互作用,可以探索出一些控制光孤子的方法,从而设计出更稳定、更高效的光通信系统。本文基于广义薛定谔-希罗塔方程理论研究了光孤子之间的相互作用。通过研究光孤子的振幅比、间距和相位差,削弱了光纤传输过程中发生的光孤子之间的相互作用。在光孤子间距较小的情况下,实现了光孤子的非相互作用传输。本文的结论不仅对深入理解光孤子相互作用的本质具有重要意义,而且对促进光孤子在光通信等领域的应用也具有重要的实用价值。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Optical soliton noninteraction transmission in optical communication systems
The building of the national communication infrastructure and growing demand for data traffic both depend heavily on the advancement of optical soliton communication technology. In particular, by studying the interaction of optical solitons, some methods of controlling optical solitons can be explored to design more stable and efficient optical communication systems. In this paper, the interactions between optical solitons are studied based on the theory of generalized Schrödinger–Hirota equation. By studying the amplitude ratio, spacing and phase difference of the optical solitons, the interactions between the optical solitons occurring in the optical fiber transmission process are attenuated. The noninteraction transmission of optical solitons are realized with small spacing between them. The conclusions of this paper are not only of great significance for the in-depth understanding of the nature of optical soliton interactions, but also of great practical value for promoting the application of optical solitons in optical communications and other fields.
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来源期刊
Applied Mathematics Letters
Applied Mathematics Letters 数学-应用数学
CiteScore
7.70
自引率
5.40%
发文量
347
审稿时长
10 days
期刊介绍: The purpose of Applied Mathematics Letters is to provide a means of rapid publication for important but brief applied mathematical papers. The brief descriptions of any work involving a novel application or utilization of mathematics, or a development in the methodology of applied mathematics is a potential contribution for this journal. This journal''s focus is on applied mathematics topics based on differential equations and linear algebra. Priority will be given to submissions that are likely to appeal to a wide audience.
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