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Nonlinear Interaction of the Solitons in 2-Core Optical Fiber Couplers

机译:2芯光纤耦合器中孤子的非线性相互作用

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Formation of the bright and dark solitons in N-core of the optical coupler is the important problem for the creation of effective optical lines of the communication. This problem is connected to the finding of the solution of the nonlinear Schrodinger equation taking into account the interaction between the cores of the fiber. Basing on elementary mathematical model of N-core of the optical fiber coupler with the linear interaction between the next cores the conditions of formation of the solitons in 2 - core fiber coupler is investigated. For the certain type of the soliton solution the necessary and sufficient conditions of existence of the solitons are received. The parametrical space and the physical sense of the received conditions is defined. It is shown, that for the certain parameters of optical systems, the solitons spread with identical speed and width, but the amplitudes of the interacting solitons can be both one polarity, and opposite. The method based on solution of the system of the connected Schrodinger equations determines the necessary and sufficient conditions of the existence of solitons and it can be used for research of problems of formation and propagation of the bright (or dark) solitons in N- core optical couplers.
机译:光学耦合器的N核中形成明亮和暗孤子是创建通信有效光学线的重要问题。在考虑光纤核心之间的相互作用,该问题连接到非线性Schrodinger方程的解决方案。研究了光纤耦合器N芯的基本数学模型,下一个核心与下芯之间的线性相互作用研究了2芯纤维耦合器中孤子的形成条件。对于某些类型的孤子解决方案,收到孤子的必要和充分存在条件。定义参数空间和所接收条件的物理意义。示出了,对于光学系统的某些参数,孤子以相同的速度和宽度展开,但相互作用孤子的幅度可以是一个极性和相反的。基于连接的Schrodinger方程的系统的解决方法确定了孤子存在的必要和充分条件,它可用于研究N-核光学中的明亮(或暗)孤子的形成和传播的问题耦合器。

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