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Fiber Taper for Coupling of Space Beam to Single Mode Fiber

机译:光纤锥度,用于将空间光束耦合到单模光纤

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Coupling between fiber modes due to imperfections is proportional to the overlap integral of the modes and inversely proportional to the difference between their propagation constants (驴脽). To that effect a detailed study of core and cladding modes for finite cladding fiber using analytical and numerical techniques and simulation with finite element method is presented. The respective characteristic equations for both the core and cladding modes are obtained. The normalized propagation constant versus normalized frequency is numerically obtained for different clad to core radii ratios. This is done for fixed cladding diameter of 126 驴m and increasing core diameter from 3 to 9 驴m with core and cladding refractive indices corresponding to a normalized frequency V range from 0.774 to 2.322 at wavelength 驴 = 1.55 驴m. It was observed that the overlap integral and the inverse of the difference of the propagation constants (1/ 驴脽) are both high at small core radius `a'' and diminish as the core radius increases. To affect power coupling from the cladding modes to the core mode, a core taper is considered with small radius at its input end, increasing to constant normal core size. Simulation of wave propagation in such fiber shows clearly the increase of the field inside the core with propagation in the tapered section. Analytical treatment of mode coupling is also given under the assumption of adiabatic core radius increase. Perturbation technique is used to solve the coupled mode equations. The results confirmed the basic finding of the simulation.
机译:由于缺陷造成的光纤模之间的耦合与模的重叠积分成正比,与它们的传播常数之差(驴)成反比。为此,对有限包层光纤的纤芯和包层模式进行了详细的研究,采用了解析和数值技术,并利用有限元方法进行了仿真。获得了芯模和包层模的各自的特征方程。对于不同的包层与芯层半径之比,可以通过数值获得归一化传播常数与归一化频率的关系。这是针对固定包层直径126驴米和将纤芯直径从3驴米增加到9的情况而进行的,纤芯和包层的折射率对应于在波长驴= 1.55驴米处的归一化频率V范围从0.774到2.322。可以看到,重叠积分和传播常数之差的倒数(1 /)都在较小的芯半径“ a”处较高,并且随着芯半径的增大而减小。为了影响从包层模式到纤芯模式的功率耦合,可以考虑纤芯锥度,其输入端的半径较小,从而增大到恒定的常规纤芯尺寸。在这种光纤中的波传播仿真清楚地表明,随着在锥形截面中的传播,纤芯内部的场增加。在绝热核心半径增加的假设下,也给出了模式耦合的分析处理。摄动技术被用来求解耦合模式方程。结果证实了模拟的基本发现。

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