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General complex envelope solutions of coupled-mode optics with quadratic or cubic nonlinearity

机译:具有二次或三次非线性的耦合模光学的一般复包络解

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The analytic general solutions for the complex field envelopes are derived using Weierstrass elliptic functions for two- and three-mode systems of differential equations coupled via quadratic chi(2) type nonlinearity as well as two-mode systems coupled via cubic chi(3) type nonlinearity. For the first time, a compact form of the solutions is given involving simple ratios of Weierstrass sigma functions (or equivalently Jacobi theta functions). A Fourier series is also given. All possible launch states are considered. The models describe sum- and difference-frequency generation, polarization dynamics, parity-time dynamics, and optical processing applications. (C) 2015 Optical Society of America
机译:使用Weierstrass椭圆函数,针对通过二次chi(2)型非线性耦合的微分方程的两模和三模系统以及通过三次chi(3)类型耦合的二模系统,使用Weierstrass椭圆函数导出了复杂场包络的解析一般解。非线性。首次给出了一种紧凑形式的解决方案,其中包括简单比例的Weierstrass sigma函数(或等效的Jacobi theta函数)。还给出了一个傅立叶级数。考虑所有可能的启动状态。这些模型描述了和频和差频的产生,偏振动力学,奇偶时间动力学以及光学处理应用。 (C)2015年美国眼镜学会

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