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Efficient formalism for treating tapered structures using the Fourier modal method

机译:使用傅里叶模态方法处理锥形结构的有效形式主义

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We investigate the development of the mode occupations in tapered structures using the Fourier modal method. In order to use the Fourier modal method, tapered structures are divided into layers of uniform refractive index in the propagation direction and the optical modes are found within each layer. This is not very efficient and in this proceeding we take the first steps towards a more efficient formalism for treating tapered structures using the Fourier modal method. We show that the coupling coefficients through the structure are slowly varying and that only the first few modes are occupied. We exploit both of these properties in the developing of a more efficient formalism.
机译:我们使用傅立叶模态方法研究锥形结构中模态职业的发展。为了使用傅立叶模态方法,将锥形结构在传播方向上分为均匀折射率的层,并在每一层内找到光学模。这不是非常有效,并且在此过程中,我们朝着使用傅立叶模态方法处理锥形结构的更高效形式主义迈出了第一步。我们表明,通过结构的耦合系数是缓慢变化的,并且仅占据前几个模式。我们在开发更有效的形式主义时利用了这两个属性。

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