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Multi-Harmonic Bragg Gratings

机译:多谐波布拉格光栅

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During the last decade, fiber and waveguide Bragg Gratings (BGs) have been studied extensively both theoretically and experimentally and have found widespread use in the. field of optoelectronics. A number of different techniques have been developed for writing high quality BGs in various waveguide geometries. Regardless of their implementation details, modem grating writing techniques can be broadly divided into two main categories, namely holographic and phase-mask based ones. The former rely on an interferometric set-up, while the latter make use of a phase mask, to create a periodic UV-light intensity pattern which is subsequently used to expose and perturb the core of the adjacent waveguide. So far, the vast majority of the standard-grating analyses have only considered simple, single-period (Λ), sinusoidal refractive-index variations These studies have being concentrating primarily on the grating response at the fundamental (λ=λ_B=2n_(eff)Λ) or the Nth-order (λ=λ_B/N) Bragg resonance alone. There have also been a number of studies, pertinent to gratings with non-sinusoidal periodic refractive index perturbations, where, in addition to the fundamental period (A), a number of higher spatial-frequency (i.e., Λ/2, Λ/3, etc) Fourier components have been considered In all these cases, however, the grating response at the Bragg wavelength is primarily due to and follows closely the refractive-index component corresponding to the fundamental grating period (Λ). The presence of higher spatial-frequency components in this case only gives rise to extra reflection peaks at λ=λ_B/2, λ_B/3, etc.
机译:在过去十年中,在理论上和实验中,已经在理论上和实验中广泛地研究了纤维和波导布拉格光栅(BGS),并发现了广泛的用途。光电子领域。已经开发了许多不同的技术,用于在各种波导几何形状中写高质量的BG。无论其实现细节如何,调制解调器写入技术都可以广泛分为两个主要类别,即全息和相位掩模的基本类别。前者依赖于干涉测量设置,而后者利用相位掩模,以产生周期性的UV光强度图案,随后用于暴露和扰乱相邻波导的核心。到目前为止,绝大多数标准光栅分析只考虑了简单,单期(λ),这些研究的正弦折射率变化主要在基本(λ=λ_b= 2n_(eff )λ或nth阶(λ=λ_b/ n)单独的Bragg共振。还有许多研究,与非正弦周期性折射率扰动有关,除了基本时期(a)之外,还有多个空间频率(即λ/ 2,λ/ 3在所有这些情况下,已经考虑了傅立叶组件,然而,布拉格波长的光栅响应主要是由于与基本光栅时段(λ)对应的折射率分量紧密。在这种情况下,在这种情况下存在较高的空间频率分量,仅在λ=λ_b/ 2,λ_b/ 3等中产生额外的反射峰。

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