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Flat band and dipolar discrete optics

机译:扁平带和偶极分立光学器件

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In this talk, I will present our recent experimental results on weakly coupled waveguide arrays. We will review our experiments on Lieb photonic lattices, where we observed, for the first time ever, a at band linear localized mode and their linear combinations. Linear combinations of these zero dispersion modes form a completely coherent pattern which does not diffract at all. This observation allowed us to implement a distortion-free image transmission scheme: we codified numbers from 0 to 9 using ten different ring mode combinations and used this as an optical key mechanism. Localization without defects, disorder or nonlinearity is an important property of at band systems. I will discuss our recent experiments on these quasi one-dimensional lattices, where a at-band transition occurs for a very specific ratio between horizontal and diagonal coupling coefficients. I will show the tendency to localization, of a localized input beam, for a set of perfectly periodic linear Sawtooth lattices. Additionally, I will present our very recent theoretical findings on reflection properties on a square two-dimensional lattice possessing a Stub at band surface. I will show that a back-reflected wave is generated as a result of a special resonance with at band modes at the Stub border. By reducing the wavelength of the laser beam, we are able to excite dipolar modes in Silica waveguide arrays. We observe new phenomenology as a result of an effectively larger coupling coefficient and, even more interesting, the possibility to effectively tune the waveguide's interaction by changing the dipole orientation. We used a gaussian input condition, modulated in amplitude and phase, to reproduce the fundamental diffraction properties for single and dipolar modes. By comparing discrete diffraction patterns and gaussian beam propagation, we found a three times larger coupling constant for dipoles, at 532nm and a waveguide separation of 20 μm. We studied the transport properties of disordered lattices and found that while fundamental modes are already localized in space, dipolar modes are still able to propagate across the system. This could be used as a linear optical switch controlled by tuning the input condition.
机译:在本次演讲中,我将介绍我们最近在弱耦合波导阵列上的实验结果。我们将回顾一下在李布光子晶格上的实验,这是我们首次观察到带内线性局域化模式及其线性组合。这些零色散模式的线性组合形成了完全连贯的图案,该图案根本不衍射。此观察结果使我们能够实现无失真的图像传输方案:我们使用十种不同的环形模式组合将数字从0编码为9,并将其用作光学键机制。无缺陷,无序或非线性的定位是带内系统的重要特性。我将讨论我们在这些准一维晶格上的最新实验,其中在水平和对角耦合系数之间存在非常特定的比率时,会发生带内跃迁。我将显示一组完美周期线性锯齿格的局部化输入光束的局部化趋势。此外,我将介绍我们最近关于在带表面具有Stub的方形二维晶格上的反射特性的理论发现。我将说明,由于在Stub边界处的带模式下发生特殊的共振,因此产生了后向反射波。通过减小激光束的波长,我们能够激发二氧化硅波导阵列中的偶极子模式。我们观察到了新的现象学,这是有效地增大耦合系数的结果,更有趣的是,通过改变偶极子方向来有效地调节波导的相互作用的可能性。我们使用了经过幅度和相位调制的高斯输入条件,以重现单极和双极模式的基本衍射特性。通过比较离散衍射图和高斯光束的传播,我们发现偶极子的耦合常数是532nm的三倍,波导间隔为20μm。我们研究了无序晶格的输运性质,发现虽然基本模式已经在空间中定位,但偶极模式仍然能够在整个系统中传播。可以用作通过调整输入条件来控制的线性光开关。

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