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Topological phase transition in photonic crystals and metamaterials

机译:光子晶体和超材料中的拓扑相变

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Topological excitations in photonic crystals and metamaterials can be observed in many different guises. While passive periodic structures can support essentially topological Bloch modes, the insertion of quantum degrees of freedom can lead to a wealth of topological solutions such as solitons and vortices. We will present a survey of recent results in the field and try to describe the transition between trivial and non-trivial phases by studying the phase space of these structures.
机译:在许多不同的顾虑中可以观察到光子晶体和超材料中的拓扑激发。虽然被动定期结构可以支持基本上拓扑布解模式,但是量子自由度的插入可能导致丰富的拓扑解决方案,例如孤子和涡流。我们将在该领域的近期结果进行调查,并尝试通过研究这些结构的相位空间来描述琐碎和非平移阶段之间的过渡。

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