论文标题
离散点组对称性的拓扑超流体缺陷
Topological Superfluid Defects with Discrete Point Group Symmetries
论文作者
论文摘要
离散的对称性在空间上是普遍存在的,但通常隐藏在系统的内部状态中,它们可能会产生特别深刻的后果。在这项工作中,我们创建和验证了原子纺纱子bose-instein的外来磁相,尽管它们具有连续的特征和固有的空间各向同性,但在其拓扑缺陷中表现出复杂的离散多层对称性。使用精心量身定制的旋转旋转和微波跃迁,我们设计了奇异线路缺陷,其量化条件,交换统计和动力学从根本上取决于这些基本对称性。我们展示了如何用各种不同阶段的原子填充涡旋线奇异性,这会导致具有具有富含离散和连续对称性组合的磁接口的核心结构。这种缺陷及其非共同特性可以提供量子信息和干涉法的非常规实现。
Discrete symmetries are spatially ubiquitous but are often hidden in internal states of systems where they can have especially profound consequences. In this work we create and verify exotic magnetic phases of atomic spinor Bose-Einstein condensates that, despite their continuous character and intrinsic spatial isotropy, exhibit complex discrete polytope symmetries in their topological defects. Using carefully tailored spinor rotations and microwave transitions, we engineer singular line defects whose quantization conditions, exchange statistics, and dynamics are fundamentally determined by these underlying symmetries. We show how filling the vortex line singularities with atoms in a variety of different phases leads to core structures that possess magnetic interfaces with rich combinations of discrete and continuous symmetries. Such defects, with their non-commutative properties, could provide unconventional realizations of quantum information and interferometry.