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• W4308883695 abstract "Periodic driving has a longstanding reputation for generating exotic phases of matter with no static counterparts. This work explores the interplay between periodic driving, interaction effects, and ${mathbb{Z}}_{2}$ symmetry that leads to the emergence of Floquet symmetry protected second-order topological phases in a simple but insightful two-dimensional spin-1/2 lattice. Through a combination of analytical and numerical treatments, we verify the formation of corner-localized 0 and $ensuremath{pi}$ modes, i.e., ${mathbb{Z}}_{2}$ symmetry broken operators that commute and anticommute, respectively, with the one-period time evolution operator, as well as establish the topological nature of these modes by demonstrating their presence over a wide range of parameter values and explicitly deriving their associated topological invariants under special conditions. Finally, we propose a means to detect the signature of such modes in experiments, and we discuss the effect of imperfections." @default.
• W4308883695 created "2022-11-18" @default.
• W4308883695 creator A5030964866 @default.
• W4308883695 creator A5037387694 @default.
• W4308883695 creator A5078643289 @default.
• W4308883695 date "2022-11-10" @default.
• W4308883695 modified "2023-10-14" @default.
• W4308883695 title "Symmetry-protected topological corner modes in a periodically driven interacting spin lattice" @default.
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