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Reduction of Topological Z Classification in Cold-Atom Systems
Tsuneya Yoshida1,2, Ippei Danshita3,4, Robert Peters1
1Department of Physics, Kyoto University, Kyoto 606-8502, Japan.
Ultracold dipolar fermions in optical lattices offer a novel platform for observing topological classification reduction (Z→Z₄). This research details experimental methods to detect gapless excitations and edge modes, confirming the reduction in correlated topological systems.
Area of Science:
- Condensed Matter Physics
- Quantum Simulation
- Topological Matter
Background:
- Topological systems often exhibit complex classifications, posing challenges for experimental realization and understanding.
- Few experimental platforms exist for studying the reduction of topological classifications, such as Z→Z₄.
Purpose of the Study:
- To demonstrate ultracold dipolar fermions in a two-leg ladder optical lattice as a test bed for topological classification reduction (Z→Z₄).
- To provide experimental methods for accessing and verifying this topological reduction.
- To investigate the behavior of edge modes in the presence of dislocations.
Main Methods:
- Utilizing ultracold dipolar fermions (e.g., ¹⁶⁷Er, ¹⁶¹Dy, ⁵³Cr) in a two-leg ladder optical lattice.
- Employing local radio frequency spectroscopy to observe the destruction of one-particle gapless excitations at the edges.
- Measuring the time-dependent spin expectation value of a superposed state to detect gapless spin excitations.
Main Results:
- Demonstrated solid evidence for the Z→Z₄ topological classification reduction in the dipolar fermion system.
- Confirmed the destruction of one-particle and spin gapless excitations at the edges.
- Observed the recovery of a gapless edge mode around a dislocation, even after the reduction.
Conclusions:
- Ultracold dipolar fermions in optical lattices provide a highly controllable platform for realizing and studying topological classification reduction.
- The proposed experimental techniques allow for direct observation of phenomena related to topological reduction.
- The recovery of edge modes around dislocations offers further evidence for the topological reduction.
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