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Bound states at partial dislocation defects in multipole higher-order topological insulators
Sasha S Yamada1, Tianhe Li2, Mao Lin2
1Department of Electrical and Computer Engineering, University of Illinois at Urbana-Champaign, Urbana, IL, USA.
Researchers experimentally observed topological modes induced by partial dislocations in 2D and 3D insulators. This finding advances the understanding of topological materials and their unique defect properties.
Area of Science:
- Condensed Matter Physics
- Materials Science
- Quantum Physics
Background:
- The bulk-boundary correspondence is a key feature of topological insulators, linking bulk topological properties to boundary states.
- In crystalline materials, topological boundary states can be obscured or absent, especially in higher-order topological insulators.
- Partial dislocations, exotic defects of translation symmetry, were theoretically proposed to host topological modes.
Purpose of the Study:
- To experimentally observe and characterize topological modes induced by partial dislocations in insulators.
- To investigate the role of partial dislocations in multipole higher-order topological insulators.
- To demonstrate the utility of circuit-based resonator arrays for studying these phenomena.
Main Methods:
- Experimental realization of 2D and 3D insulator models using circuit-based resonator arrays.
- Engineering of stacking faults and partial dislocations within these arrays.
- Characterization of topological modes localized at these defects.
Main Results:
- Direct experimental observation of gapless topological modes trapped at partial dislocations.
- Demonstration that these modes are distinct from boundary artifacts and are robust.
- Successful implementation in multipole higher-order topological insulators, which are insensitive to full dislocations.
Conclusions:
- Partial dislocations can indeed induce and host gapless topological modes in insulating materials.
- Circuit-based resonator arrays provide a versatile platform for exploring defect-induced topology.
- This work expands the understanding of topological phenomena beyond traditional bulk-boundary correspondence.
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