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Gapless vortex bound states in superconducting topological semimetals.
Yi Zhang1,2, Shengshan Qin2, Kun Jiang3
1Department of Physics, Shanghai University, Shanghai 200444, China.
National Science Review
|March 20, 2023
Summary
Vortex bound states in superconducting topological semimetals are gapless due to topological massless excitations. This finding applies to various semimetals and is topologically protected.
Area of Science:
- Condensed Matter Physics
- Topological Materials Science
- Superconductivity
Background:
- Topological semimetals exhibit unique electronic properties arising from their band structure topology.
- Superconducting states in these materials can host exotic phenomena, including vortex states.
- Understanding the nature of excitations within these vortex states is crucial for exploring their potential applications.
Purpose of the Study:
- To investigate the nature of vortex bound states in superconducting topological semimetals.
- To determine if these bound states are gapped or gapless.
- To elucidate the underlying mechanisms and topological protection of these states.
Main Methods:
- Theoretical analysis of vortex bound states in various topological semimetals (Dirac, Weyl, spin-1, spin-3/2).
- Investigation of Andreev specular reflection and propagating Andreev modes in superconductor-normal metal-superconductor junctions.
- Application of topological pumping concepts to derive the properties of the bound states.
Main Results:
- Vortex bound states in superconducting topological semimetals are universally gapless.
- The gaplessness originates from topological massless excitations in the normal state of these semimetals.
- These gapless states are closely linked to Andreev reflection phenomena and are topologically protected.
Conclusions:
- The gapless nature of vortex bound states is a universal feature of superconducting topological semimetals.
- Topological massless excitations in the normal state are responsible for the gaplessness.
- The discovered gapless states are robust, topologically protected, and can be understood through topological pumping.
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