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Tomographic mapping of the hidden dimension in quasi-particle interference
C A Marques1, M S Bahramy2, C Trainer1
1SUPA, School of Physics and Astronomy, University of St Andrews, North Haugh, St Andrews, Fife, KY16 9SS, UK.
Nature Communications
|November 19, 2021
Summary
Quasiparticle interference (QPI) imaging now reveals 3D electronic structures in materials like galena. This technique overcomes limitations for non-anisotropic materials, offering new insights into electronic band character.
Area of Science:
- Condensed Matter Physics
- Materials Science
- Surface Science
Background:
- Quasiparticle interference (QPI) imaging excels at probing low-energy electronic structures in correlated materials with high energy resolution.
- Traditionally, QPI interpretation relies on surface-sensitive analysis, primarily for anisotropic materials with quasi-2D electronic structures.
Purpose of the Study:
- To investigate the applicability of QPI imaging to non-anisotropic materials, specifically galena.
- To develop a theoretical framework for interpreting QPI signals from 3D electronic structures.
Main Methods:
- Utilized QPI imaging to study the electronic structure of galena.
- Developed a novel theoretical formalism to describe QPI signals from 3D electronic structures.
- Analyzed bias-dependent scattering vectors within the 3D electronic structure.
Main Results:
- Demonstrated that QPI signals in non-anisotropic materials like galena are influenced by 3D electronic structure.
- Identified scattering vectors parallel to the surface plane originating from bias-dependent 3D electronic structure.
- Established a method for quasiparticle tomography to extract 3D electronic structure information.
Conclusions:
- QPI imaging can be extended to elucidate the 3D electronic structure of non-anisotropic materials.
- The developed formalism enables detailed analysis of quasiparticle interference for comprehensive electronic structure characterization.
- This approach provides insights into the orbital character of electronic bands in 3D systems.

