The DOI matches its Crossref record; 3 of the 3 references it cites were found in a registry or an index.
Experimental realization and characterization of an electronic Lieb lattice
Open accessAbstract
Individual carbon monoxide molecules on a copper surface can be manipulated with scanning tunnelling microscopy to realize an electronic Lieb lattice. Geometry, whether on the atomic or nanoscale, is a key factor for the electronic band structure of materials. Some specific geometries give rise to novel and potentially useful electronic bands. For example, a honeycomb lattice leads to Dirac-type bands where the charge carriers behave as massless particles1. Theoretical predictions are triggering the exploration of novel two-dimensional (2D) geometries2,3,4,5,6,7,8,9,10, such as graphynes and the kagomé and Lieb lattices. The Lieb lattice is the 2D analogue of the 3D lattice exhibited by perovskites2; it is a square-depleted lattice, which is characterized by a band structure featuring Dirac cones intersected by a flat band. Whereas photonic and cold-atom Lieb lattices have been demonstrated11,12,13,14,15,16,17, an electronic equivalent in 2D is difficult to realize in an existing material. Here, we report an electronic Lieb lattice formed by the surface state electrons of Cu(111) confined by an array of carbon monoxide molecules positioned with a scanning tunnelling microscope. Using scanning tunnelling microscopy, spectroscopy and wavefunction mapping, we confirm the predicted characteristic electronic structure of the Lieb lattice. The experimental findings are corroborated by muffin-tin and tight-binding calculations. At higher energies, second-order electronic patterns are observed, which are equivalent to a super-Lieb lattice.
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Cites
The electronic properties of graphene
Castro Neto, A. H., Guinea, F., Peres, N. M. R., Novoselov, K. S., & Geim, A. K. (2009) · Reviews of Modern Physics · doi:10.1103/revmodphys.81.109 · Cited by 24,803
Designer Dirac fermions and topological phases in molecular graphene
Gomes, K. K., Mar, W., Ko, W., Guinea, F., & Manoharan, H. C. (2012) · Nature · doi:10.1038/nature10941 · Cited by 741
Conical Diffraction and Composite Lieb Bosons in Photonic Lattices
Diebel, F., Leykam, D., Kroesen, S., Denz, C., & Desyatnikov, A. S. (2016) · Physical Review Letters · doi:10.1103/physrevlett.116.183902 · Cited by 139
Cited by
Liu, R., Tan, K. T., Gong, Y., Chen, Y., Li, Z., Xie, S., He, T., Lu, Z., Yang, H., & Jiang, D. (2021) · Chemical Society Reviews · doi:10.1039/d0cs00620c · Cited by 1,083
Observing movement of Dirac cones from single-photon dynamics
Lu, Y.-H., Wang, Y., Chang, Y.-J., Li, Z.-M., Cui, W.-H., Gao, J., Zhou, W.-H., Zheng, H., & Jin, X.-M. (2021) · Physical Review B · doi:10.1103/physrevb.103.064304 · Cited by 7
Mode conversion and resonant absorption in inhomogeneous materials with flat bands
Kim, K., & Kim, S. (2022) · Physical Review B · doi:10.1103/physrevb.105.045136 · Cited by 4
Metadata
- Authors
- Slot, M. R., Gardenier, T. S., Jacobse, P. H., van Miert, G. C. P., Kempkes, S. N., Zevenhuizen, S. J. M., Smith, C. M., Vanmaekelbergh, D., & Swart, I.
- Venue
- Nature Physics
- Published
- 2017-04-24
- Volume
- 13
- Issue
- 7
- Pages
- 672-676
- ISSN
- 1745-2473 (ISSN-L)
- 1745-2481
- OpenAlex
- W2586814236
- Cited by
- 407
- References
- 3
- FWCI
- 17.40
- Type
- journal article
- Language
- en
- Open access
- bronze
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- Slot, M. R., Gardenier, T. S., Jacobse, P. H., van Miert, G. C. P., Kempkes, S. N., Zevenhuizen, S. J. M., Smith, C. M., Vanmaekelbergh, D., & Swart, I. (2017). Experimental realization and characterization of an electronic Lieb lattice. Nature Physics. https://doi.org/10.1038/nphys4105
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