4.5 Article

Electronic properties of carbon sheets and nanoribbons based on acepentalene-like building blocks

Journal

COMPUTATIONAL MATERIALS SCIENCE
Volume 211, Issue -, Pages -

Publisher

ELSEVIER
DOI: 10.1016/j.commatsci.2022.111520

Keywords

Acepentalene structures; Electronic structure; Carbon nanoribbons; Spin-polarized configurations

Funding

  1. CNPq
  2. UFPI
  3. CNPq, Brazil [429785/2018-6, 310394/2020-1]
  4. Centro Nacional de Processamento de Alto Desempenho at Ceara (CENAPAD-UFC)
  5. Centro Nacional de Processamento de Alto Desempenho at Sao Paulo (CENAPAD-SP)

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The electronic properties of two-dimensional carbon allotropes were investigated using density functional theory. The C57 and C65 systems were found to exhibit metallic behavior and spin-polarized states, making them suitable for applications in spintronics. Additionally, a non-trivial spin distribution and corrugated phases were observed in one of the 2D parent structures, which was not reported previously.
Two-dimensional allotropes of carbon are the subject of intense research in an effort to fine tune nanocarbon's physical properties for their insertion into operational nanoscale devices. C57 and C65 lattices are examples of such proposed networks. They are hypothetically formed by the concatenation of acepentalene blocks and are shown to display a metallic behavior. Here, we use density functional theory to investigate the electronic properties of ribbons whose lattices are composed of these two 2D nanocarbons. These systems share the common feature with their parent structures of displaying a metallic behavior. However, they are also found to host spin-polarized states, thereby offering opportunities for their applications in spintronics. Furthermore, one of the 2D parent structures is found to also allow a non-trivial spin distribution, as well as corrugated phases, which was not previously reported for this system. Finally, the structural and electronic properties calculated for the C57 and C65 systems are rationalized in terms of a resonance model.

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