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Anharmonicity-driven low lattice thermal conductivity and high thermoelectric response in monolayer CeX(2) X = O, S, Se, Te.
PubMed
Authors: Pan Z, Hao D, Xiong W, Li G, Yang J, Zeng S
Year
2026
Paper ID
9810
Status
Peer-reviewed
Abstract Read
~2 min
Abstract Words
195
Citations
N/A
Abstract
Rare-earth materials drive technological innovations from clean energy to quantum devices, yet their two-dimensional (2D) derivatives remain largely unexplored. Here, we decode the thermal and electronic transport mechanisms in 2D rare-earth dichalcogenides CeX X = O, S, Se, Te through first-principles calculations, temperature-dependent effective potentials theory, anharmonic lattice dynamics, and Boltzmann transport theory. Both molecular dynamics simulations and finite-temperature phonon spectra demonstrate that CeX compounds are structurally stable. In this class of materials, three-phonon scattering dominates lattice thermal transport. The lattice thermal conductivity () and bandgap decrease with increasing atomic mass of the X element. At 300 K, CeTe exhibits an ultralow of 4.26 W m K, approximately twenty times smaller than that of MoS. Electronic structure analysis reveals that the conduction band minimum of CeX is dominated by localized Ce 4f orbitals, forming a flat band. The valence band maximum consists of hybridized f (Ce) and p (X) orbitals, enabling both high electrical conductivity and a large Seebeck coefficient. Under p-type doping, the power factor can exceed 250 µW m K. This work not only expands the family of viable thermoelectric materials, but also provides a comprehensive theoretical framework for engineering quantum-confined rare-earth architectures with tailored energy conversion functionalities.
Why This Paper Matters
- This paper contributes to the Quantum Simulation research area in the Quantum Articles archive.
- It adds a 2026 reference point for readers tracking recent quantum research.
- Rare-earth materials drive technological innovations from clean energy to quantum devices, yet their two-dimensional (2D) derivatives remain largely unexplored.
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