Research
My current research interests encompass many-body physics, quantum matters, and first-principles methodologies.
Most of my work focuses on inferring the structures, responses, and dynamics of quantum materials from quantum-mechanical principles, models, and simulations,
with the goal of designing their functionalities for applications in information and energy.
Selected papers with highlights:
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Extreme-Band-Gap Semiconductors with Shallow Dopants and Mobile Carriers
Sieun Chae, Nocona Sanders, Kelsey A. Mengle, Amanda Wang, Xiao Zhang, Jon Lafuente Bartolome, Kaifa Luo, Yen-Chun Huang, Feliciano Giustino, John T. Heron, Emmanouil Kioupakis
arXiv:2506.07284, 2025
TBD.
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Symmetry-protected topological polarons
Kaifa Luo, Jon Lafuente-Bartolome, Feliciano Giustino
submitted, 2025
Combining group-theoretic analysis and state-of-the-art first-principles calculations, we classified and proposed polarons with integer topological charges in oxides and nitrides.
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Incommensurate transverse Peierls transition and chiral charge-density wave
FZ Yang$^{*}$, KF Luo$^{*}$, Weizhe Zhang, Xiaoyu Guo, WR Meier, H Ni, HX Li, P Mercado Lozano, G Fabbris, AH Said, C Nelson, TT Zhang, AF May, MA McGuire, R Juneja, L Lindsay, HN Lee, J-M Zuo, MF Chi, X Dai, Liuyan Zhao, H Miao
Nature Communications (accepted), 2025
TBD.
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Understanding chiral charge-density wave by frozen chiral phonon
Shuai Zhang, Kaifa Luo$^{\dagger}$, Tiantian Zhang$^{\dagger}$
npj Computational Materials 10 (1), 264, 2024
By tracing electron-phonon interactions in a chiral charge-density wave, we sugguested symmetry-selective engineering to control chirality in low-dimensional quantum materials.
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Transverse Peierls transition
Kaifa Luo, Xi Dai
Physical Review X 13 (1), 011027, 2023
By condensating transverse phonons via selection rules of angular momentum, we proposed novel density-wave states in topological semimetals.
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Non-Hermitian honeycomb lattice: nodal manifolds bounded by exceptional points
Kaifa Luo, Jiajin Feng, YX Zhao, Rui Yu
arXiv 1810.09231, 2018
Non-Hermiticity of Hamiltonian brings complex behaviors to spectrum and dynamics. By designing a proof-of-principle electric lattice with gain and loss, we studied spectra evolution of a non-Hermitian topological semimetal.
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Topological nodal states in circuit lattice
Kaifa Luo, Rui Yu, Hongming Weng
Research, 2018
Topological band theory can be applied to any periodically coupled harmonic oscillators. Guided by this idea, we designed topological nodal structures in a LC circuit lattice.
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