Zhen Bi
Affiliations: | Physics | University of California, Santa Barbara, Santa Barbara, CA, United States |
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"Zhen Bi"Mean distance: (not calculated yet)
Parents
Sign in to add mentor| Biao Wu | research assistant | 2011-2012 | UC Santa Barbara | |
| (undergrad) | ||||
| Cenke Xu | grad student | 2012-2017 | UC Santa Barbara (Physics Tree) | |
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Publications
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| Yang K, Xu Z, Feng Y, et al. (2024) Topological minibands and interaction driven quantum anomalous Hall state in topological insulator based moiré heterostructures. Nature Communications. 15: 2670 |
| Bi Z, Fu L. (2021) Excitonic density wave and spin-valley superfluid in bilayer transition metal dichalcogenide. Nature Communications. 12: 642 |
| Goldman H, Thomson A, Nie L, et al. (2020) Interplay of interactions and disorder at the superfluid-insulator transition: A dirty two-dimensional quantum critical point Physical Review B. 101 |
| Kozii V, Bi Z, Ruhman J. (2019) Superconductivity near a Ferroelectric Quantum Critical Point in Ultralow-Density Dirac Materials Physical Review X. 9 |
| Bi Z, Senthil T. (2019) Adventure in Topological Phase Transitions in 3+1 -D: Non-Abelian Deconfined Quantum Criticalities and a Possible Duality Physical Review X. 9 |
| Williamson DJ, Bi Z, Cheng M. (2019) Fractonic matter in symmetry-enriched U(1) gauge theory Physical Review B. 100 |
| Jian C, Bi Z, You Y. (2019) Lattice construction of duality with non-Abelian gauge fields in 2+1D Physical Review B. 100 |
| Cheng M, Bi Z, You Y, et al. (2018) Classification of symmetry-protected phases for interacting fermions in two dimensions Physical Review B. 97 |
| Jian C, Thomson A, Rasmussen A, et al. (2018) Deconfined quantum critical point on the triangular lattice Physical Review B. 97 |
| Jian C, Bi Z, Xu C. (2018) Lieb-Schultz-Mattis theorem and its generalizations from the perspective of the symmetry-protected topological phase Physical Review B. 97 |