G . Y. Zhu

. Y. Zhu, G. ., Hafezi, M. ., & Barkeshli, M. . (2020). Quantum origami: Transversal gates for quantum computation and measurement of topological order. Physical Review Research, 2. http://doi.org/10.1103/PhysRevResearch.2.013285

. Y. Zhu, G. ., Hafezi, M. ., & Grover, T. . (2016). Measurement of many-body chaos using a quantum clock. Physical Review A, 94. http://doi.org/10.1103/PhysRevA.94.062329

. Y. Zhu, G. ., Lavasani, A. ., & Barkeshli, M. . (2020). Instantaneous braids and Dehn twists in topologically ordered states. Physical Review B, 102. http://doi.org/10.1103/PhysRevB.102.075105

. Y. Zhu, G. ., Lavasani, A. ., & Barkeshli, M. . (2020). Universal Logical Gates on Topologically Encoded Qubits via Constant-Depth Unitary Circuits. Physical Review Letters, 125. http://doi.org/10.1103/PhysRevLett.125.050502

. Y. Zhu, G. ., Subasi, Y. ., Whitfield, J. D., & Hafezi, M. . (2018). Hardware-efficient fermionic simulation with a cavity-QED system. Npj Quantum Information, 4. http://doi.org/10.1038/s41534-018-0065-3

Sundaresan, N. M., Lundgren, R. ., . Y. Zhu, G. ., Gorshkov, A. V., & Houck, A. A. (2019). Interacting Qubit-Photon Bound States with Superconducting Circuits. Physical Review X, 9. http://doi.org/10.1103/PhysRevX.9.011021

Pichler, H. ., . Y. Zhu, G. ., Seif, A. ., Zoller, P. ., & Hafezi, M. . (2016). Measurement Protocol for the Entanglement Spectrum of Cold Atoms. Physical Review X, 6. http://doi.org/10.1103/PhysRevX.6.041033 (Original work published November 2016)

Mittal, S. ., Orre, V. V., . Y. Zhu, G. ., Gorlach, M. A., Poddubny, A. ., & Hafezi, M. . (2019). Photonic quadrupole topological phases. Nature Photonics, 13, 692-+. http://doi.org/10.1038/s41566-019-0452-0

Li, X. P., . Y. Zhu, G. ., Han, M. X., & Wang, X. . (2019). Quantum information scrambling through a high-complexity operator mapping. Physical Review A, 100. http://doi.org/10.1103/PhysRevA.100.032309

Lavasani, A. ., . Y. Zhu, G. ., & Barkeshli, M. . (2019). Universal logical gates with constant overhead: instantaneous Dehn twists for hyperbolic quantum codes. Quantum, 3. http://doi.org/10.22331/q-2019-08-26-180