Ryohei Kobayashi

Barkeshli, M. ., Chen, Y.-A. ., Huang, S.-J. ., Kobayashi, R. ., Tantivasadakarn, N. ., & Zhu, G. . (2023). Codimension-2 defects and higher symmetries in (3+1)D topological phases. SciPost Phys., 14, 065. http://doi.org/10.21468/SciPostPhys.14.4.065 (Original work published May 2023)

Kobayashi, R. ., & Zhu, G. . (2024). Cross-Cap Defects and Fault-Tolerant Logical Gates in the Surface Code and the Honeycomb Floquet Code. PRX Quantum, 5, 020360. http://doi.org/10.1103/PRXQuantum.5.020360 (Original work published June 2024)

Zhang, Y. ., Manjunath, N. ., Kobayashi, R. ., & Barkeshli, M. . (2023). Complete Crystalline Topological Invariants from Partial Rotations in $(2+1)\mathrmD$ Invertible Fermionic States and Hofstadter s Butterfly. Phys. Rev. Lett., 131, 176501. http://doi.org/10.1103/PhysRevLett.131.176501 (Original work published October 2023)

Kobayashi, R. ., Wang, T. ., Soejima, T. ., Mong, R. ., & Ryu, S. . (2024). Extracting Higher Central Charge from a Single Wave Function. Phys. Rev. Lett., 132, 016602. http://doi.org/10.1103/PhysRevLett.132.016602 (Original work published January 2024)

Barkeshli, M. ., Chen, Y.-A. ., Hsin, P.-S. ., & Kobayashi, R. . (2024). Higher-group symmetry in finite gauge theory and stabilizer codes. SciPost Phys., 16, 089. http://doi.org/10.21468/SciPostPhys.16.4.089 (Original work published April 2024)

Kobayashi, R. ., & Barkeshli, M. . (2024). (3+1)-dimensional path integral state sums on curved U(1) bundles and U(1) anomalies of (2+1)-dimensional topological phases. Phys. Rev. B, 110, 155140. http://doi.org/10.1103/PhysRevB.110.155140 (Original work published October 2024)

Barkeshli, M. ., Hsin, P.-S. ., & Kobayashi, R. . (2024). Higher-group symmetry of (3+1)D fermionic $\mathbbZ_2$ gauge theory: Logical CCZ, CS, and T gates from higher symmetry. SciPost Physics, 16, 122. http://doi.org/10.21468/SciPostPhys.16.5.122 (Original work published May 2024)

Hsin, P.-S. ., Kobayashi, R. ., & Zhang, C. . (2024). Fractionalization of coset non-invertible symmetry and exotic Hall conductance. SciPost Physics, 17, 095. http://doi.org/10.21468/SciPostPhys.17.3.095 (Original work published September 2024)

Kobayashi, R. ., Wang, T. ., Soejima, T. ., Mong, R. ., & Ryu, S. . (2024). Higher Hall conductivity from a single wave function: Obstructions to symmetry-preserving gapped edge of (2+1)D topological order. ArXiv. Retrieved from https://arxiv.org/abs/2404.10814 (Original work published May 2024)

Kobayashi, R. ., Wang, T. ., Soejima, T. ., Mong, R. ., & Ryu, S. . (2024). Higher Hall conductivity from a single wave function: Obstructions to symmetry-preserving gapped edge of (2+1)D topological order. ArXiv. Retrieved from https://arxiv.org/abs/2404.10814