2024/02


Lieb-Schultz-Mattis Theorem for Open Quantum Systems

1. Lieb-Schultz-Mattis Theorem in Open Quantum Systems Authors: Kohei Kawabata, Ramanjit Sohal, and Shinsei Ryu Phys. Rev. Lett. 132, 070402 (2024) and supplemental material DOI: 10.1103/PhysRevLett.132.070402 2. Reviving the Lieb–Schultz–Mattis Theorem in Open Quantum Systems Authors: Yi-Neng Zhou, Xingyu Li, Hui Zhai, Chengshu Li, and Yingfei Gu arXiv:2310.01475; DOI: 10.48550/arXiv.2310.01475 Recommended with a commentary by […]

Geometric control of intracellular patterning

How to assemble a scale-invariant gradient Authors: Arnab Datta, Sagnik Ghosh and Jane Kondev eLife 11:e71365; DOI: 10.7554/eLife.71365 Recommended with a commentary by Arjun Narayanan, New York University Abu Dhabi |View Commentary (pdf)| This commentary may be cited as: DOI: 10.36471/JCCM_February_2024_02 https://doi.org/10.36471/JCCM_February_2024_02

Symmetries without an inverse: An illustration through the 1+1-D Ising model

Majorana chain and Ising model — (non-invertible) translations, anomalies, and emanant symmetries Authors: Nathan Seiberg and Shu-Heng Shao arXiv:2307.02534; DOI: 10.48550/arXiv.2307.02534 Recommended with a commentary by T. Senthil , Massachusetts Institute of Technology |View Commentary (pdf)| This commentary may be cited as: DOI: 10.36471/JCCM_February_2024_03 https://doi.org/10.36471/JCCM_February_2024_03

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