arXiv:1410.0687

[refraction-ray]

• Link
• Title: Spectral tensor networks for many-body localization
• Authors (optional): A. Chandran, J. Carrasquilla, I. H. Kim, D. A. Abanin, and G. Vidal
• Reason (optional): Tensor network states construction for MBL excited states

[refraction-ray]

Relevant work on MPS for excited states in MBL phase

• Efficient Representation of Fully Many-Body Localized Systems Using Tensor Networks, Thorsten B. Wahl, Arijeet Pal, and Steven H. Simon, Phys. Rev. X 7, 021018 (2017).
• Signatures of the many-body localized regime in two dimensions, Thorsten B. Wahl, Arijeet Pal and Steven H. Simon, Nature Physics, 15, 164(2019).
• Encoding the structure of many-body localization with matrix product operators, David Pekker and Bryan K. Clark, Phys. Rev. B 95, 035116 (2017).
• Finding Matrix Product State Representations of Highly Excited Eigenstates of Many-Body Localized Hamiltonians, Xiongjie Yu, David Pekker, and Bryan K. Clark, Phys. Rev. Lett. 118, 017201 (2017).
• Obtaining Highly Excited Eigenstates of Many-Body Localized Hamiltonians by the Density Matrix Renormalization Group Approach, Vedika Khemani, Frank Pollmann, and S. L. Sondhi, Phys. Rev. Lett. 116, 247204 (2016).
• Obtaining highly excited eigenstates of the localized XX chain via DMRG-X, Trithep Devakul, Vedika Khemani, Frank Pollmann, David Huse, Shivaji Sondhi, arXiv:1702.07721.
• Density‐matrix renormalization group study of many‐body localization in floquet eigenstates, Carolyn Zhang, Frank Pollmann, S. L. Sondhi, Roderich Moessner, adp 529, 7, 1600294 (2017).
• One‐particle density matrix characterization of many‐body localization, Soumya Bera, Thomas Martynec, Henning Schomerus, Fabian Heidrich‐Meisner and Jens H. Bardarson, andp 529, 7, 1600356 (2017).
• Construction of Many-Body-Localized Models where all the eigenstates are Matrix-Product-States，arXiv:1910.12500.
• Time evolution of many-body localized systems in two spatial dimensions, arXiv:1910.11359. iPEPS, restore translational symmetry from disorder