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Anushya Chandran
Researcher at Boston University
Publications - 73
Citations - 3188
Anushya Chandran is an academic researcher from Boston University. The author has contributed to research in topics: Quantum entanglement & Quantum. The author has an hindex of 28, co-authored 63 publications receiving 2474 citations. Previous affiliations of Anushya Chandran include National University of Singapore & Princeton University.
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Periodically driven ergodic and many-body localized quantum systems
TL;DR: In this article, the authors studied the dynamics of isolated quantum many-body systems whose Hamiltonian is switched between two different operators periodically in time, and established conditions on the spectral properties of the two Hamiltonians for the system to localize in energy space.
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Constructing local integrals of motion in the many-body localized phase
TL;DR: In this article, a physically motivated construction of local integrals of motion (LIOMs) in the MBL phase is presented, and the resulting LIOMs are quasi-local, and use their decay to extract the localization length and establish the location of the transition between the many-body localized and ergodic phases.
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Kibble-Zurek problem: Universality and the scaling limit
TL;DR: In this article, a scaling limit for physical quantities near classical and quantum transitions for different sets of protocols is defined and the universal content of the Kibble-Zurek problem is discussed.
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Many-body localization and symmetry-protected topological order
Anushya Chandran,Anushya Chandran,Vedika Khemani,Chris Laumann,Chris Laumann,Chris Laumann,Shivaji Lal Sondhi +6 more
TL;DR: In this article, the authors extend the analysis to discrete symmetry-protected order via the explicit examples of the Haldane phase of one-dimensional spin chains and the topological Ising paramagnet in two dimensions.
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Signatures of integrability in the dynamics of Rydberg-blockaded chains
TL;DR: In this paper, the experimental Hamiltonian exhibits nonthermal behavior across its entire many-body spectrum, with similar finite-size scaling properties as models proximate to integrable points.