S
Shivaji Lal Sondhi
Researcher at Princeton University
Publications - 189
Citations - 13852
Shivaji Lal Sondhi is an academic researcher from Princeton University. The author has contributed to research in topics: Quantum Hall effect & Quantum spin Hall effect. The author has an hindex of 57, co-authored 182 publications receiving 11915 citations. Previous affiliations of Shivaji Lal Sondhi include University of Oxford & Max Planck Society.
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Microscopic Model of Quasiparticle Wave Packets in Superfluids, Superconductors, and Paired Hall States
TL;DR: The structure of Bogoliubov quasiparticles, bogolons, the fermionic excitations of paired superfluids that arise from fermion (BCS) pairing is studied, including neutral superfluids, superconductors, and paired quantum Hall states.
Journal Article
Kibble-Zurek Scaling and String-Net Coarsening in Topologically Ordered Systems
TL;DR: In this article, the authors consider the non-equilibrium dynamics of topologically ordered systems driven across a continuous phase transition into proximate phases with no, or reduced, topological order.
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Topology and Broken Symmetry in Floquet Systems
TL;DR: In this paper, the main ideas and themes of this work are novel Floquet drives which exhibit nontrivial topology in single-particle systems, the existence and classification of exoticFloquet drives in interacting systems, and the attendant notion of many-body Floquet phases and arguments for their stability to heating.
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Notes on Infinite Layer Quantum Hall Systems
TL;DR: In this paper, the fractional quantum Hall effect in three dimensional systems consisting of infinitely many stacked two-dimensional electron gases placed in transverse magnetic fields was studied, and the surface conduction in these phases was analyzed by means of sum rule and renormalization group arguments.
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Flux Hamiltonians, Lie Algebras and Root Lattices With Minuscule Decorations
TL;DR: In this article, a family of Hamiltonians of fermions hopping on a set of lattices in the presence of a background gauge field is studied, which exhibit a family resemblance to the Dirac spectrum and in many cases are able to relate them to known facts about the relevant Lie algebras.