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Theoretical physicists working at a blackboard collaboration pod in the Beecroft building.
Credit: Jack Hobhouse

Siddharth Parameswaran

Professor of Physics

Research theme

  • Fields, strings, and quantum dynamics
  • Quantum materials
  • Quantum optics & ultra-cold matter

Sub department

  • Rudolf Peierls Centre for Theoretical Physics

Research groups

  • Condensed Matter Theory
sid.parameswaran@physics.ox.ac.uk
Telephone: 01865 273968
Rudolf Peierls Centre for Theoretical Physics, room 70.29
Hilary Term 2026: Quantum Matter 2 Course Pages
  • About
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  • Publications

Order and disorder in AKLT antiferromagnets in three dimensions

Physical Review B American Physical Society (APS) 79:2 (2009) 024408

Authors:

Siddharth A Parameswaran, SL Sondhi, Daniel P Arovas
More details from the publisher
Details from ArXiV

Order and Disorder in AKLT Antiferromagnets in Three Dimensions

(2008)

Authors:

Siddharth A Parameswaran, SL Sondhi, Daniel P Arovas
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Absolutely Stable Spatiotemporal Order in Noisy Quantum Systems

Physical Review Letters American Physical Society

Authors:

Max McGinley, Sthitadhi Roy, Sa Parameswaran
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Anomalous gapped boundaries between surface topological orders in higher-order topological insulators and superconductors with inversion symmetry

Physical Review B: Condensed Matter and Materials Physics American Physical Society

Authors:

Ming-Hao Li, Titus Neupert, SA Parameswaran, Apoorv Tiwari
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Asymptotically exact theory for nonlinear spectroscopy of random quantum magnets

Physical Review Letters American Physical Society

Authors:

Sa Parameswaran, Sarang Gopalakrishnan

Abstract:

We study nonlinear response in quantum spin systems near in nite-randomness critical points. Nonlinear dynamical probes, such as two-dimensional (2D) coherent spectroscopy, can diagnose the nearly localized character of excitations in such systems. We present exact results for nonlinear response in the 1D random transverse- eld Ising model, from which we extract information about critical behavior that is absent in linear response. Our analysis yields exact scaling forms for the distribution functions of relaxation times that result from realistic channels for dissipation in random magnets. We argue that our results capture the scaling of relaxation times and nonlinear response in generic random quantum magnets in any spatial dimension
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