Dynamical Signature of Fractionalization at the Deconfined Quantum Critical Point
Nvsen Ma, Guang-Yu Sun, Yi-Zhuang You, Cenke Xu, Ashvin Vishwanath,, Anders W. Sandvik, Zi Yang Meng

TL;DR
This study uses large-scale quantum Monte Carlo simulations to identify distinctive dynamical signatures of fractionalized excitations at a deconfined quantum critical point, highlighting observable features in spectral functions.
Contribution
It provides the first detailed dynamical spectral analysis of a deconfined quantum critical point with emergent O(4) symmetry, linking theoretical predictions with potential experimental detection.
Findings
Broad continua in spin structure factors indicate fractionalized excitations.
Distinct spectral features such as the continuum edge are identified.
Comparison with Landau transition shows unique signatures of fractionalization.
Abstract
Deconfined quantum critical points govern continuous quantum phase transitions at which fractionalized (deconfined) degrees of freedom emerge. Here we study dynamical signatures of the fractionalized excitations in a quantum magnet (the easy-plane J-Q model) that realize a deconfined quantum critical point with emergent O(4) symmetry. By means of large-scale quantum Monte Carlo simulations and stochastic analytic continuation of imaginary-time correlation functions, we obtain the dynamic spin structure factors in the and channels. In both channels, we observe broad continua that originate from the deconfined excitations. We further identify several distinct spectral features of the deconfined quantum critical point, including the lower edge of the continuum and its form factor on moving through the Brillouin Zone. We provide field-theoretical and lattice model…
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