Effects of measurements on entanglement dynamics for $1+1$D $\mathbb Z_2$ lattice gauge theory
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arXiv:2603.28877v1 Announce Type: new Abstract: The $1+1$ dimensional $\mathbb Z_2$ gauge theory is the simplest model that allows for quantum simulation to probe the fundamental aspects of a gauge theory coupled with dynamical fermions. To reliably benchmark such a system, it is crucial to understand the non-unitary quantum dynamics arising from the underlying non-Hermitian evolution and to model the effects of quantum measurements. This work focuses on measuring physical observables for a $\ma
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Quantum Physics
[Submitted on 30 Mar 2026]
Effects of measurements on entanglement dynamics for 1+1D \mathbb Z_2 lattice gauge theory
Nilachal Chakrabarti, Nisa Ara, Neha Nirbhan, Arpan Bhattacharyya, Indrakshi Raychowdhury
The 1+1 dimensional \mathbb Z_2 gauge theory is the simplest model that allows for quantum simulation to probe the fundamental aspects of a gauge theory coupled with dynamical fermions. To reliably benchmark such a system, it is crucial to understand the non-unitary quantum dynamics arising from the underlying non-Hermitian evolution and to model the effects of quantum measurements. This work focuses on measuring physical observables for a \mathbb Z_2 gauge theory. Tensor network calculations are performed to probe the effect of measurement for larger lattice sizes (up to 256-site systems). Using Matrix Product State calculations, the dynamics of entanglement entropy are studied as a function of the measurement rate and the coupling constant. We find that, under both local and non-local measurements, the late-time saturation value of the bipartite entanglement entropy remains independent of system size, indicating the absence of a measurement-induced phase transition in the no-click limit.
Comments: 26 pages, 15 figures
Subjects: Quantum Physics (quant-ph); Strongly Correlated Electrons (cond-mat.str-el); High Energy Physics - Lattice (hep-lat); High Energy Physics - Theory (hep-th)
Cite as: arXiv:2603.28877 [quant-ph]
(or arXiv:2603.28877v1 [quant-ph] for this version)
https://doi.org/10.48550/arXiv.2603.28877
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From: Nilachal Chakrabarti [view email]
[v1] Mon, 30 Mar 2026 18:01:11 UTC (1,447 KB)
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