Simulating Schwinger model dynamics with quasi-one-dimensional qubit arrays
Alessio Lerose

TL;DR
This paper proposes a method to simulate the real-time dynamics of the Schwinger model, relevant to particle physics, using quasi-one-dimensional qubit arrays, enabling studies of non-perturbative phenomena beyond classical computational reach.
Contribution
It introduces a novel encoding of the Schwinger model into quantum spin lattices and establishes the optimal array geometry for accurate real-time simulations.
Findings
Optimal array is a quasi-one-dimensional ribbon with polynomial length and polylogarithmic width.
The method enables simulation of wave packet collisions and string fragmentation.
Implementation with Rydberg atom arrays is feasible for near-term quantum simulators.
Abstract
Real-time dynamics of the Schwinger model provide an effective description of quark confinement out of equilibrium, routinely employed to model hadronization processes in particle-physics event generators. Ab-initio simulations of such non-perturbative processes are far beyond the reach of existing computational tools, and remain an outstanding open quest for quantum simulators to date. In this work we develop a general strategy to run Schwinger model dynamics on synthetic quantum spin lattices, such as neutral-atom or superconducting-qubit arrays. Our construction encodes the constrained fermionic and bosonic degrees of freedom of the model into the geometric shape of a magnetic interface. We show that global magnetic field patterns can drive coherent quantum dynamics of the interface equivalent to the lattice Schwinger Hamiltonian. We rigorously establish that the optimal array…
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Taxonomy
TopicsQuantum Computing Algorithms and Architecture · Quantum Information and Cryptography · Quantum optics and atomic interactions
