A minimal implementation of SU(N) pure Yang-Mills theory on digital quantum computers is presented with simplified Hamiltonians, improved infinite-mass convergence, and SU(2) embedding into R^4, benchmarked by Monte Carlo simulations.
Observation of many-body scarring in a Bose-Hubbard quantum simulator
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A quantum simulation framework is developed and demonstrated for energy loss and hadronization of a heavy quark in 1+1D SU(2) lattice gauge theory on 18 qubits of IBM hardware, with results matching classical simulations.
Ultracold-atom processor samples driven thermalized Bose-Hubbard states up to 64 sites (Hilbert space 10^19), achieving sampling rates three orders of magnitude above supercomputers and extracting up to 14th-order correlations to distinguish thermalized from localized phases.
Numerical eigenstates of three particles in a circular trap reveal scarred states and towers of states explained by an unstable classical trajectory.
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A minimal implementation of Yang-Mills theory on a digital quantum computer
A minimal implementation of SU(N) pure Yang-Mills theory on digital quantum computers is presented with simplified Hamiltonians, improved infinite-mass convergence, and SU(2) embedding into R^4, benchmarked by Monte Carlo simulations.
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A Framework for Quantum Simulations of Energy-Loss and Hadronization in Non-Abelian Gauge Theories: SU(2) Lattice Gauge Theory in 1+1D
A quantum simulation framework is developed and demonstrated for energy loss and hadronization of a heavy quark in 1+1D SU(2) lattice gauge theory on 18 qubits of IBM hardware, with results matching classical simulations.
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Quantifying Quantum Computational Advantage on a Processor of Ultracold Atoms
Ultracold-atom processor samples driven thermalized Bose-Hubbard states up to 64 sites (Hilbert space 10^19), achieving sampling rates three orders of magnitude above supercomputers and extracting up to 14th-order correlations to distinguish thermalized from localized phases.
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Quantum scar affecting the motion of three interacting particles in a circular trap
Numerical eigenstates of three particles in a circular trap reveal scarred states and towers of states explained by an unstable classical trajectory.