2022
DOI: 10.48550/arxiv.2203.02330
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Gluon Digitization via Character Expansion for Quantum Computers

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“…One may, therefore, desire to work in the group-element basis [125], which simplifies the simulation of both the gauge-matter coupling and the magnetic Hamiltonians. Furthermore, by formulating in this basis, one maintains a close relation to standard lattice-field-theory methods which simplifies analysis [389,390] and development of algorithms [126,208,391,392]. However, quantizing and truncating the group elements in the SU(N) LGT is not straightforward and may violate the group symmetry.…”
Section: B Theoretical Developments For Quantum Simulation Of Qftsmentioning
confidence: 99%
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“…One may, therefore, desire to work in the group-element basis [125], which simplifies the simulation of both the gauge-matter coupling and the magnetic Hamiltonians. Furthermore, by formulating in this basis, one maintains a close relation to standard lattice-field-theory methods which simplifies analysis [389,390] and development of algorithms [126,208,391,392]. However, quantizing and truncating the group elements in the SU(N) LGT is not straightforward and may violate the group symmetry.…”
Section: B Theoretical Developments For Quantum Simulation Of Qftsmentioning
confidence: 99%
“…By proper choices of Hamiltonians and actions, it has been demonstrated that for U(1) and SU(N), systematic errors from this approximation should remain negligible for quantum simulations for the forseeable future where qubit counts remain below O(10 7 ) and the lattice spacings a 0.06 fm [394,395]. As quantum resources improve, systematic improvements to the Hamiltonians are possible [128,389,390,392].…”
Section: B Theoretical Developments For Quantum Simulation Of Qftsmentioning
confidence: 99%