Moderate-frequency Floquet driving in a quasiperiodic Ising chain suppresses many-body localization and proliferates the many-body critical phase.
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Exact solution of Pauli-noisy matchgate circuits on critical Ising states reveals a noise-induced emergent length scale that produces thermal quasiparticle distributions despite infinite-temperature dissipation, accessible via single-qubit probes.
Modulation of single-particle Rabi oscillation amplitudes due to position-dependent hopping interactions causes slow dynamics in quasiperiodic MBL systems, captured by a new analytical model consistent with MBL phase stability.
Adaptive quantum ansatze outperform fixed UCCSD in ph-AFQMC projected energies for stretched H chains while using more compact circuits.
Unitary Coupled Cluster ansatz structure emerges naturally from fermionic algebra under unitary constraints via Jordan-Wigner mapping to quantum circuits.
citing papers explorer
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Floquet-induced suppression of thermalization in a quasiperiodic Ising chain
Moderate-frequency Floquet driving in a quasiperiodic Ising chain suppresses many-body localization and proliferates the many-body critical phase.
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Insights into decohered critical states using an exact solution to matchgate circuits with Pauli noise
Exact solution of Pauli-noisy matchgate circuits on critical Ising states reveals a noise-induced emergent length scale that produces thermal quasiparticle distributions despite infinite-temperature dissipation, accessible via single-qubit probes.
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Uncovering the Microscopic Mechanism of Slow Dynamics in Quasiperiodic Many-Body Localized Systems
Modulation of single-particle Rabi oscillation amplitudes due to position-dependent hopping interactions causes slow dynamics in quasiperiodic MBL systems, captured by a new analytical model consistent with MBL phase stability.
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Benchmarking quantum trial wavefunctions for phaseless auxiliary-field quantum Monte Carlo
Adaptive quantum ansatze outperform fixed UCCSD in ph-AFQMC projected energies for stretched H chains while using more compact circuits.
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Quantum circuit synthesis for fermionic excitations in coupled cluster theory using the Jordan-Wigner mapping
Unitary Coupled Cluster ansatz structure emerges naturally from fermionic algebra under unitary constraints via Jordan-Wigner mapping to quantum circuits.