Quantum Gibbs samplers thermalize to Gibbs states in polynomial time at high temperatures for Lieb-Robinson bounded Hamiltonians and are BQP-complete at low temperatures via circuit-to-Hamiltonian reductions.
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Derives bounds on minimal transport time and maximal distance for bosons in dissipative long-range systems, showing distinctions by loss type and the enabling role of decoherence-free subspaces for long-distance perfect transport.
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Efficient thermalization and universal quantum computing with quantum Gibbs samplers
Quantum Gibbs samplers thermalize to Gibbs states in polynomial time at high temperatures for Lieb-Robinson bounded Hamiltonians and are BQP-complete at low temperatures via circuit-to-Hamiltonian reductions.
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Macroscopic Particle Transport in Dissipative Long-Range Bosonic Systems
Derives bounds on minimal transport time and maximal distance for bosons in dissipative long-range systems, showing distinctions by loss type and the enabling role of decoherence-free subspaces for long-distance perfect transport.