Holographic isoTNS represent volume-law entangled states including arbitrary fermionic Gaussian states, Clifford states, and certain short-time evolved states using an extra network dimension with isometric constraints.
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The interacting Anderson Quantum Sun model exhibits unconventional regimes featuring volume-law entanglement with intermediate spectral statistics and Poisson statistics with sub-volume entanglement growth.
Quantum many-body scars in the PXP model display extensive ergotropy that scales with system size and can be charged via coherent rotation resets, enabling their use for quantum many-body batteries.
Extends the Wigner-Araki-Yanase theorem to energy conservation by deriving error bounds and gate conditions for scattering-type quantum measurements and controlled operations.
Numerical method using quadratic fermionic Hamiltonians and Peschel correlation functions is applied to a single-mode quantum heat valve with comparisons to exact analytical results.
citing papers explorer
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Holographic Representation of One-Dimensional Many-Body Quantum States via Isometric Tensor Networks
Holographic isoTNS represent volume-law entangled states including arbitrary fermionic Gaussian states, Clifford states, and certain short-time evolved states using an extra network dimension with isometric constraints.
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Unconventional Thermalization of a Localized Chain Interacting with an Ergodic Bath
The interacting Anderson Quantum Sun model exhibits unconventional regimes featuring volume-law entanglement with intermediate spectral statistics and Poisson statistics with sub-volume entanglement growth.
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Ergotropy of quantum many-body scars
Quantum many-body scars in the PXP model display extensive ergotropy that scales with system size and can be charged via coherent rotation resets, enabling their use for quantum many-body batteries.
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Limitations of Quantum Measurements and Operations of Scattering Type under the Energy Conservation Law
Extends the Wigner-Araki-Yanase theorem to energy conservation by deriving error bounds and gate conditions for scattering-type quantum measurements and controlled operations.
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Quadratic Hamiltonian approach to heat transport in fermionic systems
Numerical method using quadratic fermionic Hamiltonians and Peschel correlation functions is applied to a single-mode quantum heat valve with comparisons to exact analytical results.