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19922026
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quant-ph2026

On estimating operator norm distance, with optimal trace distance estimation when one state is pure

Yupan Liu, Qisheng Wang, Zhan Yu

We investigate the computational complexity of estimating the operator norm distance , defined via the operator norm , give…

quant-ph2026

Quantum Finite Temperature Lanczos Method

Gian Gentinetta, Friederike Metz, William Kirby +1

The computation of thermal properties of quantum many-body systems is a central challenge in our understanding of quantum mechanics. We introduce the Quantum Finite Temperature Lan…

quant-ph2026

Proposal for erasure conversion in integer fluxonium qubits

Jiakai Wang, Raymond A. Mencia, Vladimir E. Manucharyan +1

We propose an erasure conversion scheme on the and qubits in integer fluxonium qubits (IFQs), which are both first-order insensitive to…

quant-ph2026

Loss Mechanisms in High-coherence Multimode Mechanical Resonators Coupled to Superconducting Circuits

Raquel Garcia Belles, Alexander Anferov, Lukas F. Deeg +14

Circuit quantum acoustodynamics (cQAD) devices have a wide range of applications in quantum science, all of which depend crucially on the quantum coherence of the mechanical subsys…

quant-ph2026★ 1 cited

Complexity of Quantum Trajectories

Luca Lumia, Emanuele Tirrito, Mario Collura +2

Open quantum systems can be described by unraveling Lindblad master equations into ensembles of quantum trajectories. Here we investigate how the complexity of such trajectories is…

quant-ph2026

Computational hardness of estimating quantum entropies via binary entropy bounds

Yupan Liu

We investigate the computational hardness of estimating the quantum -Rényi entropy and the quantum -Tsallis entropy ${\…