Develops quantum steganography protocols for combinations of classical, entanglement, and quantum communication as covers and cyphers, with improvements relaxing shared-key requirements under milder assumptions.
Continuous variable quantum information: Gaussian states and beyond
6 Pith papers cite this work, alongside 766 external citations. Polarity classification is still indexing.
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A unified thermodynamic analysis of nonsecular master equations shows consistent second-law compliance via microscopic entropy production, with transient differences from Spohn inequality and no cyclic work extractable from non-Gibbs steady states under a single bath.
CV-ADAPT-VQE with tailored symmetry-preserving pools achieves significantly shallower circuits than Hamiltonian-based VQE for bosonic lattice models in GPU classical simulations.
In finite-depth random linear optical circuits, entanglement grows at most diffusively and robust circuit complexity scales similarly, with depth bounds ensuring near-maximal subsystem entanglement and closeness to Haar unitaries.
Analytical solutions for displaced Gaussian states in driven damped oscillators show dynamics independent of bath temperature, unaffected by fast-rotating modes, and sharing exceptional point structure with the undriven case, valid also for time-dependent drives.
citing papers explorer
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Steganography Protocols for Quantum Channels
Develops quantum steganography protocols for combinations of classical, entanglement, and quantum communication as covers and cyphers, with improvements relaxing shared-key requirements under milder assumptions.
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A refined thermodynamic analysis of nonsecular master equations
A unified thermodynamic analysis of nonsecular master equations shows consistent second-law compliance via microscopic entropy production, with transient differences from Spohn inequality and no cyclic work extractable from non-Gibbs steady states under a single bath.
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Continuous-variable ADAPT-VQE for bosonic lattice models
CV-ADAPT-VQE with tailored symmetry-preserving pools achieves significantly shallower circuits than Hamiltonian-based VQE for bosonic lattice models in GPU classical simulations.
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Entanglement and circuit complexity in finite-depth random linear optical networks
In finite-depth random linear optical circuits, entanglement grows at most diffusively and robust circuit complexity scales similarly, with depth bounds ensuring near-maximal subsystem entanglement and closeness to Haar unitaries.
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Evolution of Gaussian mixed states under the Markovian master equation for a driven quantum oscillator
Analytical solutions for displaced Gaussian states in driven damped oscillators show dynamics independent of bath temperature, unaffected by fast-rotating modes, and sharing exceptional point structure with the undriven case, valid also for time-dependent drives.
- Covert Block-Activity Information Transmission over Thermal-Loss Bosonic Channels: Latency--Payload Limits and Finite-Key Achievability