From Static Lindblad Stabilizability to Robust Physical Control Sequences
quant-ph, math-ph, math.MP
Submitted: 2026-10-01
Updated: 2026-10-07
Sources
- Quantum Reservoir Engineering
- Quantum computation, quantum state engineering, and quantum phase transitions driven by dissipation
- An Open-System Quantum Simulator with Trapped Ions
- Stabilizing entanglement autonomously between two superconducting qubits
- Switching Quantum Dynamics for Fast Stabilization
- Dissipative Feedback Switching for Quantum Stabilization
- Universal simulation of Markovian open quantum systems
- A dissipative quantum Church-Turing theorem
- Efficient simulation of sparse Markovian quantum dynamics
- An elementary approach to splittings of unbounded operators
- Robust dynamical decoupling with bounded controls
- Soft-Pulse Dynamical Decoupling with Markovian Decoherence
- Perturbation Bounds for Quantum Markov Processes and their Fixed Points
- Protecting dissipative quantum state preparation via dynamical decoupling
- Stability of local quantum dissipative systems
- Robust Control Performance for Open Quantum Systems
- Bounded-Error Quantum Simulation via Hamiltonian and Lindbladian Learning
- Lie-Semigroup Structures for Reachability and Control of Open Quantum Systems: Viewing Markovian Quantum Channels as Lie Semigroups and GKS-Lindblad Generators as Lie Wedge
- Illustrating the Geometry of Coherently Controlled Quantum Channels
- The proof of Tchakaloff's Theorem
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