Real-time renormalization group on quantum operations produces chaotic flows in coherent-dominant regimes, and the measurement-induced PT transition belongs to the 1D Yang-Lee edge singularity universality class.
Title resolution pending
7 Pith papers cite this work. Polarity classification is still indexing.
citation-role summary
citation-polarity summary
verdicts
UNVERDICTED 7roles
background 1polarities
background 1representative citing papers
Single-particle interference is governed by the relative phase between the prepared quantum state and the detector-defined measurement basis, with equivalent sinusoidal fringes produced by independent scans of pump, seed, or signal phases and visibility tuned by idler overlap.
Nonnormality is an intrinsically dissipative property of Lindbladian generators that controls transient growth in open quantum dynamics and increases the cost of quantum simulations.
Symmetry class alone sets SWSSB correlation length growth to exponential (Z2, tc ~ ln L) or algebraic (U(1), tc ~ L^alpha with alpha filling-dependent) in open quantum systems, independent of spectral gap.
Stable edge-qubit synchronization and constant asymptotic entanglement in a dissipative XX chain occur if and only if the decoherence-free subspace contains exactly one single-excitation eigenstate.
A geometric logical T gate in superconducting qubits suppresses Rabi frequency, detuning, and crosstalk errors to fourth order while inherently handling collective dephasing via DFS encoding and optimized pulses.
Simulations demonstrate that Krotov optimal control can achieve gate fidelities ≳0.9 in noisy static exchange-coupled surface qubits by adapting to specific noise sources, outperforming standard Rabi driving.
citing papers explorer
-
Renormalization of Quantum Operations: Parity-Time Transition and Chaotic Flows
Real-time renormalization group on quantum operations produces chaotic flows in coherent-dominant regimes, and the measurement-induced PT transition belongs to the 1D Yang-Lee edge singularity universality class.
-
Measurement-defined control of single-particle interference
Single-particle interference is governed by the relative phase between the prepared quantum state and the detector-defined measurement basis, with equivalent sinusoidal fringes produced by independent scans of pump, seed, or signal phases and visibility tuned by idler overlap.
-
Nonnormality and Dissipation in Markovian Quantum Dynamics: Implications for Quantum Simulation
Nonnormality is an intrinsically dissipative property of Lindbladian generators that controls transient growth in open quantum dynamics and increases the cost of quantum simulations.
-
Universal Dynamical Scaling of Strong-to-Weak Spontaneous Symmetry Breaking in Open Quantum Systems
Symmetry class alone sets SWSSB correlation length growth to exponential (Z2, tc ~ ln L) or algebraic (U(1), tc ~ L^alpha with alpha filling-dependent) in open quantum systems, independent of spectral gap.
-
Synchronization in a dissipative quantum many-body system
Stable edge-qubit synchronization and constant asymptotic entanglement in a dissipative XX chain occur if and only if the decoherence-free subspace contains exactly one single-excitation eigenstate.
-
Suppression of Universal Errors in DFS-Encoded Superconducting Geometric Logical \emph{T} Gate
A geometric logical T gate in superconducting qubits suppresses Rabi frequency, detuning, and crosstalk errors to fourth order while inherently handling collective dephasing via DFS encoding and optimized pulses.
-
Overcoming limitations on gate fidelity in noisy static exchange-coupled surface qubits
Simulations demonstrate that Krotov optimal control can achieve gate fidelities ≳0.9 in noisy static exchange-coupled surface qubits by adapting to specific noise sources, outperforming standard Rabi driving.