Undamped modes exist for any N >= 3 in Heisenberg chains with collective dissipation and are characterized via Bethe ansatz.
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Dynamical self-duality in Fibonacci-monitored quantum Ising chains predicts two golden-ratio-related critical lines and protects universal criticality in long-time steady states for weak and projective measurements.
citing papers explorer
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Undamped Modes in an N-Qubit Heisenberg Chain with Collective Dissipation
Undamped modes exist for any N >= 3 in Heisenberg chains with collective dissipation and are characterized via Bethe ansatz.
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Dynamical self-dual criticality in Fibonacci-monitored quantum Ising chains
Dynamical self-duality in Fibonacci-monitored quantum Ising chains predicts two golden-ratio-related critical lines and protects universal criticality in long-time steady states for weak and projective measurements.