Globally reciprocal Liouvillian systems show erratic localization coexisting with subdiffusive transport, unlike ballistic transport in equivalent Hamiltonian models.
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2 Pith papers cite this work. Polarity classification is still indexing.
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Pith papers citing it
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quant-ph 2years
2026 2verdicts
UNVERDICTED 2representative citing papers
A gauge-invariant non-Hermitian quantum theory is developed that generalizes the dynamical phase transition condition from Hermitian d-vector dot product zero to a real-part normalized dot product condition and identifies new transitions not captured by winding numbers.
citing papers explorer
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Erratic Liouvillian Skin Localization and Subdiffusive Transport
Globally reciprocal Liouvillian systems show erratic localization coexisting with subdiffusive transport, unlike ballistic transport in equivalent Hamiltonian models.
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Gauge-Invariant Non-Hermitian Quantum Theory: Foundation and Applications to Dynamical Phase Transitions
A gauge-invariant non-Hermitian quantum theory is developed that generalizes the dynamical phase transition condition from Hermitian d-vector dot product zero to a real-part normalized dot product condition and identifies new transitions not captured by winding numbers.