Classifies finite-field Clifford dual-unitary gates into q-2 perfect-tensor cores and others, deriving exact masking distances d1(t)=4t and d2(t)=4t-2 for perfect-tensor circuits.
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Defines Clifford ergotropy with universal upper bounds that decrease with magic (via infinite-order filtered stabilizer Rényi entropy), shows results for 1-2 qubit systems including a control landscape transition, and derives a Clifford-restricted second law for typical many-body states.
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Classification and Exact Local Masking in Finite-Field Clifford Dual-Unitary Circuits
Classifies finite-field Clifford dual-unitary gates into q-2 perfect-tensor cores and others, deriving exact masking distances d1(t)=4t and d2(t)=4t-2 for perfect-tensor circuits.
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Clifford Ergotropy
Defines Clifford ergotropy with universal upper bounds that decrease with magic (via infinite-order filtered stabilizer Rényi entropy), shows results for 1-2 qubit systems including a control landscape transition, and derives a Clifford-restricted second law for typical many-body states.