These constraints are useful in step 3 when analyzing inputs forB k−1

Constraints onA k−1 In addition, we derive constraints on coefficients of (k−1)-support inputs written asA k−1 i =C 1(x1, y1)iC2(x2, y2)i+k−2 with (C1, C2)∈ {(ˆc,ˆc †),(ˆc†,ˆc)}

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Proof of the absence of local conserved quantities in the Holstein model

cond-mat.stat-mech · 2026-05-19 · unverdicted · novelty 8.0

The one-dimensional Holstein model and Holstein-Hubbard model have no nontrivial local conserved quantities other than the Hamiltonian and total fermion number.

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Proof of the absence of local conserved quantities in the Holstein model cond-mat.stat-mech · 2026-05-19 · unverdicted · none · ref 5
The one-dimensional Holstein model and Holstein-Hubbard model have no nontrivial local conserved quantities other than the Hamiltonian and total fermion number.

These constraints are useful in step 3 when analyzing inputs forB k−1

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