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Proof of completeness of the local conserved quantities in the one-dimensional Hubbard model
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Proof of completeness of the local conserved quantities in the one-dimensional Hubbard model
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We rigorously prove that the local conserved quantities in the one-dimensional Hubbard model are uniquely determined for each locality up to the freedom to add lower-order ones. From this, we can conclude that the local conserved quantities are exhausted by those obtained from the expansion of the transfer matrix.
Forward citations
Cited by 2 Pith papers
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The $S=\frac{1}{2}$ XY and XYZ models on the two or higher dimensional hypercubic lattice do not possess nontrivial local conserved quantities
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