Lax matrices built from a fermionic R-matrix yield a family of lattice Hamiltonians with explicitly constructed non-invertible Kramers-Wannier-like symmetry operators and spectrum-preserving dualities.
Fuchs, Fortsch
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Systematic Construction of Kramers-Wannier-like Dualities in Quantum Lattice Models from Integrability
Lax matrices built from a fermionic R-matrix yield a family of lattice Hamiltonians with explicitly constructed non-invertible Kramers-Wannier-like symmetry operators and spectrum-preserving dualities.