New parametric Yang-Baxter maps and one Zamolodchikov tetrahedron map are constructed by varying the spectral parameter in NLS-type Lax matrices; two of the maps are proved Liouville integrable.
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From NLS type matrix refactorisation problems to set-theoretical solutions of the 2- and 3-simplex equations
New parametric Yang-Baxter maps and one Zamolodchikov tetrahedron map are constructed by varying the spectral parameter in NLS-type Lax matrices; two of the maps are proved Liouville integrable.