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Two-parameter families of MPO integrals of motion in Heisenberg spin chains

Published 23 Feb 2026 in cond-mat.stat-mech, math-ph, nlin.SI, and quant-ph | (2602.19741v1)

Abstract: Recently, Fendley et al. (2025) [arXiv:2511.04674] revealed a new way to demonstrate the integrability of XYZ Heisenberg model by constructing a one-parameter family of integrals of motion in the matrix product operator (MPO) form. In this short note, I report on the discovery of two-parameter families of MPOs that commute with with the Heisenberg spin chain Hamiltonian in the XXX, XXZ, and XYZ cases. I describe a symbolic algebra approach for finding such integrals of motion and speculate about possible applications.

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