Self-commuting lattice polynomial functions
Miguel Couceiro, Erkko Lehtonen

TL;DR
This paper characterizes when lattice polynomial functions are self-commuting, providing explicit descriptions over chains, which advances understanding of their algebraic properties and potential applications.
Contribution
It offers sufficient conditions for self-commuting lattice polynomial functions and explicitly describes such functions over chains, filling a gap in algebraic theory.
Findings
Identified sufficient conditions for self-commuting lattice polynomial functions.
Explicit descriptions of self-commuting functions over chains.
Enhanced understanding of algebraic properties of lattice polynomials.
Abstract
We provide sufficient conditions for a lattice polynomial function to be self-commuting. We explicitly describe self-commuting polynomial functions over chains.
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