Rational polynomials of simple type: a combinatorial proof
Pierrette Cassou-Nogu\`es, Daniel Daigle

TL;DR
This paper provides a combinatorial proof to classify rational polynomials of simple type by determining their Newton trees, completing the existing classification framework.
Contribution
It offers a new combinatorial proof that fills a gap in the classification of rational polynomials of simple type.
Findings
Determined the Newton trees of rational polynomials of simple type.
Filled a gap in the classification proof by Neumann and Norbury.
Abstract
We determine the Newton trees of the rational polynomials of simple type, thus filling a gap in the proof of the classification of these polynomials given by Neumann and Norbury.
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Taxonomy
TopicsAdvanced Combinatorial Mathematics · Polynomial and algebraic computation · Advanced Mathematical Identities
