1 citations · 1 across the 1 of their papers we have counts for
3 papers
math.CO2020
Improved Lower Bounds for Permutation Arrays Using Permutation Rational Functions
Sergey Bereg, Brian Malouf, Linda Morales +2
We consider rational functions of the form , where both and are polynomials over the finite field . Polynomials that permute the elements of…
cs.IT2020★ 1 cited
Equivalence Relations for Computing Permutation Polynomials
Sergey Bereg, Brian Malouf, Linda Morales +3
We present a new technique for computing permutation polynomials based on equivalence relations. The equivalence relations are defined by expanded normalization operations and new…
math-ph2018
The Calogero-Françoise integrable system: algebraic geometry, Higgs fields, and the inverse problem
Steven Rayan, Thomas Stanley, Jacek Szmigielski
We review the Calogero-Françoise integrable system, which is a generalization of the Camassa-Holm system. We express solutions as (twisted) Higgs bundles, in the sense of Hitchin,…