activity
20172021
most citedInvariants in Separated Variables: Yang-Baxter, Entwining and Transfer Maps

20 citations · 29 across the 3 of their papers we have counts for

collaborators

10 papers

nlin.SI2021

Kahan discretizations of skew-symmetric Lotka-Volterra systems and Poisson maps

Charalampos Evripidou, Pavlos Kassotakis, Pol Vanhaecke

The Kahan discretization of the Lotka-Volterra system, associated with any skew-symmetric graph , leads to a family of rational maps, parametrized by the step size. When these m…

nlin.SI2021

Discrete Lax pairs and hierarchies of integrable difference systems

Pavlos Kassotakis

We introduce a family of order Lax matrices that is indexed by the natural number For each value of they serve as strong Lax matrices…

math-ph2020

Morphisms and automorphisms of skew-symmetric Lotka-Volterra systems

Charalampos Evripidou, Pavlos Kassotakis, Pol Vanhaecke

We study the basic relation between skew-symmetric Lotka-Volterra systems and graphs, both at the level of objects and morphisms, and derive a classification from it of skew-symmet…

nlin.SI2019

Tetrahedron maps and symmetries of three dimensional integrable discrete equations

Pavlos Kassotakis, Maciej Nieszporski, Vassilios Papageorgiou +1

A relationship between the tetrahedron equation for maps and the consistency property of integrable discrete equations on is investigated. Our approach is a generali…

nlin.SI2019

Integrable multi-component difference systems of equations

Pavlos Kassotakis, Maciej Nieszporski, Vassilios Papageorgiou +1

We present two lists of multi-component systems of integrable difference equations defined on the edges of a graph. The integrability of these systems is manifested…

nlin.SI2019

Systems of difference equations on a vector valued function that admit 3D space of scalar potentials

Pavlos Kassotakis, Maciej Nieszporski

For some involutive maps we find all invariants with separated variables. We investigate a link of…