The Magnus expansion and Post-Lie algebras
Charles Curry, Kurusch Ebrahimi-Fard, Brynjulf Owren

TL;DR
This paper explores the relationship between the classical Magnus expansion and Post-Lie algebras, connecting algebraic and geometric perspectives to enhance understanding of Lie group integrators.
Contribution
It introduces a novel connection between the Magnus expansion and Post-Lie algebras, providing a unified framework for Lie group integrators.
Findings
Relates classical and post-Lie Magnus expansions
Places Magnus expansion within Lie group integrator context
Uses algebraic and geometric arguments to unify concepts
Abstract
We relate the classical and post-Lie Magnus expansions. Intertwining algebraic and geometric arguments allows to placing the classical Magnus expansion in the context of Lie group integrators.
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