activity
20192024
most citedThe flow method for the Baker-Campbell-Hausdorff formula: exact results

3 citations · 5 across the 3 of their papers we have counts for

collaborators

5 papers

math-ph2024★ 1 cited

Characterization of symmetries of contact Hamiltonian systems

Federico Zadra, Marcello Seri

This paper explores the relationship between Cartan symmetries, dynamical similarities, and dynamical symmetries in contact Hamiltonian mechanics. By introducing an alternative dec…

math-ph2022★ 3 cited

The flow method for the Baker-Campbell-Hausdorff formula: exact results

Federico Zadra, Alessandro Bravetti, Angel Alejandro García-Chung +1

Leveraging techniques from the literature on geometric numerical integration, we propose a new general method to compute exact expressions for the BCH formula. In its utmost genera…

math.NA2021★ 1 cited

New directions for contact integrators

Alessandro Bravetti, Marcello Seri, Federico Zadra

Contact integrators are a family of geometric numerical schemes which guarantee the conservation of the contact structure. In this work we review the construction of both the varia…

math.NA2020

Geometric numerical integration of Liénard systems via a contact Hamiltonian approach

Federico Zadra, Alessandro Bravetti, Marcello Seri

Starting from a contact Hamiltonian description of Liénard systems, we introduce a new family of explicit geometric integrators for these nonlinear dynamical systems. Focusing on t…

math.NA2019

Numerical integration in celestial mechanics: a case for contact geometry

Alessandro Bravetti, Marcello Seri, Mats Vermeeren +1

Several dynamical systems of interest in celestial mechanics can be written in the form of a Newton equation with time-dependent damping, linear in the velocities. For instance, th…