most citedStable sets mapping with Taylor differential algebra with application to ballistic capture orbits around Mars

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

collaborators

5 papers

math.OC2025

Non-linear stochastic trajectory optimisation

Thomas Caleb, Roberto Armellin, Stéphanie Lizy-Destrez

Designing robust space trajectories in nonlinear dynamical environments, such as the Earth-Moon circular restricted three-body problem (CR3BP), poses significant challenges due to…

astro-ph.EP2025

Optimization of Transfers linking Ballistic Captures to Earth-Moon Periodic Orbit Families

Lorenzo Anoè, Roberto Armellin, Jack Yarndley +2

The design of transfers to periodic orbits in the Earth-Moon system has regained prominence with NASA's Artemis and CNSA's Chang'e programs. This work addresses the problem of link…

math.OC2025

Chance constraints transcription and failure risk estimation for stochastic trajectory optimisation

Thomas Caleb, Roberto Armellin, Stéphanie Lizy-Destrez

Stochastic trajectory optimisation under uncertainty requires robust constraint satisfaction through chance constraints. However, existing transcription methods remain limited to s…

math.OC2025

Taylor polynomial-based constrained solver for fuel-optimal low-thrust trajectory optimisation

Thomas Caleb, Roberto Armellin, Spencer Boone +1

This paper presents differential algebra-based differential dynamic programming (DADDy), a publicly available C++ framework for constrained, fuel-optimal low-thrust trajectory opti…

math.DS2023★ 3 cited

Stable sets mapping with Taylor differential algebra with application to ballistic capture orbits around Mars

Thomas Caleb, Gianmario Merisio, Pierluigi Di Lizia +1

Ballistic capture orbits offer safer Mars injection at longer transfer time. However, the search for such an extremely rare event is a computationally intensive process. Indeed, it…