collaborators

5 papers

math.DS2026

Elliptical Lunar Frozen Orbit Constellations: Torus-Based Design and Analysis

Beom Park, Kathleen C. Howell, Daniel Brack

Elliptical Lunar Frozen Orbits (ELFOs) are attractive candidates for lunar satellite constellations supporting lunar south pole exploration. Building on prior frequency-based orbit…

math.OC2026

Families of Two-Impulse Optimal Rendezvous Transfers Between Elliptic Orbits

Beom Park, Kathleen C. Howell, Jaewoo Kim +1

The classical fuel-optimal two-impulse rendezvous problem between Keplerian orbits is revisited from a family-based perspective. Conventional approaches often yield isolated optima…

math.DS2026

Linking Averaged and Unaveraged Three-Body Dynamics Near Smaller Primaries: Symmetric Periodic Orbits

Beom Park, Kathleen C. Howell

Within a three-body system comprised of two celestial bodies and a spacecraft, the dynamical environment near a smaller primary is significantly perturbed, motivating a balance bet…

nlin.CD2025

On-Manifold Low-Thrust Rephasing of Quasi-Periodic Orbits

Ian M. Down, Manoranjan Majji, Kathleen C. Howell

A bi-level optimal control framework is introduced to solve the low-thrust re-phasing problem on quasi-periodic invariant tori in multi-body environments where deviations away from…

math.DS2025

A Frequency-Domain Differential Corrector for Quasi-Periodic Trajectory Design and Analysis

Beom Park, Kathleen C. Howell, Shaun Stewart

This paper introduces the Frequency-Domain Differential Corrector (FDDC), a model-agnostic approach for constructing quasi-periodic orbits (QPOs) across a range of dynamical regime…