Fundamental geometry of the restricted three-body problem.
My research interests and areas of study in the field of aerospace engineering include:
Relevant publications on this topic include publications # 1, 2, 8, 13, and 22 (as listed here)
Sensitivity study using Monte Carlo simulations to predict initial conditions of proximity operation maneuvers based on orbit insertion uncertainty.
Example of a prosciutto plot for proximity operations maneuvers in the vicinity of a Lunar Distant Retrograde Orbit (LDRO).
Relevant publications on this topic include publications # 3, 4, 7, 9, 10, 11, 23, and 24 (as listed here).
Example of a Conte-Spencer ConOps for arrival trajectories targeting a Mars-Phobos Distant Retrograde Orbit (MP DRO). Video animation available here.
Direct LEO to lunar halo transfer. Trajectory computed using the Fireworks Optimization Algorithm.
LEO to lunar halo transfer using interior stable manifolds in the vicinity of the Moon. Trajectory computed using the Fireworks Optimization Algorithm.
Sample interior (stable) manifolds (in green) propagating from a halo orbit around the Earth-Moon Lagrange point 2 (L2) and arriving in the vicinity of the Moon.
Example of a striped porkchop plot for Lunar DRO to Mars-Phobos DRO transfers, where both constraints on maximum available delta-v and geometrical constraints of the Earth, Moon, Mars, and Phobos cause the departure windows to be limited to 2-3 days every one month.
Relevant publications on this topic include publications # 2, 4, 7, 10, 11, 23, and 24 (as listed here).
Low-thrust zero-velocity rendezvous Earth-Mars (left) and Mars-Earth (right) trajectories.
On the right is depicted a delta-v roadmap, which is a representation the major connections between the various planets and other celestial bodies in the Solar Systems, such as Kuiper Belt Objects (KBOs) and Near Earth Asteroids (NEAs), in terms of delta-v.
Here, a Lunar Distant Retrograde Orbit (DRO) is depicted as an intermediate staging location by showing the amount of delta-v necessary to perform orbital transfers from it to another destination in the Solar System, and vice-versa. In order to construct this delta-v roadmap, only optimal two-burn impulsive maneuvers were considered. Such transfers are not necessarily the most delta-v optimal solutions overall, but they provide an idea of how much delta-v, and thus propellant, is required to explore the Solar System.
In the figure, the aforementioned lunar DRO is placed in the middle of the map and it is shown as a link between various Earth and Moon orbits, e.g. LEO, Low-Lunar Orbit (LLO), Geosynchronous/Geostationary Earth Orbit (GEO), Geosynchronous/Geostationary Transfer Orbit (GTO), Earth-Moon Lagrangian orbits around L1, L2, L4, and L5, and interplanetary trajectories to the Solar System planets along with moons of interest, such as Phobos and Deimos, as well as Kuiper Belt Objects (KBOs), and Near Earth Asteroids (NEA).
For further details regarding these competitions, including technical papers, videos and animations, please refer to the Design Competitions page.
Relevant publications on this topic include publications # 6, 12, 15, 16, 17, 18, 19, and 21 (as listed here).
Spacecraft diagram of the mothership used in the NASA RASC-AL 2016 mission design. The primary objective of this mission of to deliver four to the moons of Mars.
Spacecraft diagram of the space station HOPE (Human Orbiting Protected Environment) as part of the 2015 ESA Moon Challenge.
Representation of the Phobos Base design presented as part of the AIAA Phobos Base Competition.
Sample low-thrust transfer between SSOs.
Relevant publications on this topic include publications # 14 and 15 (as listed here).
Relevant publications on this topic include publications # 5 and 20 (as listed here).
Visualization matrix of topics that could be improved to streamline project management in space mission design. Dark shades indicate where major changes are not required while light shades indicate possibilities for improvement.