The 3-Body Problem in 4 Dimensions

The 3-body problem is one of the most important problems in dynamical systems. The perenial question on the (in)stability of Earth’s orbit is unsolved to this day. It turns out that certain problems concerning the stability of solutions are easier to solve in spatial dimension 4 then in dimension 3. The goal of this project is to study the particular case where the angular momentum tensor has degenerate eigenvalues in 4D. A combination of numerical and analytical tools will be used.

Jonathan Skelton

The University of Sydney

Jonathan is student at the University of Sydney, studying a Bachelor of Science and Advanced Studies (Dalyell). He is majoring in mathematics and physics.

You may be interested in

Noah Cresp

Noah Cresp

The Drug Diffusion Problem: Comparison of Three Analytic Methods
Benjamin Kruger

Benjamin Kruger

Geometric Partial Differential Equations on Lie Supergroups
Joseph Kwong

Joseph Kwong

SO(n)-invariant Einstein metrics
Jolyon Joyce

Jolyon Joyce

Foundations of Hyperbolic Geometry
Contact Us

We're not around right now. But you can send us an email and we'll get back to you, asap.

Not readable? Change text.