- Tetrahedral intersections
- This is the follow-up to my paper "A provably robust algorithm for 2D triangle-triangle intersections in floating-point arithmetic" (see Publications). It discusses in detail the 3D version of the algorithm found there as well as how to extend the algorithm to arbitrary dimensions.
- IOMcc
- The continuation of my masters thesis. This looks at extending the results of my paper "Preconditioning of spectral methods via Birkhoff interpolation" to general linear operators, with a focus on constant coefficient linear operators.
- RASPEN period doubling
- Accelerating Schwarz methods with Newton-Raphson has been thought to be stable, safe and fast. This research examines some counterexamples where chaos can occur.
- Stochastic network model of an epidemic
- As part of an ongoing COVID project, this research looks to use stochastic networks to model the spread of a virus through a population. Many difficulties arise, including computational time and the unidirectional flow of infections.
Conor McCoid
Ongoing Research
Address
Office 605
Rue du Conseil-Général 7-9
1205 Genève
Switzerland
Contact
conor.mccoid@unige.ch