Andrea V. Hurtado-Quiceno

collaborators

2 papers

math.FA2026

Langevin-type dynamics and hypocoercivity on $SE (3)$

Martin Grothaus, Andrea V. Hurtado-Quiceno

We construct hypocoercive Kolmogorov-type operators on the Euclidean motion group $SE (3) = R^{3} ⋊ SO (3)$ using ZXZ Euler angles and study their long-tim…

math.PR2026

Hypocoercive Langevin dynamics on the Lie group $SE (2)$

Martin Grothaus, Andrea V. Hurtado-Quiceno

We consider a Langevin-type diffusion on the planar motion group $SE (2)$ , describing the coupled evolution of position and orientation with degenerate noise acting only in…

Langevin-type dynamics and hypocoercivity on SE(3)

Hypocoercive Langevin dynamics on the Lie group SE(2)

Langevin-type dynamics and hypocoercivity on $SE (3)$

Hypocoercive Langevin dynamics on the Lie group $SE (2)$