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Dr Rafael Bailo

Pronouns
He / Him
+44 1865 611511
Contact form
https://www.rafaelbailo.com/
ORCID iD
https://orcid.org/0000-0001-8018-3799
Research groups
  • Oxford Centre for Nonlinear PDE
Address

TU/e – Eindhoven University of Technology
De Rondom 70 (MF 5.103)
5612 AP Eindhoven
The Netherlands

Recent publications
Uncertainty Quantification for the Homogeneous Landau–Fokker–Planck Equation via Deterministic Particle Galerkin Methods
Bailo, R Carrillo, J Medaglia, A Zanella, M Multiscale Modeling & Simulation volume 23 issue 2 687-710 (30 Jun 2025)
A Finite-Volume Scheme for Fractional Diffusion on Bounded Domains
Bailo, R Carrillo, J Fronzoni, S Gómez-Castro, D European Journal of Applied Mathematics
CBX: Python and Julia packages for consensus-based interacting particle
methods
Bailo, R Barbaro, A Gomes, S Riedl, K Roith, T Totzeck, C Vaes, U (21 Mar 2024) http://arxiv.org/abs/2403.14470v3
Pedestrian models with congestion effects
Aceves-Sanchez, P Bailo, R Degond, P Mercier, Z Mathematical Models and Methods in Applied Sciences volume 34 issue 6 1001-1041 (15 Mar 2024)
Pedestrian models with congestion effects
Aceves-Sanchez, P Bailo, R Degond, P Mercier, Z (10 Dec 2023) http://arxiv.org/abs/2401.08630v1
Unconditional bound-preserving and energy-dissipating finite-volume
schemes for the Cahn-Hilliard equation
Bailo, R Carrillo, J Kalliadasis, S Perez, S Communications in computational physics (11 May 2021) http://arxiv.org/abs/2105.05351v2
Bound-Preserving Finite-Volume Schemes for Systems of Continuity
Equations with Saturation
Bailo, R Carrillo, J Hu, J SIAM Journal on Applied Mathematics http://arxiv.org/abs/2110.08186v2
Projective and telescopic projective integration for non-linear kinetic mixtures
Bailo, R Rey, T Journal of Computational Physics volume 458 (25 Feb 2022)
Projective and Telescopic Projective Integration for Non-Linear Kinetic
Mixtures
Bailo, R Rey, T (16 Jun 2021) http://arxiv.org/abs/2106.08811v3
Convergence of a fully discrete and energy-dissipating finite-volume scheme for aggregation-diffusion equations
Bailo, R Carrillo de la Plata, J Murakawa, H Schmidtchen, M Mathematical Models and Methods in Applied Sciences volume 30 issue 13 2487-2522 (12 Nov 2020)
Research interests

My primary area of interest lies in the numerical analysis of kinetic equations and other partial differential equations (PDEs). I'm also fascinated by collective dynamics, self-organisation, and the control of agent-based models.

Further details

For more information, please visit my personal website or my site at TU/e.

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London Mathematical Society Good Practice Scheme Athena SWAN Silver Award (ECU Gender Charter) Stonewall Silver Employer 2022

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