Associated Researcher
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| My interests are in the control of models coming from biology and social sciences. I worked in Collective behavior and currently my research is focused on in controllability of parabolic equations under constraints coming from the application. PhD Defense (Feb 23rd, 2022) |
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Domènec Ruiz-Balet is a Postdoctoral Researcher at Imperial College London. He earned the Bachelor’s Degrees on Mathematics and Physics at Universitat Autònoma de Barcelona (UAB) and the Master’s Degree in Applied Mathematics in an Erasmus Mundus program at University of L’Aquila (UAQ) and University of Hamburg (UH). He got his PhD in Control Theory under the supervision of Prof. Enrique Zuazua (FAU, University of Deusto and Universidad Autónoma de Madrid).
PhD thesis -slides (February 23rd, 2022)
- Master degree in Applied Mathematics (Erasmus Mundus Program) (2015-2017). University of L’Aquila, L’Aquila, Italy
- Semester in Numerical Analysis (2016). University of Hamburg, Hamburg, Germany.
- Bachelor’s Degree in Mathematics (2010-2015). Universitat Autònoma de Barcelona, Cerdanyola del Vallès, Barcelona, Spain
- Bachelor’s Degree in Physics (2010-2015). Universitat Autònoma de Barcelona, Cerdanyola del Vallès, Barcelona, Spain
Master’s Thesis. “Asymptotic Analysis and Control of Kinetic Cucker-Smale Models”
Description. In this Master’s Thesis, some results related to Cucker-Smale models are presented together with the asymptotic analysis for flocking, from the discrete Cucker-Smale model towards the kinetic version of it. The existence and uniqueness of measure valued solutions is also shown. Furthermore, a discussion about the control of the kinetic Cucker-Smale model for reaching flocking and a discussion about a delayed Cucker-Smale model is presented.
Released
Control of certain parabolic models from biology and social sciences
Neural ODE Control for Classification, Approximation and Transport
Interpolation and approximation via Momentum ResNets and Neural ODEs
Control under constraints for multi-dimensional reaction-diffusion monostable and bistable equations
A parabolic approach to the control of opinion spreading
Accepted
Control of certain parabolic models from biology and social sciences
Neural ODE Control for Classification, Approximation and Transport
Control of reaction-diffusion models in biology and social sciences
Constrained control of gene-flow models
Submitted
A fragmentation phenomenon for a non-energetic optimal control problem: optimisation of the total population size in logistic diffusive models
- Control of reaction-diffusion under state constraints - Heterogeneous setting: Gene-flow
- Control of reaction-diffusion under state constraints - Numerical exploration of controls
- Control of reaction-diffusion under state constraints - Application of the staircase method
- Control of reaction-diffusion under state constraints - Barriers
- Control of reaction-diffusion under state constraints
- Control for a semilinear heat equation and analogies with a collective behavior model
- Stabilization of a collective behavior model
- 23.02.2022 Some control aspects in Mathematical Biology and Deep Learning, UAM (Spain) PDF Slides
- 21.01.2020 Control under constraints of reaction-diffusion equations, FAU – Friedrich Alexander Universität, Erlangen-Nürnberg (Germany) PDF Slides
- 28.08.2019 The role of the dimension in the control on some networked multiagent systems, VIII Partial differential equations, optimal design and numerics, Centro de Ciencias de Benasque Pedro Pascual, Benasque (Spain) PDF Slides
- 21.07.2019 Numerical simulations related to control and state constraints, EECI IGSC 2019 Summer School on Mathematical control, Sichuan University, Chengdu (China)
Meet our team!
