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Interacting Systems and Optimal Transportation, Applications to Computational Economics. – ISOTACE
The use of partial differential equations (PDE) in Economics and more generally social sciences is a relatively young field of research. Optimal Transportation* (OT) and Mean field Games (MFG) theories have, in this context, recently received a lot of attention. The "Computational Fluid D
Generalized Optimal Transport Models for Image processing – GOTMI
Our society is in constant interaction with image content. Market data indicates that the number of acquisition mobile devices is going to considerably increase and in particular, a spectacular growth in users for the years to come is expected. Due to this trend, new needs and services for companies
Exploring the potential of Optimal Transport for Monte Carlo methods in Medical physics – ExOTics
This project focuses on the integration of the optimal transport (OT) method into Monte Carlo (MC) simulations in medical physics, with a particular emphasis on dosimetry, which calculates the dose distribution in the patient. MC simulations are commonly used in this field, but they are notoriously
Urban and inter-cities transportation network timetable optimization – HORUS
HORUS project Consortium composed of the PRiSM laboratory (CaRO team), EURODECISION and the CReSTIC laboratory (SysCom team). Building optimized transportation services (urban, peri-urban and interurban) is a major issue for public and private operators. The great complexity of this task usually
Shear Oriented Ionic Self-Assemblies for optimized ion transport – SESAME
SESAME is a basic research project dedicated to the exploration of essential properties of functional soft matter such as the impact of confinement on the ion transport. The objective is to quantify on relevant spatio-temporal scales, the transport of ions confined in nanochannels (of variable size,
DYe-Sensitized p-type Photocathodes with Optimized transport and panchromatic absorption properties for solar Water-splitting – DYSPOW
Among the emerging technologies allowing the production of hydrogen directly from solar light, dye-sensitized photoelectrochemical cells appeared to be a very promising technology. However, in spite of some encouraging results reported over the past years, there is still a strong need of fundamental
Elliptic systems with sharp transition on optimal sets – ESSTOS
This project lies at the interface between the calculus of variations and non linear analysis applied to condensed matter physics on the one hand, and geometric measure theory and transport models in urban planning on the other hand. We are particularly interested in models where the energy concent
Optimization of HYbrid energy SyStem with multi-stack PEM fuel cells for heavy duty transportation applications
Le projet HYSySPEM ambitionne l’amélioration des systèmes hybrides piles à combustible PEMFC pour les applications de mobilité de forte puissance (camion, maritime, train, avion) avec une approche systémique. Sur la base d’une revue bibliographique sur les systèmes actuellement intégrés dans les app
Adaptive Microfluidic Networks for Optimal Transport – AMNOT
Flow transport in complex networks is abundant in biology and engineering, from the vasculature of animals, to the hyphal networks of fungi, to the random porous media making up batteries. It has long been thought that biological network morphologies were optimised to minimise the energetic cost ass
Schrödinger problem, optimal transport and stochastic calculus – SPOT
The goal of this project is to study the most probable trajectory followed by an interacting particle system when a spontaneous fluctuation is observed. In its most basic form, this is known as the Schrödinger problem. In their general form, the problems at the heart of this project are formulated
