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Description

Starting from the classical Brownian random walkers case (Wiener process), we will investigate a number of phenomena relevant to soft matter science, physical chemistry and biochemistry, disordered and complex systems.

We will start by introducing first passage times and capture problems, reaction diffusion kinetics (smoluchovski binding rates, dynamic quenching of fluorescence,etc), persistence in stochastic processes, space-time correlations in reactive systems, random aggregation or surface growth.

Then, we will turn to situations displaying anomalous diffusion (Levy flights, trap dynamics, phenomenology of aging, turbulent advection…)

Finally, we will address the case of active dissipative systems: particles, swimmers and various emerging collective phenomena

Whenever possible, theoretical arguments will be presented and confronted to experimental results.

Compétences visées


•    Applying knowledge in physics

•    Apply methods from mathematics and digital technology

•    Produce a critical analysis, with hindsight and perspective

•    Interact with colleagues in physics and other disciplines

•    Research a physics topic using specialised resources

•    Communicate in writing and orally, including in English

•    Respect ethical, professional and environmental principles in the practice of physics 

Syllabus

We will start by introducing first passage times and capture problems, reaction diffusion kinetics (smoluchovski binding rates, dynamic quenching of fluorescence,etc), persistence in stochastic processes, space-time correlations in reactive systems, random aggregation or surface growth.

Then, we will turn to situations displaying anomalous diffusion (Levy flights, trap dynamics, phenomenology of aging, turbulent advection…)

Finally, we will address the case of active dissipative systems: particles, swimmers and various emerging collective phenomena

Whenever possible, theoretical arguments will be presented and confronted to experimental results.

Contact

Responsable(s) de l'enseignement
Fabrice Thalmann : fabrice.thalmann@ics-cnrs.unistra.fr

MCC

Les épreuves indiquées respectent et appliquent le règlement de votre formation, disponible dans l'onglet Documents de la description de la formation

Régime d'évaluation
CT (Contrôle terminal, mêlé de contrôle continu)
Coefficient
1.0

Évaluation initiale / Session principale - Épreuves

LibelléType d'évaluationNature de l'épreuveDurée (en minutes)Coefficient de l'épreuveNote éliminatoire de l'épreuveNote reportée en session 2
Ecrit
CTET1201.00

Seconde chance / Session de rattrapage - Épreuves

LibelléType d'évaluationNature de l'épreuveDurée (en minutes)Coefficient de l'épreuveNote éliminatoire de l'épreuve
Ecrit
CTET1201.00