Name: Parabolic and kinetic models in population dynamics
Start: 2022-09-26T10:00:00+02:00
End: 2022-09-30T18:25:00+02:00
Location: Institut de Mathématiques de Toulouse

About the many equilibria of some cross-diffusion systems in population dynamics

Colloquium: Une promenade mathématique en biologie de l'évolution

Computational and analytical approaches for pattern formation in nonlocal hyperbolic systems for biological aggregations

Controllability in Lotka-Volterra competitive systems with positive coefficients

Convergence to a self-similar profile for a one dimensional one phase Stefan problem

Existence and regularity for cross diffusion equations coming out of population dynamics

Filling the gap between individual-based evolutionary models and Hamilton-Jacobi equations

How to force biphasic life cycles

Incompressible limit and rate of convergence for tumor growth models with a drift

Invasion and coexistence among mutualistic community

Kermack-McKendrick models on a two-scale network, connections to the Boltzmann equations and a free boundary problem in time for the spread of Covid-19

Logistic equations with non-local and non-linear convection: a model for cells motion

Numerical schemes for concentration phenomena in Lotka-Volterra equations

Opening and Welcome

Propagation properties in a multi-species SIR reaction-diffusion system

Pushed-to-pulled front transitions: continuation, speed scalings, and hidden monotonicity

Reaction-diffusion fronts in funnel-shaped domains

Reaction-diffusion-advection models with multiple movement modes

Rotating Spirals in segregated reaction-diffusion systems

Singular limit of stochastic Allen-Cahn eqaution with nonlinear diffusivity

Some optimal control & game theoretical problems in spatial ecology

Spreading speeds and one-dimensional symmetry for reaction-diffusion equations in $\mathbb{R}^N$

Stability, weak-strong uniqueness and derivation of the SKT system

TBA

The shape defect function and stability of traveling waves

Travelling waves and minimality exchange in smectic C* liquid crystals

Parabolic and kinetic models in population dynamics

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Parabolic and kinetic models in population dynamics

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