A journey through random walks, domino tilings and social contagion
Visiting speaker
Jean-Franćois de Kemetter
PhD student, Namur Institute for Complex Systems
Past Talk
Hybrid talk
Monday
Jun 5, 2023
Watch video
11:00 am
EST
Virtual
177 Huntington Ave.
11th floor
Devon House
58 St Katharine's Way
London E1W 1LP, UK
Online
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In this talk, we will discuss and present some recent results about three instances of complex systems. In the first part, we will consider a class of random walks taking place on top of networks, in which a set of agents move from node to node depending on the positions of the other agents. More specifically and motivated by physical considerations, we assume that lowly and highly populated nodes are less attractive, an assumption that triggers the emergence of functional communities. As a relevant application in the context of ecology, we consider the habitat network of a butterfly species. In the second part of the talk, we will draw our attention to domino tilings of the so-called Aztec diamond and their equivalent description in terms of non-intersecting lattice random walks. We will give a broad introduction to the topic and discuss some of the main and fascinating features of the model such as the emergence of the arctic phenomenon. Finally, the last part of the talk will be dedicated to complex contagion in social systems and how trust and distrust among agents shape the spreading process when agents interact in groups.
About the speaker
About the speaker
Jean-François de Kemmeter is a PhD student at the Namur Institute for Complex Systems in Belgium, working under the supervision of Prof. Timoteo Carletti. He’s currently doing a research stay at the department of Mathematics at Florida State University. With a background in statistical physics obtained during his studies at Louvain-la-Neuve, his research interests lie at the intersection between dynamical systems on top of networks and statistical models and include nonlinear random walks, domino tilings and vertex models. He combines analytical and numerical tools to answer various questions of interest.
Jean-François de Kemmeter is a PhD student at the Namur Institute for Complex Systems in Belgium, working under the supervision of Prof. Timoteo Carletti. He’s currently doing a research stay at the department of Mathematics at Florida State University. With a background in statistical physics obtained during his studies at Louvain-la-Neuve, his research interests lie at the intersection between dynamical systems on top of networks and statistical models and include nonlinear random walks, domino tilings and vertex models. He combines analytical and numerical tools to answer various questions of interest.