Tue, 25 Nov 2025
14:00
C4

TBA

Omid Ebrahimi
(Department of Experimental Psychology, University of Oxford)
Abstract

TBA

Tue, 04 Nov 2025
14:00
C4

TBA

Lena Mangold
(Centre Marc Bloch, Berlin and EHESS, Paris)
Abstract

TBA

Tue, 28 Oct 2025
14:00
C4

Dynamic Models of Gentrification

Nicola Pedreschi
(University of Bari)
Abstract
The phenomenon of gentrification of an urban area is characterized by the displacement of lower-income residents due to rising living costs and an influx of wealthier individuals. This study presents an agent-based model that simulates urban gentrification through the relocation of three income groups — low, middle, and high — driven by living costs. The model incorporates economic and sociological theories to generate realistic neighborhood transition patterns. We introduce a temporal network-based measure to track the outflow of low-income residents and the inflow of middle- and high-income residents over time. Our experiments reveal that high-income residents trigger gentrification and that our network-based measure consistently detects gentrification patterns earlier than traditional count-based methods, potentially serving as an early detection tool in real-world scenarios. Moreover, the analysis highlights how city density promotes gentrification. This framework offers valuable insights for understanding gentrification dynamics and informing urban planning and policy decisions.
Tue, 28 Oct 2025

14:00 - 15:00
L4

Erdős–Hajnal and VC-dimension

Tung Nguyen
(University of Oxford)
Abstract

A 1977 conjecture of Erdős and Hajnal asserts that for every hereditary class of graphs not containing all graphs, every graph in the class has a polynomial-sized clique or stable set. Fox, Pach, and Suk and independently Chernikov, Starchenko, and Thomas asked whether this conjecture holds for every class of graphs of bounded VC-dimension. In joint work with Alex Scott and Paul Seymour, we resolved this question in the affirmative. The talk will introduce the Erdős–Hajnal conjecture and discuss some ideas behind the proof of the bounded VC-dimension case.

Quantifying digital habits
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When you next go swimming, take some maths with you. And don't worry, maths is waterproof. Nathan Creighton is in at the deep end.

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