Supergroup. Ah yes, a bunch of big stars get together only to find they don't like each other. Except in Cream's case they already knew they didn't like each other, at least in the case of Ginger Baker and Jack Bruce.

Cream didn't last long, but they recorded some good stuff including this late song written by Eric Clapton and Beatle George Harrison (with Ringo Star adding the vital line about swans). One for guitarists.

Testing Generalizability in Causal Inference
de Vassimon Manela, D Yang, L Evans, R Proceedings of Machine Learning Research volume 286 2906-2916 (01 Jan 2025)
A minimax method for the spectral fractional Laplacian and related evolution problems
Carrillo, J Fronzoni, S Nakatsukasa, Y Süli, E (26 May 2025)
A stochastic analysis of subcritical Euclidean fermionic field theories
De Vecchi, F Fresta, L Gubinelli, M The Annals of Probability volume 53 issue 3 (01 May 2025)
Thu, 05 Jun 2025
12:00
C6

A modeling perspective on retinal degeneration

Naoufel Cresson
(Sorbonne Université)
Abstract

This talk introduces an ongoing research project focused on building mechanistic models to study retinal degeneration, with a particular emphasis on the geometric aspects of the disease progression.

As we develop a computational model for retinal degeneration, we will explore how cellular materials behave and how wound-healing mechanisms influence disease progression. Finally, we’ll detail the numerical methods used to simulate these processes and explain how we work with medical data.

Ongoing research in collaboration with the group of M. Paques (Paris Eye Imaging - Quinze Vingts National Ophthalmology Hospital and Vision Institute).

A mechanical model for the failure of reconstructive breast implant surgery due to capsular contracture
Xiao, Y Edelstein-Keshet, L Goriely, A Isaac, K Bulletin of Mathematical Biology volume 87 issue 7 (20 Jun 2025)
Thu, 12 Jun 2025
12:00
C6

Recent progress on the structure of metric currents.

Emanuele Caputo
(University of Warwick)
Abstract

The goal of the talk is to give an overview of the metric theory of currents by Ambrosio-Kirchheim, together with some recent progress in the setting of Banach spaces. Metric currents are a generalization to the metric setting of classical currents. Classical currents are the natural generalization of oriented submanifolds, as distributions play the same role for functions. We present a structure result for 1-metric currents as superposition of 1-rectifiable sets in Banach spaces, which generalizes a previous result by Schioppa. This is based on an approximation result of metric 1-currents with normal 1-currents. This is joint work with D. Bate, J. Takáč, P. Valentine, and P. Wald (Warwick).

Next-to-next-to-leading order gravitational spin-orbit coupling via the effective field theory for spinning objects in the post-Newtonian scheme
Levi, M Steinhoff, J (16 Jun 2015)
Next-to-next-to-leading order gravitational spin-squared potential via the effective field theory for spinning objects in the post-Newtonian scheme
Levi, M Steinhoff, J (18 Jun 2015)
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