A model informed approach to assess the risk of checkpoint inhibitors induced myocarditis
van der Vegt, S Wang, Y Polonchuk, L Wang, K Waters, S Baker, R
Identifiability analysis for stochastic differential equation models in systems biology
Browning, A Warne, D Burrage, K Baker, R Simpson, M (2020)
The impact of experimental design choices on parameter inference for models of growing cell colonies
Parker, A Simpson, M Baker, R (2017)
Mechanical cell competition in heterogeneous epithelial tissues
Murphy, R Buenzli, P Baker, R Simpson, M (2019)
The role of mechanical interactions in EMT
Murphy, R Buenzli, P Tambyah, T Thompson, E Hugo, H Baker, R Simpson, M (2020)
Distribution Regression for Sequential Data
Lemercier, M Salvi, C Damonlas, T Bonilla, E Lyons, T 24TH INTERNATIONAL CONFERENCE ON ARTIFICIAL INTELLIGENCE AND STATISTICS (AISTATS) volume 130 3754-3762 (01 Jan 2021)
SigGPDE: Scaling Sparse Gaussian Processes on Sequential Data
Lemercier, M Salvi, C Cass, T Bonilla, E Damonlas, T Lyons, T INTERNATIONAL CONFERENCE ON MACHINE LEARNING, VOL 139 volume 139 (01 Jan 2021)
Fri, 10 Jun 2022

16:00 - 17:00
L2

Maths Meets Stats

Melanie Weber and Francesca Panero
Abstract

Melanie Weber 

Title: Geometric Methods for Machine Learning and Optimization

Abstract: A key challenge in machine learning and optimization is the identification of geometric structure in high-dimensional data. Such structural understanding is of great value for the design of efficient algorithms and for developing fundamental guarantees for their performance. Motivated by the observation that many applications involve non-Euclidean data, such as graphs, strings, or matrices, we discuss how Riemannian geometry can be exploited in Machine Learning and Optimization. First, we consider the task of learning a classifier in hyperbolic space. Such spaces have received a surge of interest for representing large-scale, hierarchical data, since they achieve better representation accuracy with fewer dimensions. Secondly, we consider the problem of optimizing a function on a Riemannian manifold. Specifically, we will consider classes of optimization problems where exploiting Riemannian geometry can deliver algorithms that are computationally superior to standard (Euclidean) approaches.

 

Francesca Panero

Title: A general overview of the different projects explored during my DPhil in Statistics.

Abstract: In the first half of the talk, I will present my work on statistical models for complex networks. I will propose a model to describe sparse spatial random graph underpinned by the Bayesian nonparametric theory and asymptotic properties of a more general class of these models, regarding sparsity, degree distribution and clustering coefficients.

The second half will be devoted to the statistical quantification of the risk of disclosure, a quantity used to evaluate the level of privacy that can be achieved by publishing a microdata file without modifications. I propose two ways to estimate the risk of disclosure, using both frequentist and Bayes nonparametric statistics.

 

Fri, 13 May 2022

16:00 - 17:00
L2

Mental health and wellbeing

Rebecca Reed (Siendo)
Abstract

*Note the different room location (L2) to usual Fridays@4 sessions*

This week is Mental Health Awareness Week. To mark this, Rebecca Reed from Siendo will deliver a session on mental health and wellbeing. The session will cover the following things: 

- The importance of finding a balance with achievement and managing stress and pressure.
- Coping mechanisms work with stresses at work in a positive way (not seeing all stress as bad).
- The difficulties faced in the HE environment, such as the uncertainty felt within jobs and research, combined with the high expectations and workload. 

 

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