Virtual Seminar Series
The DASS Virtual Seminar Series will run on a bi-weekly basis on Friday afternoons. This series will host a multitude of exceptional academics all covering topics based around "Detecting Anomalous Structures in Stream Settings".

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General Information
Format
Speaker will give a talk for around 30-45 minutes, followed by Q&A sessions.​
Organisers
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Zetai Cen (University of Bristol)
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Haeran Cho (University of Bristol)​
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Gengyu Xue (University of Warwick)​
How To Join
You will be directed to a waiting room and one of the organisers will let you in. You are encouraged to leave your camera on during the seminar.
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You can also subscribe to the seminars in your calendar using the following links:
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Google calendar: link
Details on how to subscribe to iCal on your own calendar can be found at: Microsoft calendar, Apple calendar.
​Contact
If you have any feedback, suggestions or wish to propose a speaker for the DASS Virtual Seminar Series, please email us at haeran.cho@bristol.ac.uk.
Upcoming Seminar Presentations
Jan 30, 2026, 3pm UK time
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Speaker: Holger Dette, Ruhr University Bochum​
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Title: Multiple change point detection in functional data with applications to biomechanical fatigue data
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Abstract: TBC
Jan 30, 2026, 3pm UK time
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Speaker: Frank Werner, University of Würzburg
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Title: Multiscale Scanning With Nuiscance Parameters
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Abstract: In this talk, we consider the problem to scan a multivariate field of random variables Yi∼F_{θ_i , ξ_0} for i∈I_n^d :={1,...,n}^d for anomalies. Here, F_{θ_i, ξ_0} denotes a parametric family of distributions with θ_i ∈ Θ being the parameter of interest, and ξ_0 ∈ Ξ a (collection of) nuisance parameter(s). A natural approach is to use a calibrated scan statistic based on (local) log-likelihood ratio tests, where the unknown baseline parameter θ_0 ∈ Θ and the nuiscance ξ_0 ∈ Ξ are pre-estimated from the data. Even though this method has been proposed and applied in the literature, obtaining valid critical values for the corresponding local tests is a difficult issue and has not been addressed in the literature so far. If both θ_0 ∈ Θ and ξ_0 ∈ Ξ are known and F_{θ_i, ξ_0} forms a natural exponential family, then it has been shown in [1] that the quantiles of the calibrated multiscale scan statistic can be approximated by a Gaussian version, which is distribution free. We extend this result to the present case with estimated θ_0 ∈ Θ and ξ_0 ∈ Ξ under mild assumptions on the differentiability structure of F_{θ_i, ξ_0}, provided that the considered local regions are not too small and not too large. We prove a general invariance principle, which allows to compute valid scale-dependent quantiles for the local tests and hence yields an asymptotically FWER-controlled selection of anomalies. Our results are illustrated in simulations and on real data examples from super-resolution microscopy.
[1] König, C., Munk, A., and Werner, F. (2020). Multidimensional multiscale scanning in exponential families: limit theory and statistical consequences. Ann. Statist., 48(2):655–678.
Feb 27, 2026, 3pm UK time
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Speaker: Vincent Runge, University of Evry Paris-Saclay
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Title: TBC
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Abstract: TBC
Mar 13, 2026, 3pm UK time
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Speaker: Zifeng Zhao, University of Notre Dame
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Title: TBC
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Abstract: TBC
Mar 27, 2026, 3pm UK time
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Speaker: Charles Truong, American University of Paris
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Title: TBC
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Abstract: TBC
Apr 24, 2026, 3pm UK time
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Speaker: Samory Kpotufe, Columbia University
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Title: TBC
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Abstract: TBC
Past Seminar Presentations
Oct 10, 2025, 3pm UK time
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Speaker: Tim Kutta, Aarhus University​
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Title: Monitoring time series - what has changed?​
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Abstract: ​​​​​​​ In this talk, we discuss the problem of sequential change point detection. In particular, we focus on sequentially testing for changes in the mean of a dependent time series relative to a training period. We consider approaches for scalar and functional data. We highlight that, while existing procedures are reliable, they often detect changes slowly, and little progress has been made on this front in the past 20 years. We then explore how the field might move forward and obtain more useful, fast and powerful procedures, based on recent advances in stochastic process theory.
Oct 24, 2025, 4pm UK time
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Speaker: Anru Zhang, Duke University​
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Title: Recent Advances in Generative Modelling and Synthetic Biomedical Data​
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Abstract: The growing use of electronic health records (EHRs) and biomedical data presents new opportunities and challenges for developing generative models that can produce realistic synthetic data while safeguarding privacy and reducing bias. In this talk, I will present recent advances in generative modelling for biomedical data, including diffusion-based methods for privacy-preserving EHR time series, a new semiparametric copula flow approach for irregularly sampled functional data, and a bias-corrected synthesis framework that improves learning in rare-event settings. Together, these techniques form a principled toolkit for generating reliable, privacy-conscious synthetic data and expanding the usability of sensitive biomedical datasets. ​​​
Dec 5, 2025, 3pm UK time
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Speaker: Francesco Sanna Passino, Imperial College London​
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Title: On spectral embedding of dynamic multiplex graphs and subsequent inference tasks
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Abstract: Many real-world networks evolve dynamically over time and present different types of connections between nodes, often called layers. In this talk, we propose and discuss a latent position model for these objects, called the dynamic multiplex random dot product graph (DMPRDPG), which uses an inner product between layer-specific and time-specific latent representations of the nodes to obtain edge probabilities. We further introduce a computationally efficient spectral embedding method for estimation of DMPRDPG parameters, called doubly unfolded adjacency spectral embedding (DUASE). The DUASE estimates are proved to be both consistent and asymptotically normally distributed. A key strength of our method is the encoding of time-specific node representations and layer-specific effects in separate latent spaces, which allows the model to capture complex behaviors while maintaining relatively low dimensionality. The embedding method we propose can also be efficiently used for subsequent inference tasks, such as clustering, anomaly detection and changepoint detection. In particular, we show how DUASE can be used to predict the response associated with an unlabeled time series of networks in a semisupervised setting, and discuss the use of DUASE for statistical hypothesis testing for differences between layers. Applications on real-world networks such as biological learning networks of larval Drosophila demonstrate practical uses of our method.​​​​​​​