Department of Mathematics and Systems Analysis

Research

Mathematical Statistics and Data Science

The research group in Mathematical Statistics and Data Science studies advanced methods and models for analysing and representing data. We employ probability theory and stochastic processes to rigorously model uncertainty and randomness, and abstract and linear algebra to understand the structure of statistical models and the relationships between their parameters.

News and events

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Members

Pauliina Ilmonen
Associate Professor
Multivariate extreme values, functional data analysis, cancer epidemiology
Kaie Kubjas
Associate Professor
Algebraic statistics
Lasse Leskelä
Associate Professor
Mathematical statistics, network analysis, probability theory
Vanni Noferini
Associate Professor
Network analysis, random matrix theory

Jukka Kohonen
University Lecturer
Statistics, combinatorics
Pekka Pere
University Lecturer
Statistics
Jonas Tölle
University Lecturer
Stochastic processes, probability theory


Publications

Individual publication records and links to full articles when available can be found on the Aalto research page, where you can also find an overview of research output for the Mathematical Statistics and Data Science area.

Selected publications


Teaching

We teach courses in probability and statistics at all levels. Some of the offered courses are eligible as a basis for an SHV degree in insurance mathematics. Doctoral education in probability and statistics is coordinated by the Finnish Doctoral Education Network in Stochastics and Statistics (FDNSS).

Seminars

Upcoming seminars

  • 12.2. 10:15  Prof Joni Virta (University of Turku): Unsupervised linear discrimination using skewness – M237

    It is known that, in Gaussian two-group separation, the optimally discriminating projection direction can be estimated without any knowledge on the group labels. In this presentation, we (a) motivate this estimation problem, and (b) gather several unsupervised estimators based on skewness and derive their limiting distributions. As one of our main results, we show that all affine equivariant estimators of the optimal direction have proportional asymptotic covariance matrices, making their comparison straightforward. We use simulations to verify our results and to inspect the finite-sample behaviors of the estimators.


Projects and networks

  • FiRST – Finnish Centre of Excellence in Randomness and Structures, 2022–2029
  • NordicMathCovid, 2020–2022
  • COSTNET — European Cooperation for Statistics of Network Data Science, 2016–2020
  • Past projects...
           

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