• Graduate Program
    • Why study Business Data Science?
    • Research Master
    • Admissions
    • Facilities
    • Browse our Courses
    • Information Sessions and Campus Visits
    • PhD Vacancies
    • PhD Placements
  • Research
  • Browse our Courses
  • Events
    • Events Calendar
    • Events Archive
    • Tinbergen Institute Lectures
    • Summer School
      • Deep Learning
      • Economics of Blockchain and Digital Currencies
      • Foundations of Machine Learning with Applications in Python
      • Marketing Research with Purpose
      • Modern Toolbox for Spatial and Functional Data
      • Sustainable Finance
      • Tuition Fees and Payment
      • Tinbergen Institute Summer School Program
    • Annual Tinbergen Institute Conference archive
  • News
  • Summer School
    • Deep Learning
    • Economics of Blockchain and Digital Currencies
    • Foundations of Machine Learning with Applications in Python
    • Marketing Research with Purpose
    • Modern Toolbox for Spatial and Functional Data
    • Sustainable Finance
  • Alumni
Home | Events Archive | Statistical Methods for High-Dimensional Volatility
Seminar

Statistical Methods for High-Dimensional Volatility


  • Location
    Erasmus University Rotterdam, Campus Woudestein, ET-14
    Rotterdam
  • Date and time

    April 16, 2026
    12:00 - 13:00

Abstract

In recent years, there has been growing interest in statistical methods for high-dimensional volatility processes in continuous-time models. In such settings, classical estimators, such as realized (co-)variance, often exhibit poor performance. To address this, existing approaches typically impose sparsity assumptions on the integrated volatility matrix and rely on shrinkage-based techniques, such as LASSO.

In contrast, this talk focuses on the estimation of the spectral distribution of the integrated volatility matrix without imposing sparsity constraints. We propose a consistent estimator for the spectral distribution based on an inversion of the celebrated Marčenko–Pastur theorem from random matrix theory. The results are based on joint work with Grégoire Szymanski.