Skip to main content
Communication Theory Lab
Communication Theory Lab
Home
News
Events
People
All People
Principal Investigator
Research Scientists
Postdoctoral Fellows
Students
Visiting Scholars
Former Members
Former Members from Texas A&M University
Former Members from University of Minnesota
Collaborators
Alumni
Research
Publications
Teaching
Funding
Media
Contact Us
Non-Gaussian process
Understanding Extremal Dependence in Lévy Driven Processes
1 min read ·
Sun, Sep 14 2025
News
Exponential tail
Extremal dependence
Moving average process
Non-Gaussian process
A new study by researchers Zhongwei Zhang, David Bolin, Sebastian Engelke, and Raphaël Huser tackles the open problem of characterizing extreme event dependence in certain non-Gaussian stochastic processes. The work focuses on continuous-time moving average processes driven by exponential-tailed Lévy noise, models that extend classical Gaussian processes to capture heavy deviations and jump discontinuities. Until now, it was unclear how extremes in these models behave jointly across different spatial locations or time points, depending on the domain in which the process is defined. The