The study of zeros of polynomials, random and analytic functions has deep historical roots, spreading through analysis, geometry and probability theory. Many fundamental questions remain central today, and recent developments across several fields have brought new perspectives—motivating a return to classical problems; back to the roots.
The topics of the workshop will cover random polynomials, orthogonal polynomials, characteristic polynomials, zeros of (Gaussian) analytic functions, and finite free probability. The goal is to strengthen interaction across communities, to share techniques and tools, and to encourage exchange between young and established international researchers, united by a common object of study.
The program consists of 13 invited talks and a few contributed talks.
If you want to participate, please register here. If you wish to contribute a talk, please register by July 5, 2026.
Octavio Arizmendi (CIMAT, Mexico), to be confirmed
Valentina Cammarota (Rome, Italy)
Naomi Feldheim (Bar-Ilan, Israel)
Zakhar Kabluchko (Münster, Germany)
Andrei Martinez-Finkelshtein (Baylor, USA)
Joseph Najnudel (Bristol, UK)
Alon Nishry (Tel Aviv, Israel)
Oanh Nguyen (Brown, USA)
Sean O’Rourke (Boulder, USA)
Guillaume Poly (Nantes, France)
Nick Simm (Sussex, UK)
Boris Shapiro (Stockholm, Sweden), to be confirmed
Aron Wennman (Leuven, Belgium)
Child care can be organized for all participants of the event.
Please check the respective boxes during the registration process.
You are welcome to download the poster (when available) and display it at your institution.
Organizers:
Antonia Höfert (Paderborn)
Jonas Jalowy (Paderborn)
If you have any question, please contact us.
The Workshop is funded by the Deutsche Forschungsgemeinschaft (DFG, German Research Foundation) through the SPP 2265 Random Geometric Systems and by Paderborn University.