Hankel-type determinants and Drinfeld quasi-modular forms
Vincent Bosser (LMNO), Federico Pellarin (LAMUSE)

TL;DR
This paper introduces Hankel-type determinants and demonstrates their application in computing specific families of Drinfeld quasi-modular forms, advancing the understanding of their structure and properties.
Contribution
It presents a novel class of Hankel-type determinants and applies them to explicitly compute Drinfeld quasi-modular forms, a new approach in the field.
Findings
Hankel-type determinants effectively compute Drinfeld quasi-modular forms
New explicit formulas for families of quasi-modular forms
Enhanced understanding of the structure of Drinfeld quasi-modular forms
Abstract
In this paper we introduce a class of determinants "of Hankel type". We use them to compute certain remarkable families of Drinfeld quasi-modular forms.
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